34 results on '"Carles Broto"'
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2. Automorphisms of fusion systems of finite simple groups of Lie typeandAutomorphisms of fusion systems of sporadic simple groups
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Jesper Møller, Carles Broto, and Bob Oliver
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Fusion ,Pure mathematics ,Applied Mathematics ,General Mathematics ,Simple group ,Classification of finite simple groups ,Sporadic group ,Type (model theory) ,Automorphism ,Mathematics - Published
- 2019
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3. Automorphisms of Fusion Systems of Finite Simple Groups of Lie Type
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Carles Broto, Jesper M. Møller, Bob Oliver, Carles Broto, Jesper M. Møller, and Bob Oliver
- Subjects
- Finite simple groups, Lie groups
- Abstract
For a finite group $G$ of Lie type and a prime $p$, the authors compare the automorphism groups of the fusion and linking systems of $G$ at $p$ with the automorphism group of $G$ itself. When $p$ is the defining characteristic of $G$, they are all isomorphic, with a very short list of exceptions. When $p$ is different from the defining characteristic, the situation is much more complex but can always be reduced to a case where the natural map from $\mathrm{Out}(G)$ to outer automorphisms of the fusion or linking system is split surjective. This work is motivated in part by questions involving extending the local structure of a group by a group of automorphisms, and in part by wanting to describe self homotopy equivalences of $BG^\wedge _p$ in terms of $\mathrm{Out}(G)$.
- Published
- 2019
4. Minimality in diagrams of simplicial sets
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Ramón Flores, Carlos Giraldo, and Carles Broto
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Diagram (category theory) ,Model category ,Context (language use) ,Algebraic topology ,01 natural sciences ,Mathematics::Algebraic Topology ,Minimal fibration ,Combinatorics ,Minimal model ,Mathematics::Algebraic Geometry ,Mathematics::Category Theory ,0103 physical sciences ,FOS: Mathematics ,Classification theorem ,Algebraic Topology (math.AT) ,55P15 ,Mathematics - Algebraic Topology ,0101 mathematics ,Mathematics::Symplectic Geometry ,Fibre bundle ,Mathematics ,Algebra and Number Theory ,Diagram ,010102 general mathematics ,Fibration ,Number theory ,Simplicial space ,010307 mathematical physics ,Geometry and Topology - Abstract
We formulate the concept of minimal fibration in the context of fibrations in the model category $\mathbf{S}^\mathcal{C}$ of $\mathcal{C}$-diagrams of simplicial sets, for a small index category $\mathcal{C}$. When $\mathcal{C}$ is an $EI$-category satisfying some mild finiteness restrictions, we show that every fibration of $\mathcal{C}$-diagrams admits a well-behaved minimal model. As a consequence, we establish a classification theorem for fibrations in $\mathbf{S}^\mathcal{C}$ over a constant diagram, generalizing the classification theorem of Barratt, Gugenheim, and Moore for simplicial fibrations., Comment: 33 pages
- Published
- 2019
5. Loop space homology of a small category
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Carles Broto, Ran Levi, and Bob Oliver
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Physics ,Classifying space ,Finite group ,Commutative ring ,Assessment and Diagnosis ,Homology (mathematics) ,Mathematics::Algebraic Topology ,Combinatorics ,Chain (algebraic topology) ,Plus construction ,Mathematics::Category Theory ,Loop space ,FOS: Mathematics ,Algebraic Topology (math.AT) ,55R35 ,Mathematics - Algebraic Topology ,Geometry and Topology ,Realization (systems) ,Analysis - Abstract
In a 2009 paper, Dave Benson gave a description in purely algebraic terms of the mod $p$ homology of $\Omega(BG^\wedge_p)$, when $G$ is a finite group, $BG^\wedge_p$ is the $p$-completion of its classifying space, and $\Omega(BG^\wedge_p)$ is the loop space of $BG^\wedge_p$. The main purpose of this work is to shed new light on Benson's result by extending it to a more general setting. As a special case, we show that if $\mathcal{C}$ is a small category, $|\mathcal{C}|$ is the geometric realization of its nerve, $R$ is a commutative ring, and $|\mathcal{C}|^+_R$ is a "plus construction" for $|\mathcal{C}|$ in the sense of Quillen (taken with respect to $R$-homology), then $H_*(\Omega(|\mathcal{C}|^+_R);R)$ can be described as the homology of a chain complex of projective $R\mathcal{C}$-modules satisfying a certain list of algebraic conditions that determine it uniquely up to chain homotopy. Benson's theorem is now the case where $\mathcal{C}$ is the category of a finite group $G$, $R=\mathbb{F}_p$ for some prime $p$, and $|\mathcal{C}|^+_R=BG^\wedge_p$.
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- 2018
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6. The rational cohomology of a 𝑝-local compact group
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Ran Levi, Bob Oliver, and Carles Broto
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Algebra ,Classifying space ,Compact group ,Applied Mathematics ,General Mathematics ,MathematicsofComputing_GENERAL ,Cohomology ,Mathematics - Abstract
For any prime p p , the theory of p p -local compact groups is modelled on the p p -local homotopy theory of classifying spaces of compact Lie groups and p p -compact groups and generalises the earlier concept of p p -local finite groups. These objects have maximal tori and Weyl groups, although the Weyl groups need not be generated by pseudoreflections. In this paper, we study the rational p p -adic cohomology of the classifying space of a p p -local compact group and prove that just as for compact Lie groups, it is isomorphic to the ring of invariants of the Weyl group action on the cohomology of the classifying space of the maximal torus. This is applied to show that unstable Adams operations on p p -local compact groups are determined in the appropriate sense by the map they induce on rational cohomology.
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- 2013
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7. Chevalleyp–local finite groups
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Jesper Møller and Carles Broto
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Pure mathematics ,Classifying space ,Chevalley group ,p-compact group ,Homotopy ,Fixed point ,Automorphism ,Mathematics::Algebraic Topology ,classifying space ,homotopy type ,Cohomology ,Fusion system ,fusion system ,Group of Lie type ,55P10 ,Mathematics::K-Theory and Homology ,p-local finite group ,55R40 ,cohomology ,55R35 ,55P15 ,Geometry and Topology ,20D20 ,Mathematics - Abstract
We describe the spaces of homotopy fixed points of unstable Adams operations acting on [math] –compact groups and also of unstable Adams operations twisted with a finite order automorphism of the [math] –compact group. We obtain new exotic [math] –local finite groups.
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- 2007
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8. Rank Two Integral Representations of the Infinite Dihedral Group
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Carles Broto, Jaume Aguadé, and Laia Saumell
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Combinatorics ,Ring (mathematics) ,Algebra and Number Theory ,Mathematics::Commutative Algebra ,Infinite dihedral group ,Rank (differential topology) ,Dihedral group of order 6 ,Valuation ring ,Mathematics ,Group ring - Abstract
We give an effective classification of the representations of the infinite dihedral group in GL 2(R) where R is either the valuation ring ℤ(p) or the ring of p-adic integers.
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- 2007
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9. Extensions of $p$-local finite groups
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Natàlia Castellana, Jesper Grodal, Carles Broto, Ran Levi, and Bob Oliver
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Finite group ,Pure mathematics ,Profinite group ,Applied Mathematics ,General Mathematics ,Sylow theorems ,Combinatorics ,Mathematics::Group Theory ,Group of Lie type ,Locally finite group ,Symmetric group ,Simple group ,Classification of finite simple groups ,Mathematics - Abstract
A p-local finite group consists of a finite p-group S, together with a pair of categories which encode "conjugacy" relations among subgroups of S, and which are modelled on the fusion in a Sylow p-subgroup of a finite group. It contains enough information to define a classifying space which has many of the same properties as p-completed classifying spaces of finite groups. In this paper, we study and classify extensions of p-local finite groups, and also compute the fundamental group of the classifying space of a p-local finite group.
