ABSTRACT. The purpose of this paper is to present a short, self-contained proof of Euler’s relation. The ingredients of this proof are (i) the principle of inclusion and exclusion of combinatorics and (ii) the Euler characteristic; a development of the Euler characteristic is included. 1. Introduction. Thi
Polyhedra are geometric solids formed by a finite number of polygons they can be convex or non...
We present an algebraic approach to the classical problem of constructing a simplicial convex polyto...
Recently, the second author studied an Eulerian statistic (called cover) in the context of convex po...
Connections between Euclidean convex geometry and combinatorics go back to Euler, Cauchy, Minkowski ...
A locally finite point set (such as the set Zn of integral points) gives rise to a lat-tice of polyt...
Um tema de estudo do ensino médio ́e a relação entre os números de vértices, arestas e faces, para p...
AbstractWe present a necessary and sufficient condition for the union of a finite number of convex p...
Polyhedra are geometric solids formed by a finite number of polygons they can be convex or non-convex...
Este trabalho aborda o Teorema de Euler para poliedros. Apresentamos fatos históricos relacionados a...
Let the number of vertices, edges, and faces of a polyhedron be V, E, and F. The Euler characteristi...
AbstractThis is an expository paper on connections between enumerative combinatorics and convex poly...
AbstractA locally finite point set (such as the set Zn of integral points) gives rise to a lattice o...
There exist positive constants c0 and c1 = c1(n) such that for every 0 < < 1/2 the following ...
AbstractThis paper gives an elementary, inductive proof-“graphical” in spirit-of a theorem of Edmond...
Praca dyplomowa jest o twierdzeniu Eulera o wielościanach. Praca napisana na podstawie oryginalnych ...
Polyhedra are geometric solids formed by a finite number of polygons they can be convex or non...
We present an algebraic approach to the classical problem of constructing a simplicial convex polyto...
Recently, the second author studied an Eulerian statistic (called cover) in the context of convex po...
Connections between Euclidean convex geometry and combinatorics go back to Euler, Cauchy, Minkowski ...
A locally finite point set (such as the set Zn of integral points) gives rise to a lat-tice of polyt...
Um tema de estudo do ensino médio ́e a relação entre os números de vértices, arestas e faces, para p...
AbstractWe present a necessary and sufficient condition for the union of a finite number of convex p...
Polyhedra are geometric solids formed by a finite number of polygons they can be convex or non-convex...
Este trabalho aborda o Teorema de Euler para poliedros. Apresentamos fatos históricos relacionados a...
Let the number of vertices, edges, and faces of a polyhedron be V, E, and F. The Euler characteristi...
AbstractThis is an expository paper on connections between enumerative combinatorics and convex poly...
AbstractA locally finite point set (such as the set Zn of integral points) gives rise to a lattice o...
There exist positive constants c0 and c1 = c1(n) such that for every 0 < < 1/2 the following ...
AbstractThis paper gives an elementary, inductive proof-“graphical” in spirit-of a theorem of Edmond...
Praca dyplomowa jest o twierdzeniu Eulera o wielościanach. Praca napisana na podstawie oryginalnych ...
Polyhedra are geometric solids formed by a finite number of polygons they can be convex or non...
We present an algebraic approach to the classical problem of constructing a simplicial convex polyto...
Recently, the second author studied an Eulerian statistic (called cover) in the context of convex po...
DOI
Add to ORKG