Il sottogruppo generato dalle involuzioni regolari di un -ovale -transitivo
Improved LP lower bounds for difference triangle sets.
Improvement of inequalities for the -structures and some geometrical connections
The main results are the inequalities (1) and (6) for the minimal number of -structure classes,which improve the ones from [3], and also some geometrical connections, especially the inequality (13).
Improving dense packings of equal disks in a square.
Incidence complexes and r-connectedness
Incomplete idempotent Schröder quasigroups and related packing designs.
Indecomposable tilings of the integers with exponentially long periods.
Independence structures in the geometry of orders.
Inequalities for t-Designs with Repeated Blocks.
Inequalities of Bonferroni-Galambos type with applications to the Tutte polynomial and the chromatic polynomial.
Inflationary tilings with a similarity structure.
Inklusions- und Abstimmungssysteme.
Integer partitions, tilings of -gons and lattices
In this paper, we study two kinds of combinatorial objects, generalized integer partitions and tilings of -gons (hexagons, octagons, decagons, etc.). We show that the sets of partitions, ordered with a simple dynamics, have the distributive lattice structure. Likewise, we show that the set of tilings of a -gon is the disjoint union of distributive lattices which we describe. We also discuss the special case of linear integer partitions, for which other dynamical models exist.
Integer Partitions, Tilings of 2D-gons and Lattices
In this paper, we study two kinds of combinatorial objects, generalized integer partitions and tilings of 2D-gons (hexagons, octagons, decagons, etc.). We show that the sets of partitions, ordered with a simple dynamics, have the distributive lattice structure. Likewise, we show that the set of tilings of a 2D-gon is the disjoint union of distributive lattices which we describe. We also discuss the special case of linear integer partitions, for which other dynamical models exist.
Intersection lattices and topological structures of complements of arrangements in
Intersection preserving finite embedding theorems fo partial quasigroups.
Intersection Triangles and Block Intersection Numbers of Steiner Systems.
Intersections in Projective Space I: Combinatorics.
Inversion of incidence mappings.
Inversions in Locally Affine Circular Spaces.