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- 2007
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10. Discrete models for thep–local homotopy theory of compact Lie groups andp–compact groups
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Carles Broto, Bob Oliver, and Ran Levi
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fusion ,Group (mathematics) ,Simple Lie group ,Locally compact group ,Representation theory ,classifying space ,Combinatorics ,Compact group ,Group of Lie type ,$p$–compact groups ,55R40 ,Noncommutative harmonic analysis ,compact Lie groups ,55R35 ,Geometry and Topology ,57T10 ,Group theory ,$p$–completion ,Mathematics - Abstract
In our earlier paper [7], we defined and studied a certain class of spaces which in many ways behave like p ‐completed classifying spaces of finite groups. These spaces occur as “classifying spaces” of certain algebraic objects called p ‐local finite groups. The purpose of this paper is to generalize the concept of p ‐local finite groups to what we call p ‐local compact groups. The motivation for introducing this family comes from the observation that p ‐completed classifying spaces of finite and compact Lie groups, as well as classifying spaces of p ‐compact groups (see Dwyer and Wilkerson [11]), share many similar homotopy theoretic properties, but earlier studies of these properties usually required different techniques for each case. Moreover, while p ‐completed classifying spaces of finite and, more generally, compact Lie groups arise from the algebraic and geometric structure of the groups in question, p ‐compact groups are purely homotopy theoretic objects. Unfortunately, many of the techniques used in the study of p ‐compact groups fail for p ‐completed classifying spaces of general compact Lie groups. With the approach presented here, we propose a framework general enough to include p ‐completed classifying spaces of arbitrary compact Lie groups as well as p ‐compact groups. The new idea here is to replace fusion systems over finite p ‐groups, as handled in [7], by fusion systems over discrete p ‐toral groups. A discrete p ‐toral group is a group which contains a discrete p ‐torus (a group of the form .Z=p 1 / r for finite r 0) as a normal subgroup of p ‐power index. A p ‐local compact group consists of a triple
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- 2007
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11. A geometric construction of saturated fusion systems
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Carles Broto, Ran Levi, and Bob Oliver
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- 2006
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12. Subgroup families controlling p-local finite groups
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Jesper Grodal, Bob Oliver, Natàlia Castellana, Ran Levi, and Carles Broto
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Classifying space ,Finite group ,General Mathematics ,Homotopy ,010102 general mathematics ,Sylow theorems ,Block (permutation group theory) ,Group Theory (math.GR) ,Type (model theory) ,16. Peace & justice ,01 natural sciences ,Combinatorics ,Mathematics::Group Theory ,Conjugacy class ,Locally finite group ,55R35 (Primary) 55R40, 20D20 (Secondary) ,0103 physical sciences ,FOS: Mathematics ,Algebraic Topology (math.AT) ,Mathematics - Algebraic Topology ,010307 mathematical physics ,0101 mathematics ,Mathematics - Group Theory ,Mathematics - Abstract
A p-local finite group consists of a finite p-group S, together with a pair of categories which encode ``conjugacy'' relations among subgroups of S, and which are modelled on the fusion in a Sylow p-subgroup of a finite group. It contains enough information to define a classifying space which has many of the same properties as p-completed classifying spaces of finite groups. In this paper, we examine which subgroups control this structure. More precisely, we prove that the question of whether an abstract fusion system F over a finite p-group S is saturated can be determined by just looking at smaller classes of subgroups of S. We also prove that the homotopy type of the classifying space of a given p-local finite group is independent of the family of subgroups used to define it, in the sense that it remains unchanged when that family ranges from the set of F-centric F-radical subgroups (at a minimum) to the set of F-quasicentric subgroups (at a maximum). Finally, we look at constrained fusion systems, analogous to p-constrained finite groups, and prove that they in fact all arise from groups., 32 pages. To appear in Proc. London Math Soc
- Published
- 2005
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13. Projective unitary groups are totally $N$ -determined $p$ -compact groups
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Carles Broto and Antonio Viruel
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Algebra ,Pure mathematics ,Group of Lie type ,Mathematics::Operator Algebras ,General Mathematics ,Unitary group ,Projective test ,Unitary state ,Quotient ,Covering groups of the alternating and symmetric groups ,Mathematics - Abstract
We show that projective unitary groups, or more generally, central quotients of products of unitary groups are totally N -determined when considered as p-compact groups at odd primes p.
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- 2004
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14. The theory of 𝑝-local groups: a survey
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Carles Broto, Ran Levi, and Bob Oliver
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- 2004
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15. The homotopy theory of fusion systems
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Ran Levi, Carles Broto, and Bob Oliver
- Subjects
Combinatorics ,Classifying space ,Modular representation theory ,Finite group ,Conjugacy class ,Applied Mathematics ,General Mathematics ,Homotopy ,Sylow theorems ,Cohomology ,Group ring ,Mathematics - Abstract
The main goal of this paper is to identify and study a certain class of spaces which in many ways behave like p-completed classifying spaces of finite groups. These spaces occur as the “classifying spaces” of certain algebraic objects, which we call p-local finite groups. A p-local finite group consists, roughly speaking, of a finite p-group S and fusion data on subgroups of S, encoded in a way explained below. Our starting point is our earlier paper [BLO] on p-completed classifying spaces of finite groups, together with the axiomatic treatment by Lluis Puig [Pu], [Pu2] of systems of fusion among subgroups of a given p-group. The p-completion of a space X is a space Xp which isolates the properties of X at the prime p, and more precisely the properties which determine its mod p cohomology. For example, a map of spaces X f −−→ Y induces a homotopy equivalence Xp ' −−→ Y p if and only if f induces an isomorphism in mod p cohomology; and H(Xp ;Fp) ∼= H∗(X ;Fp) in favorable cases (if X is “p-good”). When G is a finite group, the p-completion BGp of its classifying space encodes many of the properties of G at p. For example, not only the mod p cohomology of BG, but also the Sylow p-subgroup of G together with all fusion among its subgroups, are determined up to isomorphism by the homotopy type of BGp . Our goal here is to give a direct link between p-local structures and homotopy types which arise from them. This theory tries to make explicit the essence of what it means to be the p-completed classifying space of a finite group, and at the same time yields new spaces which are not of this type, but which still enjoy most of the properties a space of the form BGp would have. We hope that the ideas presented here will have further applications and generalizations in algebraic topology. But this theory also fits well with certain aspects of modular representation theory. In particular, it may give a way of constructing classifying spaces for blocks in the group ring of a finite group over an algebraically closed field of characteristic p. A saturated fusion system F over a p-group S consists of a set HomF (P,Q) of monomorphisms, for each pair of subgroups P,Q ≤ S, which form a category under composition, include all monomorphisms induced by conjugation in S, and satisfy certain other axioms formulated by Puig (Definitions 1.1 and 1.2 below). In particular, these axioms are satisfied by the conjugacy homomorphisms in a finite group. We refer to [Pu] and [Pu2] for more details of Puig’s work on saturated
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- 2003
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16. Classifying spaces of Kač-Moody groups
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Nitu Kitchloo and Carles Broto
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Pure mathematics ,Classifying space ,Functor ,Group (mathematics) ,General Mathematics ,Eilenberg–MacLane space ,Bott periodicity theorem ,Mathematics::Algebraic Topology ,Cohomology ,Algebra ,Multipliers and centralizers ,High Energy Physics::Theory ,Mathematics::Quantum Algebra ,Abelian group ,Mathematics::Representation Theory ,Mathematics - Abstract
We study the structure of classifying spaces of Kac-Moody groups from a homotopy theoretic point of view. They behave in many respects as in the compact Lie group case. The mod p cohomology algebra is noetherian and Lannes'T functor computes the mod p cohomology of classifying spaces of centralizers of elementary abelian p-subgroups. Also, spaces of maps from classifying spaces of finite p-groups to classifying spaces of Kac-Moody groups are described in terms of classifying spaces of centralizers while the classifying space of a Kac-Moody group itself can be described as a homotopy colimit of classifying spaces of centralizers of elementary abelian p-subgroups, up to p-completion. We show that these properties are common to a larger class of groups, also including parabolic subgroups of Kac-Moody groups, and centralizers of finite p-subgroups.
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- 2002
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17. On spaces of self-homotopy equivalences of p-completed classifying spaces of finite groups and homotopy group extensions
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Carles Broto and Ran Levi
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Discrete mathematics ,Homotopy group ,Pure mathematics ,Classifying space ,Fundamental group ,Homotopy category ,Homotopy ,Eilenberg–MacLane space ,Bott periodicity theorem ,Self equivalences ,Finite groups ,Mathematics::Algebraic Topology ,n-connected ,Mathematics::K-Theory and Homology ,Mathematics::Category Theory ,Geometry and Topology ,Classifying spaces ,Mathematics - Abstract
Fix a prime p. A mod-p homotopy group extension of a group π by a group G is a fibration with base space Bπp∧ and fibre BGp∧. In this paper we study homotopy group extensions for finite groups. We observe that there is a strong analogy between homotopy group extensions and ordinary group extensions. The study involves investigating the space of self-homotopy equivalences of a p-completed classifying space. In particular, we show that under the appropriate assumption on G, the identity component of this space is homotopy equivalent to BZ(G), the classifying space of the centre of G. We proceed by studying the group of components. We show that this group maps into a group of natural equivalences of a certain functor with kernel and cokernel, which are computable in terms of the first and second derived functors of the inverse limit for a certain diagram of abelian groups.
