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Your search keyword '"Silbermann, B."' showing total 85 results
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85 results on '"Silbermann, B."'

5. Levels and determinants of breast and cervical cancer screening uptake in HIV‐infected women compared with the general population in France

Author

Tron, L, Lert, F, Spire, B, DraySpira, R, Allègre, T, Mours, P., Riou, J.M., Sordage, M., Chennebault, J. M., Fialaire, P., Rabier, V., Froidure, M., Huguet, D., Leduc, D., Pichancourt, G., Wajsbrot, A., Bourdeaux, C., Foltzer, A., Hoen, B., HustacheMathieu, L., Abgrall, S., Barruet, R., Bouchaud, O., Chabrol, A., Mattioni, S, Mechai, F., Jeantils, V., Bernard, N., Bonnet, F., Hessamfar, M., Lacoste, D., Malvy, D., Mercié, P., Morlat, P., Paccalin, F., Pertusa, M. C., Pistone, T., Receveur, M. C., Vandenhende, M. A., Dupont, C., Freire Maresca, A., Leporrier, J., Rouveix, E., Dargere, S., de la Blanchardière, ., Martin, A., Noyon, V., Verdon, R., Rogeaux, O., Beytout, J., Gourdon, F., Laurichesse, H., Meier, F., Mortier, E., Simonpoli, A. M., Cordier, F., Delacroix, I., Garrait, V., Elharrar, B., Dominguez, S., Lascaux, A. S., Lelièvre, J. D., Levy, Y., Melica, G., Buisson, M., Piroth, L., Waldner, A., Gruat, N., Leprêtre, A., de Truchis, P., Le Du, D, Melchior, J. Cl., Sehouane, R., Troisvallets, D., Blanc, M., BocconGibod, I., Bosseray, A., Brion, J. P., Durand, F., Leclercq, P., Marion, F., Pavese, P., BrottierMancini, E., Faba, L., RoncatoSaberan, M., BollengierStragier, O., Esnault, J. L., LeautezNainville, S., Perré, P., Froguel, E., Nguessan, M., Simon, P., Colardelle, P., Doll, J., GodinCollet, C., RoussinBretagne, S., Delfraissy, J. F., Duracinsky, M., Goujard, C., Peretti, D., Quertainmont, Y., Marionneau, J., Aissi, E., Van Grunderbeeck, N, Denes, E., DucroixRoubertou, S., Genet, C., Weinbreck, P., AugustinNormand, C., Boibieux, A., Cotte, L., Ferry, T., Koffi, J., Miailhes, P., Perpoint, T., Peyramond, D., Schlienger, I., Brunel, J. M., Carbonnel, E., Chiarello, P., Livrozet, J. M., Makhloufi, D., Dhiver, C., Husson, H., Madrid, A., Ravaux, I., de Severac, M.L., Thierry Mieg, M., Tomei, C., Hakoun, S., Moreau, J., Mokhtari, S., Soavi, M. J., Faucher, O., Ménard, A., Orticoni, M., PoizotMartin, I., Soavi, M. J., Atoui, N., Baillat, V., Faucherre, V., Favier, C., Jacquet, J. M., Le Moing, V, Makinson, A., Mansouri, R., Merle, C., Elforzli, N., Allavena, C., Aubry, O., Besnier, M., Billaud, E., Bonnet, B., Bouchez, S., Boutoille, D., Brunet, C., Feuillebois, N., Lefebvre, M., MorineauLe Houssine, P, Mounoury, O., Point, P., Raffi, F., Reliquet, V., Talarmin, J. P., Ceppi, C., Cua, E., Dellamonica, P., De SalvadorGuillouet, Durant, J., Ferrando, S., MondainMiton, V., Perbost, I., Pillet, S., ProuvostKeller, B., Pradier, C., Pugliese, P., Roger, P. M., Rosenthal, E., Sanderson, F., Hocqueloux, L., Niang, M., Prazuck, T., Arsac, P., BarraultAnstett, M.F., Ahouanto, M., Bouvet, E., Castanedo, G., CharloisOu, C., Dia