Generalized binomial coefficients and the subset-subspace problem

DOI10.1006/aama.1998.0598zbMath0936.05003OpenAlexW2004853212WikidataQ56445284 ScholiaQ56445284MaRDI QIDQ1271860

John Konvalina

Publication date: 18 May 2000

Published in: Advances in Applied Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1006/aama.1998.0598

zbMATH Keywords

Stirling numbersbinomial coefficientsGaussian coefficientsgeneralized binomial coefficientsGaussian coefficient identitiessubset-subspace analogy problem

Mathematics Subject Classification ID

Factorials, binomial coefficients, combinatorial functions (05A10) (q)-calculus and related topics (05A30)

Related Items

Symmetric functions and the Vandermonde matrix, The complex \(K^\ast\) ring of the complex projective Stiefel manifold, Generalized higher order Stirling numbers, Dually weighted Stirling-type sequences, On a generalization of duality triads, The solution of the recurrence relationf_n(t)=a_n(t) f_n−1(t)−b_n(t)(∂/∂t) f_n−1(t), Asymptotics of the number of geodesics in the discrete Heisenberg group, Explicit factorization of the Vandermonde matrix

Cites Work

• On the Applications of Mobius Inversion in Combinatorial Analysis
• On the Foundations of Combinatorial Theory IV Finite Vector Spaces and Eulerian Generating Functions
• [https://portal.mardi4nfdi.de/wiki/Publication:5731810 On the foundations of combinatorial theory I. Theory of M�bius Functions]
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