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- 2002
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18. Embeddings of $\mathrm {DI}_2$ in $\mathrm {F}_4$
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Carles Broto and Jesper Møller
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Discrete mathematics ,Algebra ,Applied Mathematics ,General Mathematics ,Mathematics - Published
- 2001
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19. Non-simply connected H-spaces with finiteness conditions
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Juan A. Crespo, Carles Broto, and Laia Saumell
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Pure mathematics ,General Mathematics ,Simply connected space ,Mathematics - Abstract
This article is concerned with homotopy properties of H-spaces X that are reflected in the module of indecomposables QH*(X; [ ]p). It is shown that mod p H-spaces X of finite type with finite transcendence degree mod p cohomology and locally finite QH*(X; [ ]p) are Bℤ/p-null spaces, Eilenberg–MacLane spaces K(ℤˆp, 2), K(ℤ/pr, 1), and extensions of those. If we restrict attention to H-spaces with noetherian mod p cohomology algebra, then we are left with finite mod p H-spaces and Eilenberg–MacLane spaces.
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- 2001
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20. Algebraic Topology: New Trends in Localization and Periodicity : Barcelona Conference on Algebraic Topology, Sant Feliu De Guíxols, Spain, June 1–7, 1994
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Carles Broto, Carles Casacuberta, Guido Mislin, Carles Broto, Carles Casacuberta, and Guido Mislin
- Subjects
- Algebraic topology
- Abstract
Central to this collection of papers are new developments in the general theory of localization of spaces. This field has undergone tremendous change of late and is yielding new insight into the mysteries of classical homotopy theory. The present volume comprises the refereed articles submitted at the Conference on Algebraic Topology held in Sant Feliu de Guíxols, Spain, in June 1994. Several comprehensive articles on general localization clarify the basic tools and give a report on the state of the art in the subject matter. The text is therefore accessible not only to the professional mathematician but also to the advanced student.
- Published
- 2012
21. Cohomological Methods in Homotopy Theory : Barcelona Conference on Algebraic Topology, Bellatera, Spain, June 4–10, 1998
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Jaume Aguade, Carles Broto, Carles Casacuberta, Jaume Aguade, Carles Broto, and Carles Casacuberta
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- Algebraic topology, Topology
- Published
- 2012
22. A Mod Two Analogue of a Conjecture of Cooke
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Jaume Aguadé, Dietrich Notbohm, and Carles Broto
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Pure mathematics ,Conjecture ,Degree (graph theory) ,General Mathematics ,Homotopy ,010102 general mathematics ,Space (mathematics) ,Mathematics::Algebraic Topology ,01 natural sciences ,Cohomology ,Section (category theory) ,Mathematics::K-Theory and Homology ,Arf invariant ,Mod ,0103 physical sciences ,010307 mathematical physics ,0101 mathematics ,Mathematics - Abstract
The mod two cohomology of the three connective covering of S3 has the form F2[X2n] ⊗ E(Sq1X2n) where x2n is in degree 2n and n = 2. If F denotes the homotopy theoretic fibre of the map S3 → B2S1 of degree 2, then the mod 2 cohomology of F is also of the same form for n = 1. Notice (cf. Section 7 of the present paper) that the existence of spaces whose cohomology has this form for high values of n would immediately provide Arf invariant elements in the stable stem. Hence, it is worthwhile to determine for what values of n the above algebra can be realized as the mod2 cohomology of some space. The purpose of this paper is to construct a further example of a space with such a cohomology algebra for n = 4 and to show that no other values of n are admissible. More precisely, we prove the following.
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- 1997
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23. Interview with Marta Sanz-Solé, President of the European Mathematical Society
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Carles Broto
- Subjects
History ,Mathematical society ,Law ,Performance art ,Environmental ethics - Published
- 2012
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24. An algebraic model for finite loop spaces
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Ran Levi, Carles Broto, and Bob Oliver
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$p$–local compact groups ,fusion ,Pure mathematics ,Classifying space ,Group (mathematics) ,Homotopy ,Group Theory (math.GR) ,Space (mathematics) ,Mathematics::Algebraic Topology ,Prime (order theory) ,Loop (topology) ,Compact group ,Loop space ,FOS: Mathematics ,Algebraic Topology (math.AT) ,finite loop spaces ,classifying spaces ,55R35 ,Mathematics - Algebraic Topology ,Geometry and Topology ,20E22 ,Mathematics - Group Theory ,20D20 ,Mathematics - Abstract
The theory of p-local compact groups, developed in an earlier paper by the same authors, is designed to give a unified framework in which to study the p-local homotopy theory of classifying spaces of compact Lie groups and p-compact groups, as well as some other families of a similar nature. It also includes, and in many aspects generalizes, the earlier theory of p-local finite groups. In this paper we show that the theory extends to include classifying spaces of finite loop spaces. Our main theorem is in fact more general and states that in a fibration whose base spaces if the classifying space of a finite group, and whose fibre is the classifying space of a p-local compact group, the total space is, up to p-completion the classifying space of a p-local compact group.
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- 2012
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25. Equivalences between fusion systems of finite groups of Lie type
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Jesper Møller, Bob Oliver, Carles Broto, Departament de Matemàtiques [Barcelona] (UAB), Universitat Autònoma de Barcelona (UAB), Matematisk Institut, Universitetsparken, Laboratoire Analyse, Géométrie et Applications (LAGA), Université Paris 8 Vincennes-Saint-Denis (UP8)-Centre National de la Recherche Scientifique (CNRS)-Institut Galilée-Université Paris 13 (UP13), and Oliver, Bob
- Subjects
General Mathematics ,Group Theory (math.GR) ,0102 computer and information sciences ,[MATH.MATH-AT] Mathematics [math]/Algebraic Topology [math.AT] ,Type (model theory) ,01 natural sciences ,Prime (order theory) ,Combinatorics ,Simple (abstract algebra) ,FOS: Mathematics ,Algebraic Topology (math.AT) ,Mathematics - Algebraic Topology ,0101 mathematics ,Algebraic number ,Mathematics ,groupes de type Lie ,Applied Mathematics ,Homotopy ,010102 general mathematics ,Sylow theorems ,p-complétion ,16. Peace & justice ,systèmes de fusion ,20D06, 55R37 ,espaces classifiants ,010201 computation theory & mathematics ,AMS: 20D06, 55R37, 20D20 ,[MATH.MATH-AT]Mathematics [math]/Algebraic Topology [math.AT] ,Isomorphism ,Mathematics - Group Theory - Abstract
We prove, for certain pairs G,G of finite groups of Lie type, that the p-fusion systems for G and G' are equivalent. In other words, there is an isomorphism between a Sylow p-subgroup of G and one of G' which preserves p-fusion. This occurs, for example, when G=H(q) and G'=H(q') for a simple Lie type H, and q and q' are prime powers, both prime to p, which generate the same closed subgroup of the p-adic units. Our proof uses homotopy theoretic properties of the p-completed classifying spaces of G and G', and we know of no purely algebraic proof of this result., 20 pages, uses diagrams.sty and xy-pic, second version
- Published
- 2008
26. The problem session
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Stewart Priddy, John H. Palmieri, Nobuaki Yagita, Nicholas J. Kuhn, Carles Broto, and Nguyen H. V. Hung
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Theoretical computer science ,ComputingMilieux_COMPUTERSANDEDUCATION ,Calculus ,Algebraic topology (object) ,Session (computer science) ,ComputingMilieux_MISCELLANEOUS ,Mathematics - Abstract
This article contains a collection of problems contributed during the course of the conference.
