40 results on '"Brändén, Petter"'
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2. Lorentzian polynomials
3. Non-representable hyperbolic matroids
4. On Linear Transformations Preserving the Pólya Frequency Property
5. ELEMENTS OF PÓLYA-SCHUR THEORY IN THE FINITE DIFFERENCE SETTING
6. INFINITE LOG-CONCAVITY FOR POLYNOMIAL PÓLYA FREQUENCY SEQUENCES
7. Classification theorems for operators preserving zeros in a strip
8. THE MULTIVARIATE ARITHMETIC TUTTE POLYNOMIAL
9. THE LEE-YANG AND PÓLYA-SCHUR PROGRAMS. III. ZERO-PRESERVERS ON BARGMANN-FOCK SPACES
10. Negative Dependence in Sampling
11. Pólya-Schur Master Theorems for Circular Domains and Their Boundaries
12. NEGATIVE DEPENDENCE AND THE GEOMETRY OF POLYNOMIALS
13. Hyperbolicity cones of elementary symmetric polynomials are spectrahedral
14. A Characterization of Multiplier Sequences for Generalized Laguerre Bases
15. On the half-plane property and the Tutte group of a matroid
16. A Generalization of the Heine–Stieltjes Theorem
17. Actions on permutations and unimodality of descent polynomials
18. The Lee-Yang and Pólya-Schur programs. I. Linear operators preserving stability
19. Lee–Yang Problems and the Geometry of Multivariate Polynomials
20. The Eulerian transformation.
21. On Operators on Polynomials Preserving Real-Rootedness and the Neggers-Stanley Conjecture
22. Finite automata and pattern avoidance in words
23. q-Narayana numbers and the flag h-vector of [formula omitted]
24. Symmetric Decompositions and Real-Rootedness.
25. Catalan continued fractions and increasing subsequences in permutations
26. Infinite log-concavity for polynomial P\'olya frequency sequences
27. The Lee-Yang and P\'olya-Schur programs. III. Zero-preservers on Bargmann-Fock spaces
28. A converse to the Grace--Walsh--Szeg\H{o} theorem
29. On linear transformations preserving the P\'olya Frequency property
30. Discrete Concavity and Zeros of Polynomials
31. A Heine-Stieltjes theorem for higher order differential operators.
32. Solutions to two problems on permanents
33. Iterated sequences and the geometry of zeros.
34. Obstructions to determinantal representability
35. DISCRETE CONCAVITY AND THE HALF-PLANE PROPERTY.
36. Hyperbolicity preservers and majorization
37. The Lee-Yang and Pólya-Schur programs. II. Theory of stable polynomials and applications.
38. A converse to the Grace—Walsh—Szegő theorem.
39. Polynomials with the half-plane property and matroid theory
40. <f>q</f>-Narayana numbers and the flag <f>h</f>-vector of <f>J(2×n)</f>
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