Kotuba, A., EidAntoun, Z., Jestin, C., Jidar, K., Joly, V., KhuongJosses, M. A., Landgraf, N., Landman, R., Lariven, S., Leprêtre, A., Lʼhériteau, F., Machado, M., Matheron, S., Michard, F., Morau, G., Pahlavan, G., Phung, B. C., Prévot, M. H., Rioux, C., Yéni, P., BaniSadr, F., Calboreanu, A., Chakvetadze, E., Salmon, D., Silbermann, B., Batisse, D., Beumont, M., Buisson, M., Castiel, P., Derouineau, J., Eliaszewicz, M., Gonzalez, G., Jayle, D., Karmochkine, M., Kousignian, P., Pavie, J., Pierre, I., Weiss, L., Badsi, E., Bendenoun, M., Cervoni, J., Diemer, M., Durel, A., Rami, A., Sellier, P., AitMohand, H., Amirat, N., Bonmarchand, M., Bourdillon, F., Breton, G., Caby, F., Grivois, J. P., Katlama, C., Kirstetter, M., Paris, L., Pichon, F., Roudière, L., Schneider, L., Samba, M. C., Seang, S., Simon, A., Stitou, H., Tubiana, R., Valantin, M. A., Bollens, D., Bottero, J., Bui, E., Campa, P., Fonquernie, L., Fournier, S., Girard, P. M., Goetschel, A., Guyon, H. F., Lacombe, K., Lallemand, F., Lefebvre, B., Maynard, J. L., Meyohas, M. C., Ouazene, Z., Pacanowski, J., Picard, O., Raguin, G., Roussard, P., Tourneur, M., Tredup, J., Valin, N., Balkan, S., Clavel, F., Colin de Verdière, N, De Castro, N., de Lastours, V., Ferret, S., Gallien, S., Garrait, V., Gérard, L., Goguel, J., Lafaurie, M., LascouxCombe, C., Molina, J. M., Oksenhendler, E., Pavie, J., Pintado, C., Ponscarme, D., Rozenbaum, W., Scemla, A., Bonnard, P., Lassel, L., Lebrette, M. G., Lyavanc, T., Mariot, P., Missonnier, R., Ohayon, M., Pialoux, G., Treilhou, M. P., Vincensini, J. P., Gilquin, J., Hadacek, B., NaitIghil, L., Nguyen, T. H., Pintado, C., Sobel, A., Viard, J. P., Zak Dit Zbar, O., Aumaître, H., Eden, A., Ferreyra, M., Lopez, F., Medus, M., Neuville, S., Saada, M., Blum, L., Perfezou, P., Arvieux, C., Chapplain, J. M., Revest, M., Souala, F., Tattevin, P., Bord, S., BorsaLebas, F., Caron, F., Chapuzet, C., Debab, Y., Gueit, I., Etienne, M., Fartoukh, C., Feltgen, K., Joly, C., RobadayVoisin, S., Suel, P., Khuong, M. A., Krausse, J., Poupard, M., Tran Van, G., Cazorla, C., Daoud, F., Fascia, P., Frésard, A., Guglielminotti, C., Lucht, F., BernardHenry, C., Cheneau, C., Lang, J. M., de Mautort, E., Partisani, M., Priester, M., Rey, D., Majerholc, C., Zucman, D., Assi, A., Lafeuillade, A., de Jaureguiberry, J. P., Gisserot, O., Aquilina, C., Prevoteau du Clary, F., Alvarez, M., Chauveau, M., Cuzin, L., Delobel, P., Garipuy, D., Labau, E., Marchou, B., Massip, P., Mularczyk, M., Obadia, M., Ajana, F., Allienne, C., Baclet, V., de la Tribonnière, X, Huleux, T., Melliez, H., Meybeck, A., Riff, B., Valette, M., Viget, N., Bastides, F., Bernard, L., Gras, G., Guadagnin, P., May, T., Rabaud, C., Dos Santos, A, P oinsignon, Y., Derradji, O., Escaut, L., Teicher, E., Vittecoq, D., Bantsima, J., CarauxPaz, P., and Patey, O.