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- 2007
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27. Association of body mass index with outcomes in patients with newly diagnosed atrial fibrillation: GARFIELD-AF
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Daniela Poli, Sophie Testa, Corrado Lodigiani, Toon Wei Lim, Kevin Jones, Kangning Chen, Hui Li, Hilary Pinnock, Grzegorz Bilo, Hack-Lyoung Kim, Andrew Murray, Bernard J Gersh, Kurt Huber, Robin Fox, Sarah Davies, James Rogers, Morten Schou, Xin Li, Vira Tseluyko, Sergey Popov, Rajeev Gupta, Grzegorz Opolski, Preeti Pandya, Bronte Ayres, Milan Gupta, Peter Hutchinson, Phil Simmons, Andrew Gallagher, Michel Galinier, Franck Paganelli, Jens Kilian, Adam Blenkhorn, Mohamed Ibrahim, Fernando Lanas, Karen Pieper, Eivind Berge, M Clark, Agneta Andersson, Karim Ladha, Bijoy Sinha, Torstein Hole, Dan Atar, Hywel Jones, R Smith, Andrew Ross, Emmanuel Ellie, Paul Evans, Yong Wang, Hiroshi Ono, Tadashi Nakamura, Paul MacDonald, Stephen Rogers, Igor Sibon, Simon Dobson, David Fitzmaurice, Jiyan Chen, Neil Roberts, Pierre Amarenco, Nigel Hart, Giancarlo Agnelli, Georges Mairesse, Pekka Raatikainen, Oleg Sychov, Yasuyuki Suzuki, Bo Liu, Mathieu Zuber, John French, Yuejin Yang, Myeong-Chan Cho, Julian Thompson, Michael Stokes, John W Eikelboom, Mark Richardson, John Matthews, Will Murdoch, Jean-Philippe Neau, Freek Verheugt, Ajay K Kakkar, Giuseppe Ambrosio, Marcin Gruchała, Keith A A Fox, Sunil Kumar, Ruiping Zhao, Patrick Carroll, Masanori Kaneko, Thanh Phan, Ping Yang, Sung-Won Jang, Claire Jones, Mårten Rosenqvist, Johan Engdahl, Debabrata Roy, John Cairns, Ping Chen, Michael Olsen, Paul Angaran, David Russell, Helena Dominguez, Béla Merkely, Joseph Berlingieri, James Bennett, Hugo ten Cate, Hiroshi Yamaguchi, Masahiro Minamoto, Hiroyuki Oda, Toshihiko Shiraiwa, Jonathan Webster, Yukihiro Koretsune, Kotaro Obunai, R Thompson, Yong Seog Oh, Giuliana Guazzaloca, Giuliana Martini, Marc Bonnefoy, Michael Cox, András Nagy, Kazuki Sato, Richard Davies, Daisuke Ikeda, Susumu Suzuki, Hiroki Teragawa, Koji Matsushita, Ying Guo, Catherine Neden, Mark Pugsley, Simon Cartwright, Polly Jacobs, Xiaoshu Cheng, Daniel Nishijima, Sylvia Haas, Vinay Kumar, Saverio Virdone, Jean-Pierre Bassand, Samuel Z Goldhaber, Shinya Goto, Frank Misselwitz, Alexander G G Turpie, Alison Macleod, Karen Forshaw, Mark Boon, Stephen Miller, Simon Wetherell, Moustafa Moustafa, Gaetano Serviddio, Renato Lopes, Kazuo Takei, Hiroaki Nishioka, Mykola Stanislavchuk, C Ramesh, R Kamath, Stuart J Connolly, Nooshin Bazargani, Kevin Douglas, Werner Hacke, Gloria Kayani, Ali Oto, Hiroshi Watanabe, Walter Hermans, Kazuya Murata, Christian Fielder Camm, Marco Moia, Niraj Sharma, Jaeyoung Kim, Walter Abhayaratna, Andriy Yagensky, Hosen Kiat, Wilhelm Haverkamp, Yang Jiao, Hitoshi Kato, Jindrich Spinar, Daniel Theodoro, Philip Cooke, Paolo Golino, Tetsuro Yoshida, Prakash Chandwani, Christine A'Court, Brian Ramjattan, Torbjørn Øien, Toshiyuki Kobayashi, Richard West, Petr Jansky, Seil Oh, Jan Steffel, Martin van Eickels, Hyung-Wook Park, Nam-Ho Kim, Søren Rasmussen, Kazuo Suzuki, David Colquhoun, Hiroshi Ando, Simon Franklin, Tae-Joon Cha, Sang Cheol Bae, Guosheng Fu, Yoshihiro Saito, Heinz Drexel, Michel Martelet, Joseph Mouallem, Nicolas Delarche, Sylvain Destrac, Neil Macey, Andreas Kopf, Masayuki Nakano, Olga Barbarash, Takeshi Inoue, Taro Minagawa, Weihua Li, John Eikelboom, Hiroshi Kubo, Lars Andersson, D Burns, Andrea Podczeck-Schweighofer, Megumi Okada, Massimo Volpe, Takuma Aoyama, Karsten Mueller, Carlos Astudillo, Hiroshi Takeda, Peter Mayer, Jung Hoon Sung, Dinesh Jain, Jung Han Yoon, Alessandro Capucci, Dongryeol Ryu, Kelvin Wong, Hong Euy Lim, Xiaowei Yan, Yusheng Zhao, Yuehui Yin, YUKIHIRO SETA, Taek Jong Hong, MASAKI SHIMOYAMA, Dayi Hu, Junichi Minami, Yuriy Mostovoy, David Foo, Ramazan Topsakal, Zhi-Cheng Jing, Dipen Shah, Kenichi Yamamoto, David Coulshed, Olivier Piot, Ramón Corbalán, Silva Severi, Waldemar Myszka, Mehmet Birhan Yilmaz, Gi-Byoung Nam, Jun Kim, Harald Darius, Jan-Erik Karlsson, PETER VANDERGOTEN, Nasser Taha, Shuta Toru, Jörn Nielsen, Tsutomu Takagi, Koji Higuchi, Steen Husted, Tomohiro Katsuya, Frank Cools, Iveta Petrova, Songkwan Silaruks, GÜNTER LEHMANN, Frederic Casassus, Bernard Crousillat, Bernard Doucet, Jean-Joseph Muller, Grzegorz Raczak, Kazuyuki Saito, Anders Ostrem, Chi Keong Ching, KUNIHIKO YAMAMOTO, John Camm, Carmine Mazzone, Jaemin Shim, Jadwiga Nessler, Jan Vercammen, Marc Delforge, Chong-Jin Kim, Pierre Nazeyrollas, Louise Lumley, Paul Roome, Helen Stoddart, Mark Rickenbach, Paul Mullen, Noriyuki Nakanishi, Gordon Irvine, Paul Conn, Kurt Lenz, Richard Coates, E Fisher, Warwick Coulson, Jiri Lastuvka, Pablo García Pavía, P Jhittay, Philip Saunders, Peter Bernhardt, Wanwarang Wongcharoen, Kentaro Yamamoto, Hector Lucas Luciardi, Harry Gibbs, Marianne Brodmann, Jørn Dalsgaard Nielsen, Hany Ragy, Matyas Keltai, Jitendra Pal Singh Sawhney, Janina Stepinska, Elizaveta Panchenko, Barry Jacobson, Xavier Viñolas, Pantep Angchaisuksiri, Alex Parkhomenko, Huaiqin Zhang, Shiping Cao, Daowen Wang, Guizhou Tao, Yingmin Chen, Shenghu He, Tongguo Wu, Moshui Chen, Longgen Xiong, Praveen Jadhavm, Raghava Sarma, Govind Kulkarni, Rasesh Atulbhai Pothiwala, Mohanan Padinhare Purayil, Kamaldeep Chawla, Veerappa Annasaheb Kothiwale, Bagirath Raghuraman, Vinod Madan Vijan, Jitendra Sawhney, Ganapathi Bantwal, Aziz Khan, Ramdhan Meena, Manojkumar Chopada, Sunitha Abraham, Vikas Bisne, Govindan Vijayaraghavan, Rajashekhar Durgaprasad, Kartikeya Bhargava, Udigala Madappa Nagamalesh, Rajeeve Kumar Rajput, Seishu Kanamori, Koichiro Kumagai, Yosuke Katsuda, Keiki Yoshida, Fumitoshi Toyota, Yuji Mizuno, Ikuo Misumi, Hiroo Noguchi, Shinichi Ando, Tetsuro Suetsugu, Susumu Adachi, Kei Chiba, Hiroaki Norita, Makoto Tsuruta, Takeshi Koyanagi, Takayuki Higashi, Shiro Azakami, Shinichiro Komaki, Kenshi Kumeda, Takashi Murayama, Jun Matsumura, Yurika Oba, Ryuji Sonoda, Kazuo Goto, Kotaro Minoda, Yoshikuni