1 citations · 2 across the 4 of their papers we have counts for
4 papers
Lattice-point generating functions for free sums of convex sets
Matthias Beck, Pallavi Jayawant, Tyrrell B. McAllister
Let $\J$ and $\K$ be convex sets in whose affine spans intersect at a single rational point in $\J \cap \K$, and let $\J \oplus \K = \conv(\J \cup \K)$. We give formulas f…
Multilinear generating functions for Charlier polynomials
Ira M. Gessel, Pallavi Jayawant
Charlier configurations provide a combinatorial model for Charlier polynomials. We use this model to give a combinatorial proof of a multilinear generating function for Charlier po…
A Combinatorial Analog of a Theorem of F.J.Dyson
Pallavi Jayawant, Peter Wong
Tucker's Lemma is a combinatorial analog of the Borsuk-Ulam theorem and the case n=2 was proposed by Tucker in 1945. Numerous generalizations and applications of the Lemma have app…
A triple lacunary generating function for Hermite polynomials
Ira M. Gessel, Pallavi Jayawant
Some of the classical orthogonal polynomials such as Hermite, Laguerre, Charlier, etc. have been shown to be the generating polynomials for certain combinatorial objects. These com…