Published
2017
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25. Logarithmic residues, Rouché's theorem, and spectral regularity: The C*-algebra case

Author

Bart, Harm, Ehrhardt, T, Silbermann, B, and Econometrics

Subjects
Mathematics::Operator Algebras
Abstract

Using families of irreducible Hilbert space representations as a tool, the theory of analytic Fredholm operator valued function is extended to a C*-algebra setting. This includes a C*-algebra version of Rouché's Theorem known from complex function theory. Also, criteria for spectral regularity of C*-algebras are developed. One of those, involving the (generalized) Calkin algebra, is applied to C*-algebras generated by a non-unitary isometry.

Published
2012

27. Index calculation for Toeplitz plus Hankel operators with piecewise quasi-continuous generating functions.

Author

Didenko, V. D. and Silbermann, B.

Subjects
*NUMERICAL calculations, *TOEPLITZ matrices, *HANKEL operators, *GENERATING functions, *MATHEMATICAL analysis, *CONTINUOUS functions
Abstract

An explicit index formula for Toeplitz plus Hankel operators with piecewise quasicontinuous generating functions is obtained. Moreover, for some classes of the operators mentioned conditions of one-sided invertibility are established. [ABSTRACT FROM PUBLISHER]

Published
2013
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28. Logarithmic residues, Rouché’s theorem, and spectral regularity: The -algebra case.

Author

Bart, H., Ehrhardt, T., and Silbermann, B.

Subjects
LOGARITHMIC functions, SPECTRAL theory, HILBERT space, FREDHOLM operators, ALGEBRAIC functions, MATHEMATICAL complex analysis, ISOMETRICS (Mathematics)
Abstract

Abstract: Using families of irreducible Hilbert space representations as a tool, the theory of analytic Fredholm operator valued function is extended to a -algebra setting. This includes a -algebra version of Rouché’s Theorem known from complex function theory. Also, criteria for spectral regularity of -algebras are developed. One of those, involving the (generalized) Calkin algebra, is applied to -algebras generated by a non-unitary isometry. [Copyright &y& Elsevier]

Published
2012
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29. Approximation numbers for the finite sections of Toeplitz operators with piecewise continuous symbols

Author

Rogozhin, A. and Silbermann, B.

Subjects
*APPROXIMATION theory, *LINEAR operators, *ASYMPTOTIC expansions, *CENTRAL limit theorem
Abstract

Abstract: In this paper we discuss the asymptotic distribution of the approximation numbers of the finite sections for a Toeplitz operator , , where a is a piecewise continuous function on the unit circle. We prove that the behavior of the approximation numbers of the finite sections depends heavily on the Fredholm properties of the operators and . In particular, if the operators and are Fredholm on , then the approximation numbers of have the so-called k-splitting property. But, in contrast with the case of continuous symbols, the splitting number k is in general larger than . [Copyright &y& Elsevier]

Published
2006
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32. NORMS OF LARGE TOEPLITZ BAND MATRICES.

Author

Böttcher, A., Grudsky, S., Kozak, A., and Silbermann, B.

Subjects
MATRICES (Mathematics), MATHEMATICS, MATHEMATICAL analysis, NUMERICAL analysis, TOEPLITZ matrices, MATRIX norms
Abstract

Let T(bjk) be a finite collection of infinite Toeplitz band matrices, let Tn(bjk) denote their (n + 1) × (n + 1) truncations, and put [This symbol cannot be presented in ASCII format] where . ·. p stands for the operator norm associated with the lp-norm 1 ≤ p < ∝ ) on Cn+1. We establish tight two-sided estimates for the difference Mp - . An. p. It is well known that if T(b) is a Hermitian Toeplitz band matrix and An = Tn(b), then M2 - . An. 2 goes to zero with polynomial speed. We show that such a slow convergence rate is, in a sense, an exceptional case, and we prove that in the generic case Mp - . An. p approaches zero with exponential speed. Our results yield good error estimates when computing the norms of certain infinite matrices via their large truncations and, conversely, when determining the norms of certain large matrices by having recourse to known norms of infinite matrices. [ABSTRACT FROM AUTHOR]

Published
1999

38. Corrected collocation methods for periodic pseudodifferential equations.

Author

Berthold, D. and Silbermann, B.

Abstract

We propose an approximation method for periodic pseudodifferential equations, which yields higher convergence rates in Sobolev spaces with negative order than the collocation method. The main idea consists in correcting the usual collocation solution in a certain way by the solution of a small Galerkin system for the same equation. Both trigonometric and spline approximation methods are considered. In most of the cases our convergence result even improves that of the qualocation method. [ABSTRACT FROM AUTHOR]

Published
1995
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40. Logarithmic residues, Rouché’s theorem, and spectral regularity: The C∗-algebra case

Author

Bart, H., Ehrhardt, T., and Silbermann, B.

Subjects
Mathematics::Operator Algebras, C∗-Fredholm theory, Spectral regularity, Logarithmic residue, Abstract analytic Fredholm valued function
Abstract

Using families of irreducible Hilbert space representations as a tool, the theory of analytic Fredholm operator valued function is extended to a C∗-algebra setting. This includes a C∗-algebra version of Rouché’s Theorem known from complex function theory. Also, criteria for spectral regularity of C∗-algebras are developed. One of those, involving the (generalized) Calkin algebra, is applied to C∗-algebras generated by a non-unitary isometry.

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