Haraguchi, Hisakazu Suefuji, Hiroo Miyagi, Tsugihiro Nakamura, Hidekazu Nandate, Ryuji Zaitsu, Yoshihisa Fujiura, Akira Yoshimura, Hiroyuki Numata, Jun Ogawa, Yasuyuki Kamogawa, Kinshiro Murakami, Yutaka Wakasa, Masanori Yamasawa, Hiromitsu Maekawa, Sumihisa Abe, Hajime Kihara, Satoru Tsunoda, Katsumi Saito, Hiroki Tachibana, Ichiro Oba, Takashi Kuwahata, Satoshi Higa, Masamichi Gushiken, Takuma Eto, Hidetoshi Chibana, Kazuaki Fujisawa, Yuhei Shiga, Hirokuni Sumi, Toshihisa Nagatomo, Yoshihiko Atsuchi, Toshiro Nagoshi, Kazuhisa Sanno, Fumihiro Hoshino, Naoto Yokota, Masahiro Kameko, Toshifumi Tabuchi, Munesumi Ishizawa, Yoshitake Fujiura, Taku Seto, Tetsu Iwao, Norio Ishioka, Koichi Oshiro, Keizo Tsuchida, Yutaka Hatori, Motoshi Takeuchi, Hiroto Takezawa, Shinjiro Nagano, Masaaki Iwaki, Yuichiro Nakamura, Naomasa Miyamoto, Toshifumi Taguchi, Ko Ashida, Naoto Yoshizawa, Jun Agata, Seishiro Matsukawa, Osamu Arasaki, Shuji Fukuoka, Hirofumi Murakami, Kazuya Mishima, Yoshiki Hata, Ichiro Sakuma, Ichiro Takamura, Mitsuyuki Akutsu, Toshihide Unoki, Yoshinori Go, Makoto Ikemura, Shoji Morii, Shigeru Marusaki, Hideo Doi, Mitsuru Tanaka, Takaaki Kusumoto, Shigeo Kakinoki, Chiga Ogurusu, Masami Nakatsuka, Yutaka Kitami, Yoichi Nakamura, Hiroshi Oda, Rikimaru Oyama, Masato Ageta, Teruaki Mita, Kazuhiko Nagao, Takafumi Mito, Mitsunori Abe, Masako Fujii, Makoto Okawa, Tsuneo Fujito, Toshiya Taniguchi, Tenei Ko, Mizuho Imamaki, Masahiro Akiyama, Takashi Ueda, Hironori Odakura, Masahiko Inagaki, Yoshiki Katsube, Atsuyuki Nakata, Shinobu Tomimoto, Mitsuhiro Shibuya, Kenichiro Ito, Masahiro Matsuta, Motoyuki Ishiguro, Masamichi Wada, Hiroaki Mukawa, Masato Mizuguchi, Fumio Okuda, Teruaki Kimura, Kuniaki Taga, Masaaki Techigawara, Morio Igarashi, Toshihiko Seo, Shinya Hiramitsu, Hiroaki Hosokawa, Mitsumoto Hoshiai, Michitaka Hibino, Koichi Miyagawa, Hideki Horie, Nobuyoshi Sugishita, Yukio Shiga, Akira Soma, Kazuo Neya, Kunio Akahane, Saori Matsui, Hirofumi Kanda, Shiro Nagasaka, Atsushi Taguchi, Akiko Miyashita, Hiroki Sasaguri, Jin Nariyama, Taketo Hatsuno, Takash Iwase, Kazuya Kawai, Tomobumi Kotani, Tsuyoshi Tsuji, Hirosumi Sakai, Kiyoshi Nishino, Kenichi Ikeda, Kazuo Maeda, Tomohiro Shinozuka, Koichi Kawakami, Hiromichi Kitazumi, Mamoru Hamaoka, Jisho Kojima, Akitoshi Sasaki, Yoshihiro Tsuchiya, Tetsuo Betsuyaku, Masaaki Honda, Koichi Hasegawa, Takao Baba, Kazuaki Mineoi, Toshihiko Koeda, Kunihiko Hirasawa, Toshihide Kumazaki, Akira Nakagomi, Eiji Otaki, Takashi Shindo, Hiroyoshi Hirayama, Chikako Sugimoto, Takashi Yamagishi, Ichiro Mizuguchi, Kazunori Sezaki, Isamu Niwa, Ken Takenaka, Osamu Iiji, Koichi Taya, Hitoshi Kitazawa, Samu Ueda, Hirokazu Kakuda, Takuya Ono, Seizo Oriso, Junya Kamata, Toshihiko Nanke, Itaru Maeda, Yoshifusa Matsuura, Yasuyuki Maruyama, Hajime Horie, Tetsutaro Kito, Hiroshi Asano, Masaichi Nakamura, Takashi Washizuka, Tomoki Yoshida, Masato Sawano, Shinichi Arima, Hidekazu Arai, Hisanori Shinohara, Hiroyuki Takai, Nobufusa Furukawa, Akira Ota, Kenji Aoki, Taku Yamamoto, Takeaki Kasai, Shunji Suzuki, Shu Suzuki, Nitaro Shibata, Masayuki Watanabe, Yosuke Nishihata, Toru Arino, Masaki Okuyama, Tetsushi Wakiyama, Tomoko Kato, Yasuo Sasagawa, Takeshi Tana, Yoshihito Hayashi, Shinichi Hirota, Yukihiko Abe, Hirohide Uchiyama, Shuichi Tohyo, Naoto Hanazono, Seiichi Miyajima, Hisashi Shimono, Yasunobu Shozawa, Yawara Niijima, Osamu Murai, Hideko Inaba, Katsumasa Nomura, Masatsugu Nozoe, Toshiyuki Furukawa, Nobuhisa Ito, Shunichi Nagai, Kiyoharu Sato, Shiro Nakahara, Yujin Shimoyama, Naoko Ohara, Teruhiko Kozuka, Hideaki Okita, Masato Endo, Tsutomu Goto, Makoto Hirose, Emiko Nagata, Toshizumi Mori, Shuichi Seki, Katsuhiro Okamoto, Osamu Moriai, Yoko Emura, Tsuyoshi Fukuda, Haruhiko Date, Shuichi Kawakami, Sho Nagai, Yuya Ueyama, Tetsuro Fudo, Mitsuru Imaizumi, Takuo Ogawa, Shunsuke Take, Hideo Ikeda, Norihiko Sakamoto, Kiyomitsu Ikeoka, Nobuo Wakaki, Masatake Abe, Junji Doiuchi, Tetsuya Kira, Masato Tada, Ken Tsuzaki, Naoya Miura, Yasuaki Fujisawa, Wataru Furumoto, Akinori Fujisawa, Ryosai Nakamura, Hiroyasu Komatsu, Rei Fujiki, Shuichi Kawano, Keijiro Nishizawa, Yoji Kato, Junya Azuma, Kiyoshi Yasui, Toshio Amano, Yasuhiro Sekine, Tatsuo Honzawa, Yuichiro Koshibu, Yasuhide Sakamoto, Shingo Miyaguchi, Kojuro Morishita, Yasuko Samejima, Toyoshi Sasaki, Fumiko Iseki, Hiroshi Kano, Yoichi Takagi, Yoko Onuki Pearce, Takayuki Fukui, Toru Nakayama, Hideaki Kanai, Yoshiyuki Kawano, Tetsuji Ino, Hironori Miyoshi, Yasufumi Miyamoto, Masahito Shigekiyo, Shimato Ono, Yutaka Okamoto, Satoshi Ubukata, Kojiro Kodera, Tatsuo Oriuchi, Naoki Matsumoto, Koichi Inagaki, Atsushi Iseki, Tomohiro Yoshida, Toshihiro Goda, Tsukasa Katsuki, Atsushi Sato, Etsuo Mori, Toshio Tsubokura, Hiroshi Shudo, Shunichi Fujimoto, Yoshiyuki Furukawa, Hiroshi Hosokawa, Jun Narumi, Kiichiro Yamamoto, Masaki Owari, Takuya Inakura, Takafumi Anno, Kazuyuki Shirakawa, Tan Yuyang, Hui Nam Park, Woo-Shik Kim, HyeYoung Lee, Dae Hyeok Kim, Dae-Kyeong Kim, Dong Ju Choi, Hui-Kyung Jeon, Dong-Gu Shin, Sang Weon Park, Hoon Ki Park, Sang-Jin Han, Young Keun On, JaeJin Kwak, Seong Hoon Park, Kee-Sik Kim, Byung Chun Jung, Gyo-Seung Hwang, Sakda Rungaramsin, Peerapat Katekangplu, Porames Khunrong, Thanita Bunyapipat, Pinij Kaewsuwanna, Khanchai Siriwattana, Waraporn Tiyanon, Supalerk Pattanaprichakul, Khanchit Likittanasombat, Doungrat Cholsaringkarl, Warangkana Boonyapisit, Sirichai Cheewatanakornkul, Pisit Hutayanon, Seksan Chawanadelert, Pairoj Chattranukulchai, Boonsert Chatlaong, Yingsak Santanakorn, Khompiya Kanokphatcharakun, Piya Mongkolwongroj, Sasivimon Jai-Aue, Ongkarn Komson, Armagan Altun, Ali Aydinlar, Zeki Ongen, Sadik Acikel, Durmus Yildiray Sahin, Ozcan Yilmaz, Hasan Pekdemir, Mesut Demir, Murat Sucu, Levent Sahiner, Murat Ersanli, Ertugrul Okuyan, Dursun Aras, Florencia Rolandi, Adrian Cesar Ingaramo, Gustavo Alberto Sambadaro, Vanina Fernandez Caputi, Hector Luciardi, Sofia Graciela Berman, Pablo Dragotto, Andres Javier Kleiban, Nestor Centurion, Ricardo