Found 56 Documents (Results 1–56)
Effective poset inequalities. (English) Zbl 1520.05017
Asymptotics for the number of standard tableaux of skew shape and for weighted lozenge tilings. (English) Zbl 1510.05011
Hook formulas for skew shapes. IV: Increasing tableaux and factorial Grothendieck polynomials. (English) Zbl 1491.05193
J. Math. Sci., New York 261, No. 5, 630-657 (2022) and Zap. Nauchn. Semin. POMI 507, 59-98 (2021).
Randomized Schützenberger’s jeu de taquin and approximate calculation of the cotransition probabilities of a central Markov process on the 3D Young graph. (English) Zbl 1451.05244
J. Math. Sci., New York 251, No. 3, 363-374 (2020) and Zap. Nauchn. Semin. POMI 485, 90-106 (2019).
Weyl-Kac character formula for affine Lie algebras in Deligne’s categories. (English) Zbl 1535.17011
Reviewer: Thorsten Heidersdorf (Bonn)
Hook formulas for skew shapes. (English. French summary) Zbl 1440.05225
Proceedings of the 28th international conference on formal power series and algebraic combinatorics, FPSAC 2016, Vancouver, Canada, July 4–8, 2016. Nancy: The Association. Discrete Mathematics & Theoretical Computer Science (DMTCS). Discrete Math. Theor. Comput. Sci., Proc., 899-910 (2020).
Hook, line and sinker: a bijective proof of the skew shifted hook-length formula. (English) Zbl 1437.05235
Schur positivity and log-concavity related to longest increasing subsequences. (English) Zbl 1416.05009
Standard tableaux and modular major index. (English) Zbl 1385.05080
MSC:
05E10
A bijective proof of the hook-length formula for skew shapes. (English) Zbl 1379.05123
Drmota, Michael (ed.) et al., Extended abstracts of the ninth European conference on combinatorics, graph theory and applications, EuroComb 2017, Vienna, Austria, August 28 – September 1, 2017. Amsterdam: Elsevier. Electronic Notes in Discrete Mathematics 61, 765-771 (2017).
MSC:
05E15
14N15
Hook formulas for skew shapes. II: Combinatorial proofs and enumerative applications. (English) Zbl 1370.05007
Asymptotic and exact results on the complexity of the Novelli-Pak-Stoyanovskii algorithm. (English) Zbl 1366.05119
A bijective proof of the hook-length formula for standard immaculate tableaux. (English) Zbl 1331.05226
Comparing estimates on the number of zeros of irreducible characters in symmetric groups. (English) Zbl 1331.20006
A complexity theorem for the Novelli-Pak-Stoyanovskii algorithm. (English) Zbl 1319.05144
MSC:
05E10
The Selberg integral and Young books (extended abstract). (English. French summary) Zbl 1393.05288
Proceedings of the 26th international conference on formal power series and algebraic combinatorics, FPSAC 2014, Chicago, IL, USA, June 29 – July 3, 2014. Nancy: The Association. Discrete Mathematics & Theoretical Computer Science (DMTCS). Discrete Mathematics and Theoretical Computer Science. Proceedings, 381-392 (2014).
MSC:
05E10
Symmetry properties of the Novelli-Pak-Stoyanovskii algorithm. (English. French summary) Zbl 1393.05295
Proceedings of the 26th international conference on formal power series and algebraic combinatorics, FPSAC 2014, Chicago, IL, USA, June 29 – July 3, 2014. Nancy: The Association. Discrete Mathematics & Theoretical Computer Science (DMTCS). Discrete Mathematics and Theoretical Computer Science. Proceedings, 205-216 (2014).
Lattice of combinatorial Hopf algebras: binary trees with multiplicities. (English) Zbl 1294.05191
Proceedings of the 25th international conference on formal power series and algebraic combinatorics, FPSAC 2013, Paris, France, June 24–28, 2013. Nancy: The Association. Discrete Mathematics & Theoretical Computer Science (DMTCS). Discrete Mathematics and Theoretical Computer Science. Proceedings, 1137-1148, electronic only (2013).
A unifying approach for proving hook-length formulas for weighted tree families. (English) Zbl 1287.05009
Reviewer: László A. Székely (Columbia)
Bijective proofs of the hook formula for rooted trees. (English) Zbl 1289.05454
Reviewer: Toufik Mansour
Quantum cohomology of Hilb\(_n(\mathbb C^2)\) and the weighted hook walk on Young diagrams. (English) Zbl 1245.14056
Reviewer: Vehbi Emrah Paksoy (Fort Lauderdale)
A multiset hook length formula and some applications. (English) Zbl 1247.05021
Reviewer: Mohamed El Bachraoui (Al-Ain)
MSC:
05A17
On Han’s hook length formulas for trees. (English) Zbl 1250.05022
Reviewer: Sun Zhi-Wei (Nanjing)
Weighted branching formulas for the hook lengths. (English. French summary) Zbl 1374.05034
Proceedings of the 22nd annual international conference on formal power series and algebraic combinatorics, FPSAC 2010, San Francisco, USA, August 2–6, 2010. Nancy: The Association. Discrete Mathematics & Theoretical Computer Science (DMTCS). Discrete Mathematics and Theoretical Computer Science. Proceedings, 259-270 (2010).
The Nekrasov-Okounkov hook length formula: refinement, elementary proof, extension and applications. (English) Zbl 1215.05013
Yet another generalization of Postnikov’s hook length formula for binary trees. (English) Zbl 1191.05004
An elementary proof of the hook formula. (English) Zbl 1179.05118
MSC:
05E10
Hook length formula and geometric combinatorics. (English) Zbl 0982.05109
MSC:
05E10
A direct bijective proof of the hook-length formula. (English) Zbl 0934.05125
Reviewer: C.Krattenthaler (Wien)
Polygon dissections and standard Young tableaux. (English) Zbl 0859.05075
Reviewer: G.Walker (Manchester)
MSC:
05E10
Group characters, symmetric functions, and the Hecke algebra. (English) Zbl 0792.20005
University Lecture Series. 4. Providence, RI: American Mathematical Society (AMS). vii, 73 p. (1993).
Reviewer: A.Helversen-Pasotto (Nice)
A bijective proof of the hook-length formula and its analogs. (English. Russian original) Zbl 0796.05093
Funct. Anal. Appl. 26, No. 3, 216-218 (1992); translation from Funkts. Anal. Prilozh. 26, No. 3, 80-82 (1992).
Weighted inversion numbers, restricted growth functions, and standard Young tableaux. (English) Zbl 0579.05006
Reviewer: D.Bressoud
MSC:
05A15
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