[PDF] [PDF] The expansion of random regular graphs - SNAP: Stanford

It is easy to see that for any d ∈ N and any n > d such that nd is even, there exist d-regular n-vertex graphs The concept of a uniform random d- regular graph on [ n] 



Previous PDF Next PDF





Regular Graphs

A graph is said to be regular if all its vertices have the same degree If the degree of each vertex of G is k, then G is said to be k-regular Examples of regular graphs



[PDF] Julius Petersens theory of regular graphs - CORE

The graph served as a counterexample to Tait's 'theorem' [31] on the 4-colour problem: a bridgeless 3-regular graph is factorable into three l-factors Petersen's 



[PDF] Regular factors in regular graphs - CORE

Katerinis, P , Regular factors in regular graphs, Discrete Mathematics 113 (1993) 269-274 Let G be a k-regular, (k - I)-edge-connected graph with an even 



[PDF] Strongly regular graphs

sporadic groups arise as group of automorphisms of a strongly regular graph), regular graphs with at most 512 vertices together with some information about



Factors of Regular Graphs - ScienceDirect

Tutte proved that if r is an odd integer, then every r-regular graph has a [k - 1, k]- factor for every integer k, 0 i k < r We prove that if r is odd and 0 < k < 2r/3, then



Regular factors in regular graphs - ScienceDirectcom

Katerinis, P , Regular factors in regular graphs, Discrete Mathematics 113 (1993) 269-274 Let G be a k-regular, (k - I)-edge-connected graph with an even 



[PDF] Random regular graphs - CMU Math

SHORT COURSE ON RANDOM GRAPHS LECTURE 5 Regular graphs A vertex has degree d if it is incident with d edges A d-regular graph has all vertices of



[PDF] The expansion of random regular graphs - SNAP: Stanford

It is easy to see that for any d ∈ N and any n > d such that nd is even, there exist d-regular n-vertex graphs The concept of a uniform random d- regular graph on [ n] 



[PDF] REGULAR GRAPHS OF GIVEN GIRTH Contents 1 Introduction This

3 août 2007 · We observe that a complete graph with n vertices is n − 1-regular, and has (n2) = n(n − 1) 2 edges Definition 2 11 A complete bipartite graph 

[PDF] regular language closed under concatenation

[PDF] regular language to regular grammar

[PDF] regular octagonal prism volume

[PDF] regular overtime

[PDF] regular solution

[PDF] regular solution model

[PDF] regular solution model interaction parameter

[PDF] regular solution theory equation

[PDF] regular verb in pdf

[PDF] regular verbs list pdf

[PDF] regularization and optimization

[PDF] regulating body of open and distance education in india

[PDF] regulating body of open and distance learning

[PDF] regulation of cryptocurrency around the world

[PDF] regulatory guidelines for software medical devices a lifecycle approach