Dario Dran, Javier Egido, Matias Jose Fosco, Victor Alfredo Sinisi, Luis Rodolfo Cartasegna, Oscar Gomez Vilamajo, Jose Luis Ramos, Sonia Sassone, Gerardo Zapata, Diego Conde, Guillermo Giacomi, Alberto Alfredo Fernandez, Mario Alberto Berli, Fabian Ferroni, Jefferson Jaber, Luciana Vidal Armaganijan, André Steffens, José Márcio Ribeiro, Marcelo Silveira Teixeira, Paulo Rossi, Leonardo Pires, Daniel Moreira, Luiz Bodanese, Marcelo Westerlund Montera, Jamil Abdalla Saad, Euler Roberto Manenti, Alexandre Negri, Carlos Moncada, Dalton Precoma, Fernando Roquette, Gilmar Reis, Estêvão Lanna Figueiredo, Roberto Vieira Botelho, Helius Carlos Finimundi, Adriano Kochi, Fábio Alban, Rogério Tadeu Tumelero, Lilia Maia, Humberto Montecinos, Martín Larico Gómez, Carlos Conejeros, Patricio Marin Cuevas, Alejandro Forero, Claudio Bugueño Gutiérrez, Juan Aguilar, Sergio Potthoff Cardenas, German Eggers, Cesar Houzvic, Carlos Rey, Germán Arriagada, Gustavo Charme Vilches, Raul Leal Cantu, Ricardo Cabrera Jardines, Nilda Espinola Zavaleta, Enrique Lopez Rosas, Gerardo Pozas, Ernesto Cardona Muñoz, Norberto Matadamas Hernandez, Adolfo Leyva Rendon, Norberto Garcia Hernandez, David Lopez Villezca, Carlos Hernandez Herrera, Rodolfo Gaona Rodriguez, Efrain Villeda Espinosa, David Flores Martinez, Jose Velasco Barcena, Omar Fierro Fierro, Ignacio Rodriguez Briones, Humberto Alvarez Lopez, Rafael Olvera Ruiz, Roxana Reyes Sanchez, Roberto Arriaga Nava, Pedro Fajardo Campos, Mario Benavides Gonzalez, Claus Hagn, Johannes Foechterle, Michael Winkler, Bruno Schneeweiss, Alfons Gegenhuber, Wilfried Lang, Sabine Eichinger-Hasenauer, Peter Kaserer, Josef Sykora, Heribert Rasch, Bernhard Strohmer, Luc Capiau, Geert Vervoort, Bart Wollaert, Geert Hollanders, Dirk Faes, Yohan Balthazar, Olivier Xhaet, Harry Striekwold, John Thoeng, Kurt Hermans, Wim Anné, Ivan Blankoff, Michel Beutels, Stefan Verstraete, Philippe Purnode, Pascal Godart, Tim Boussy, Philippe Desfontaines, Alex Heyse, Joeri Voet, Eva Zidkova, Rudolf Spacek, Vilma Machova, Ondrej Ludka, Josef Olsr, Lubos Kotik, Blazej Racz, Richard Ferkl, Jan Hubac, Ilja Kotik, Zdenek Monhart, Hana Burianova, Ondrej Jerabek, Jana Pisova, Vratislav Dedek, Michaela Honkova, Petr Podrazil, Petr Reichert, Miroslav Novak, Vaclav Durdil, Katarina Plocova, Ulrik Hintze, Næstved Sygehus, Arne Bremmelgaard, John Markenvard, Jan Børger, Jorgen Solgaard, Ebbe Eriksen, Thomas Løkkegaard, Michael Bruun, Jacob Mertz, Joël Ohayon, Yannick Gottwalles, Philippe Loiselet, Mohamed Bassel Koujan, André Marquand, Jean-Pierre Cebron, Maxime Guenoun, Dominique Guedj-Meynier, A G Lokesh, James Kadouch, Pierre-Yves Fournier, Jean-Pierre Huberman, Nestor Lemaire, Gilles Rodier, Xavier Vandamme, Marie Hélène Mahagne, Antoine Mielot, Jean-Baptiste Churet, Vincent Navarre, Frederic Sellem, Gilles Monniot, Jean-Paul Boyes, Désiré Obadia, Etienne Bearez, Jean Philippe Brugnaux, Alain Fedorowsky, Jean-Baptiste Berneau, Frédéric Chemin, Sebastien Schellong, Georg Koeniger, Uwe Gerbaulet, Bernd-Thomas Kellner, Thomas Schaefer, Jan Purr, Enno Eißfeller, Heinz-Dieter Zauzig, Peter Riegel, Christoph Axthelm, Gerd-Ulrich Heinz, Holger Menke, Andreas Pustelnik, Stefan Zutz, Wolfgang Eder, Guenter Rehling, Dirk Glatzel, Norbert Ludwig, Petra Sandow, Henning Wiswedel, Cosmas Wildenauer, Steffen Schoen, Toralf Schwarz, Adyeri Babyesiza, Maximilian Kropp, Hans-Hermann Zimny, Friedhelm Kahl, Andreas Caspar, Sabine Omankowsky, Torsten Laessig, Hermann-Josef Hartmann, Hans-Walter Bindig, Gunter Hergdt, Dietrich Reimer, Joachim Hauk, Holger Michel, Praxis Dres, Werner Erdle, Wilfried Dorsch, Janna Dshabrailov, Karl-Albrecht Rapp, Reinhold Vormann, Thomas Mueller, Uwe Horstmeier, Volker Eissing, Heinz Hey, Heinz Leuchtgens, Volker Lilienweiss, Heiner Mueller, Christian Schubert, Herrmann Lauer, Thomas Buchner, Gunter Brauer, Susanne Kamin, Sylvia Baumbach, Muwafeg Abdel-Qader, Hans-Holger Ebert, Carsten Schwencke, Laszlo Karolyi, Britta Sievers, Jens-Uwe Roehnisch, Andras Vertes, Gabor Szantai, Andras Matoltsy, Nikosz Kanakaridisz, Zoltan Boda, Erno Kis, Balazs Gaszner, Ferenc Juhasz, Gizella Juhasz, Sandor Kancz, Zoltan Laszlo, Zsolt May, Ebrahim Noori, Tamas Habon, Peter Polgar, Gabriella Szalai, Sandor Vangel, Gabriella Engelthaler, Judit Ferenczi, Mihaly Egyutt, Leone Maria Cristina, Eros Tiraferri, Rita Santoro, Teresa Maria Caimi, Maria Tessitori, Roberto Cappelli, Roberto Quintavalla, Franco Cosmi, Raffaele Fanelli, Vincenzo Oriana, Raffaele Reggio, Roberto Santi, Leonardo Pancaldi, Jorge Salerno Uriate, Flavia Lillo, Enrico Maria Pogliani, Michele Accogli, Antonio Mariani, Mauro Feola, Arturo Raisaro, Luciano Fattore, Andrea Mauric, Fabrizio Germini, Luca Tedeschi, Maria Settimi, Sergio Nicoli, Paolo Ricciarini, Antonio Argena, Paolo Ronchini, Claudio Bulla, Filippo Tradati, Maria Grazia Bongiorni, Enrico Salomone, Claudio Tondo, Saverio Iacopino, Andreas Lucassen, Henk Adriaansen, Maarten Bongaerts, Mathijs Pieterse, Johannes Herrman, Pieter Hoogslag, Cees Buiks, Per Anton Sirnes, Erik Gjertsen, Knut Erga, Arne Hallaråker, Gunnar Skjelvan, Beraki Ghezai, Arne Svilaas, Peter Christersson, Svein Høegh Henrichsen, Jan Erik Otterstad, Jan Berg-Johansen, Andrzej Gieroba, Malgorzata Biedrzycka, Michal Ogorek, Beata Wozakowska-Kaplon, Krystyna Loboz-Grudzien, Jerzy Kuzniar, Roman Zaluska, Jaroslaw Hiczkiewicz, Lucyna Swiatkowska-Byczynska, Lech Kucharski, Piotr Minc, Maciej Olszewski, Grzegorz Kania, Malgorzata Krzciuk, Zbigniew Lajkowski, Bozenna Ostrowska-Pomian, Jerzy Lewczuk, Elzbieta Zinka, Agnieszka Karczmarczyk, Malgorzata Chmielnicka-Pruszczynska, Iwona Wozniak-Skowerska, Marek Bronisz, Marcin Ogorek, Grazyna Glanowska, Piotr Ruszkowski, Grzegorz Skonieczny, Ryszard Sciborski, Boguslaw Okopien, Piotr Kukla, Krzysztof Galbas, Krzysztof Cymerman, Jaroslaw Jurowiecki, Pawel Miekus, Stanislaw Mazur, Roman Lysek, Jacek Baszak, Teresa Rusicka-Piekarz, Ewa Domanska, Jozef Lesnik, Gadel Kamalov, Dmitry Belenky, Liudmila Egorova, Alexander Khokhlov, Eduard