Inteprétations combinatoires des nombres d#Euler et de Genocchi
Interpolation of entire functions on regular sparse sets and -Taylor series
We give a pure complex variable proof of a theorem by Ismail and Stanton and apply this result in the field of integer-valued entire functions. Our proof rests on a very general interpolation result for entire functions.
Intersecting and cross-intersecting families of labeled sets.
Intersections of randomly embedded sparse graphs are Poisson.
Introduction aux polyèdres en combinatoire d'après E. Ehrhart et R. Stanley
Introduction to kenogrammatics
Inverse series relations, formal power series and Blodgett-Gessel's type binomial identities.
Inverse series relations, formal power series and Blodgett-Gessel's type binomial identities.
A pair of simple bivariate inverse series relations are used by embedding machinery to produce several double summation formulae on shifted factorials (or binomial coefficients), including the evaluation due to Blodgett-Gessel. Their q-analogues are established in the second section. Some generalized convolutions are presented through formal power series manipulation.
Inverses of words.
Inversion of generating functions using determinants.
Inversion of integral series enumerating planar trees.
Inversion statistics of MacMohan and of Goulden and Jackson. (Über die Inversionsstatistiken von MacMahon und Goulden-Jackson.)
Inversion techniques and combinatorial identities. A unified treatment for the 7f6-series identities.
Inversion techniques and combinatorial identities. Jackson’s -analogue of the Dougall-Dixon theorem and the dual formulae
Inversion techniques and combinatorial identities. Strange evaluations of basic hypergeometric series
Inversions of permutations in symmetric, alternating, and dihedral groups.
Irreducible compositions and the first return to the origin of a random walk.
Irreducible symmetric group characters of rectangular shape.
Irreduzible Polynome als kombinatorische Figuren.
Isomerism as Manifestation of Intrinsic Symmetry of Molecules: Lunn–Senior’s Theory
This article presents the principal results of the doctoral thesis “Isomerism as internal symmetry of molecules” by Valentin Vankov Iliev (Institute of Mathematics and Informatics), successfully defended before the Specialised Academic Council for Informatics and Mathematical Modelling on 15 December, 2008.This paper is an extended review of our doctoral thesis “Isomerism as Intrinsic Symmetry of Molecules” in which we present, continue, generalize, and trace out Lunn–Senior’s theory of isomerism...