Yakupov, Dmitry Zateyshchikov, Olga Miller, Evgeniy Mazur, Konstantin Zrazhevskiy, Tatyana Novikova, Yulia Moiseeva, Elena Polkanova, Konstantin Sobolev, Maria Rossovskaya, Yulia Shapovalova, Alla Kolesnikova, Konstantin Nikolaev, Oksana Zemlianskaia, Anna Zateyshchikova, Victor Kostenko, Maria Poltavskaya, Anton Edin, Elena Aleksandrova, Oksana Drapkina, Alexander Vishnevsky, Oleg Nagibovich, Petr Chizhov, Svetlana Rachkova, Mikhail Sergeev, Borys Kurylo, Alexey Ushakov, Pere Alvarez Garcia, Luis Tercedor Sanchez, Salvador Tranche Iparraguirre, Pere Toran Monserrat, Emilio Marquez Contreras, Jordi Isart Rafecas, Juan Motero Carrasco, Casimiro Gomez Pajuelo, Angel Grande Ruiz, Jordi Merce Klein, Ines Monte Collado, Herminia Palacin Piquero, Carles Brotons Cuixart, Esther Fernandez Escobar, Cecilia Corros Vicente, Manuel Vida Gutierrez, Francisco Epelde Gonzalo, Encarnacion Martinez Navarro, Maria Barreda Gonzalez, Jose Iglesias Sanmartin, Mercedes Jimenez Gonzalez, Juan Herreros Melenchon, Tomas Ripoll Vera, Manuel Jimenez Navarro, Maria Vazquez Caamano, Gonzalo Marcos Gomez, Andres Iniguez Romo, Alexander Wirdby, Kerstin Henriksson, Micael Elmersson, Arnor Egilsson, Ulf Börjesson, Gunnar Svärd, Anders Lindh, Lars-Bertil Olsson, Mikael Gustavsson, Lars Benson, Claes Bothin, Ali Hajimirsadeghi, Björn Martinsson, Marianne Ericsson, Åke Ohlsson, Håkan Lindvall, Peter Svensson, Katarina Thörne, Hans Händel, Pyotr Platonov, Fredrik Bernsten, Ingar Timberg, Milita Crisby, Lennart Malmqvist, Jörgen Thulin, Aida Hot-Bjelak, Steen Jensen, Per Stalby, Johann Debrunner, Iurii Rudyk, Oleksandr Karpenko, Svitlana Zhurba, Igor Kraiz, Oleksandr Parkhomenko, Iryna Kupnovytska, Nestor Seredyuk, Oleksiy Ushakov, Olena Koval, Igor Kovalskiy, Yevgeniya Svyshchenko, Susanna Tykhonova, Ivan Fushtey, Naresh Chauhan, Daryl Goodwin, Ramila Patel, Bennett Wong, Alex Cameron, Niranjan Patel, M S Kainth, Gill Pickavance, Joanna McDonnell, Laura Handscombe, Trevor Gooding, Helga Wagner, Catherine Bromham, Shoeb Suryani, Bhupinder Sarai, W Willcock, S Sircar, A Gilliand, Roman Bilas, E Strieder, Anne Wakeman, Graham Kirby, Bhaskhar Vishwanathan, Nigel Bird, John Bisatt, Jennifer Litchfield, Tim Fooks, Richard Kelsall, Neil Paul, Elizabeth Alborough, Michael Aziz, Pete Wilson, Sue Fairhead, Hasan Chowan, Gary Taylor, Dawn Tragen, Matt Parfitt, Claire Seamark, Carolyn Paul, Angus Jefferies, Helen Sharp, Claire Giles, Matthew Bramley, Philip Williams, Jehad Aldegather, William Lumb, Phil Evans, Frances Scouller, Yvette Stipp, Philip Pinney, Paul Wadeson, T Railton, Emyr Davies, Jonathan McClure, Marc Jacobs, Claire Hutton, Keith Butter, Susan Barrow, Helen Little, Ulka Choudhary, Ikram Haq, Paul Ainsworth, Phil Weeks, Jane Eden, Lisa Gibbons, Janet Glencross, K Poland, Conor Mulolland, A Warke, Ian Hodgins, Stephen Vercoe, Jayesh Patel, Amar Ali, Nigel De-Sousa, Mark Danielsen, Purnima Sharma, Sophia Galloway, Charlotte Hawkins, Raife Oliver, Martin Aylward, Mira Pattni, Shahid Ahmad, Catherine Rothwell, Fiaz Choudhary, Sabrina Khalaque, Stephanie Short, Sharon Peters, Amy Butler, Steven Coates, Steve Walton, Diane Shepherd, Toh Wong, Melanie Deacon, David Cornelius, Henry Choi, Jon Sumner, Tim Myhill, Salah Estifanos, Diane Geatch, Justin Wilkinson, Richard Veale, Rob Hirst, Kashif Zaman, Catherine Liley, Rebecca Wastling, Paul McEleny, Andre Beattie, Mike Wong, Chaminda Dooldeniya, Greg Rogers, Rajesh Muvva, Matthew Adam, Nicolas Thomas, Rory Reed, Simon Randfield, Ann Flynn, Andrew Halpin, Louise Lomax, Minnal Nadaph, Iain Munro, Jane Goram, John Shewring, Emma Bowen-Simpkins, Bhuwanendu Singh, Penny Astridge, Philip Thomson, Ron Lehman, Andrei Catanchin, David Eccleston, Peter Blombery, Greg Starmer, Margaret Arstall, Maurits Binnekamp, Astin Lee, Robert Luton, Amritanshu Shekhar Pandey, Stephen Cheung, Rolland Leader, Philippe Beaudry, Félix Ayala-Paredes, John Heath, Germain Poirier, Bradley Schweitzer, Reginald Nadeau, Ripple Dhillon, Tomasz Hruczkowski, Andrea Lavoie, Ratika Parkash, James Cha, Benoit Coutu, Jorge Bonet, Saul Vizel, Sameh Fikry, Ahmed Mowafy, Azza Katta, Mazen Tawfik, Moustafa Nawar, Mohamed Sobhy, Tarek Khairy, Ahmed Abd El-Aziz, Ashraf Reda, Atef Elbahry, Mohamed Setiha, Magdi Elkhadem, Adel El-Etreby, David Kettles, Junaid Bayat, Heidi Siebert, Adrian Horak, Ynez Kelfkens, Riaz Garda, Thayabran Pillay, Michele Guerra, Hendrik Theron, Rikus Louw, Deon Greyling, Pindile Mntla, Siddique Ismail, Fayzal Ahmed, Johannes Engelbrecht, Shambu Maharajh, Veronica Ueckermann, Ghazi Yousef, Munther AlOmairi, Rajan Maruthanayagam, Rupesh Singh, Ahmed Naguib, Amrish Agrawal, Mukesh Nathani, Adel Wassef, Scott Beach, Peter Duffy, Stephen Falkowski, Kevin Ferrick, Miguel Franco, Annette Quick, Vance Wilson, Mark Alberts, Edwin Blumberg, Roddy Canosa, Ted Gutowski, Rodney Ison, Jorge Garcia, Howard Noveck, Pamela Rama, Rajneesh Reddy, Marcus Williams, Keith Ferdinand, Ihsan Haque, Robert Mendelson, Sridevi Pitta, Charles Treasure, Cas Cader, Walter Pharr, Alisha Oropallo, George Platt, Jaspal Gujral, James Welker, Firas Koura, Ajay K. Kakkar, A. John Camm, David A. Fitzmaurice, Keith A.A. Fox, Bernard J. Gersh, Samuel Z. Goldhaber, Lorenzo G. Mantovani, Karen S. Pieper, Alexander G.G. Turpie, Freek W.A. Verheugt, Antonio Carlos PereiraBarretto, Stuart J. Connolly, Jean-Yves Le Heuzey, Jitendra Pal SinghSawhney, Carlos JerjesSánchez Díaz, Hugo Ten Cate, Wael Al Mahmeed, Zhiming Yang Li Xue, A.G. Ravi Shankar, Chiei Takanaka Sen Adachi, Rodolfo AndresAhuad Guerrero, Leonel Adalberto Di Paola, DárioCelestino Sobral Filho, Costantino RobertoFrack Costantini, Weimar Kunz SebbaBarrosodeSouzaem, João David deSouzaNeto, José Carlos MouraJorge, Adalberto MenezesLorga Filho, Carlos Henrique DelCarlo, FernandoAugustoAlves da Costa, Gilson Robertode Araújo, Jose FranciscoKerr Saraiva, João CarlosFerreira Braga, Roberto Álvaro RamosFilho, Cláudio MunhozdaFontoura Tavares, CésarCássio Broilo França, Guido BernardoAranha Rosito, João BatistadeMouraXavierMoraes Junior, Roberto Simõesde Almeida, Ney CarterdoCarmo Borges, LuísGustavo Gomes Ferreira, Benjamin AleckJosehStockins Fernandez, CarlosJerjes Sanchez Diaz, Jesus JaimeIllescas Diaz, Maria GuadalupeRamos Zavala, GuillermoAntonio Llamas Esperón, Manuel delosRios Ibarra, LuisRamon Virgen Carrillo, JuanJose Lopez Prieto, Jose LuisLeiva Pons, Carlos GerardoCantu Brito, EduardoJulianJose Roberto ChuquiureValenzuela, Alberto EstebanBazzoni Ruiz, Oscar MartinLopez Ruiz, Jesus DavidMorales Cerda, Axel De Wolf, Carmela Viitanen, Giovanni Di Minno, Raimondo De Cristofaro, Angelo De Blasio, Maria D'Avino, J.H. Ruiter, Coen van Guldener, P.R. Nierop S.H.K., B.E. Groenemeijer, W. Terpstra, L.V.A. Boersma, Wieslaw Supinski Jaroslaw, Roman Libis Vera Eltishcheva, Maria FernandaLopez Fernandez, Luis MiguelRincon Diaz, Luis FernandoIglesias Alonso, Jose RamonGonzalez Juanatey, Joan Bayo iLlibre, Carlos AlexandreAlmeida Fernandez, Juan JoseMontero Alia, Maria AngelsMoleiro Oliva, Maria delMarRodriguez Alvarez, Maria FeArcocha Torres, Miguel AngelPrieto Diaz, Jan Lindén Centrumkliniken, Juerg H. Beer, Colin Bradshaw Cumberlidge, Daniel Jackson Ben Ward, Nick Hargreaves Ben Frankel, William van Gaal, David O'Donnell, Miranda du Preez, Seif Kamal Abou Seif, Mohamed Gamal El Din, Louis van Zyl, Rehana Loghdey Wessel Oosthuysen, Abdullah Al Naeemi, Ehab M. Esheiba, and W. Michael Kutayli
- Subjects
Diseases of the circulatory (Cardiovascular) system ,RC666-701 - Abstract
Objective While greater body mass index (BMI) is associated with increased risk of developing atrial fibrillation (AF), the impact of BMI on outcomes in newly diagnosed AF is unclear. We examine the influence of BMI on outcomes and whether this is modified by sex and evaluate the effect of non-vitamin K oral anticoagulants (NOACs) in patients with high BMI.Methods GARFIELD-AF is a prospective registry of 52 057 newly diagnosed AF patients. The study population comprised 40 482 participants: 703 underweight (BMI
- Published
- 2022
- Full Text
- View/download PDF
28. The Functor T and the Cohomology of Mapping Spaces
- Author
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Jaume Aguadé, Laia Saumell, and Carles Broto
- Subjects
Discrete mathematics ,Fiber functor ,Functor ,Derived functor ,Group cohomology ,Mathematics::Algebraic Topology ,Combinatorics ,Mathematics::K-Theory and Homology ,Mathematics::Category Theory ,Ext functor ,Equivariant cohomology ,Exact functor ,Inverse image functor ,Mathematics - Abstract
In his fundamental work [15] Lannes has introduced a functor T defined in the category K (resp. U ) of unstable algebras (resp. modules) over the Steenrod algebra which has many important applications in homotopy theory. This functor is, in some sense, the algebraic analogue of the mapping space functor Map(BV, —) for an elementary abelian group V. More precisely, there is a functor \( T = {T_v}:\mathcal{K} \to \mathcal{K}\) which is adjoint to the functor \( - \otimes {H^*}\left( {BV} \right):\mathcal{K} \to \mathcal{K},\) and which computes, under some hypothesis, \( {H^*}\left( {Map\left( {BV, - _p^ \wedge } \right)} \right).\) Here, and throughout this paper H*(—) denotes \( {H^*}\left( { - ;{\mathbb{F}_p}} \right)\) for some fixed prime p and Yp ^denotes the p-completion of Y in the sense of Bousfield-Kan ([7]). We also assume that all constructions are done simplicially. For practical purposes, one would like to work on a component of the mapping space containing a particular map f: BV —s X. This is done by considering an algebraic “connected component” of the functor T which we denote Tf. Hence, we will assume that we have fixed a map f: BV —s X so that we have a natural transformation
- Published
- 2003
- Full Text
- View/download PDF
29. Algebraic Topology: New Trends in Localization and Periodicity
- Author
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Carles Broto, Guido Mislin, and Carles Casacuberta
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Algebra ,Discrete mathematics ,Algebraic topology (object) ,Mathematics - Published
- 1996
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30. Fake $3$ -connected coverings of Lie groups
- Author
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Jaume Aguadé, M. Santos, and Carles Broto
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Combinatorics ,57T20 ,General Mathematics ,Lie group ,57T10 ,Mathematics - Published
- 1995
31. Embeddings of $\mathrm{DI}_2$ in $\mathrm{F}_4$.
- Author
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Carles Broto and Jesper M. Møller
- Subjects
EMBEDDINGS (Mathematics) ,ALGEBRA - Abstract
We show that there is only one embedding of $\mathrm B\mathrm{DI}_2$ in $\mathrm B\mathrm{F}_4$ at the prime $p=3$, up to self-maps of $\mathrm B\mathrm{DI}_2$. We also describe the effect of the group of self-equivalences of $\mathrm B\mathrm{F}_4$ at the prime $p=3$ on this embedding and then show that the Friedlander exceptional isogeny composed with a suitable Adams map is an involution of $\mathrm B\mathrm{F}_4$ whose homotopy fixed point set coincide with $\mathrm B\mathrm{DI}_2$ [ABSTRACT FROM AUTHOR]
- Published
- 2001
- Full Text
- View/download PDF
32. Nil-Localization of unstable algebras over the Steenrod algebra
- Author
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Carles Broto and Saïd Zarati
- Subjects
Algebra ,Filtered algebra ,Quaternion algebra ,General Mathematics ,Differential graded algebra ,Subalgebra ,Division algebra ,Algebra representation ,Cellular algebra ,Universal enveloping algebra ,Mathematics - Published
- 1988
- Full Text
- View/download PDF
33. THOM MODULES AND MOD P SPHERICAL FIBRATIONS
- Author
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Carles Broto
- Subjects
Applied Mathematics ,General Mathematics
34. Non-simply connected H-spaces with finiteness conditions
- Author
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Carles Broto, Crespo, Ja, and Saumell, L.
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