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Chemical engineers and materials scientists are constantly looking for the next revolutionary material, chemical, and drug. The rise of machine-learning approaches is expediting the discovery process,...
鲁东大学运筹学课件 Lecture-Graph Theory。
Nowadays, graph symmetries are becoming a very important and rapidly growing area of study, and often looked at closely by computer scientists and other network designers. One significant instance of ...
Graph theory and discrete optimization are fundamental subjects in the fields of information theory, data analysis, network study and communication, and they have been applied widely in information te...
The Gram dimension $\gd(G)$ of a graph $G$ is the smallest integer $k\ge 1$ such that any partial real symmetric matrix, whose entries are specified on the diagonal and at the off-diagonal positions c...
The structural properties of graphs are usually characterized in terms of invariants, which are functions of graphs that do not depend on the labeling of the nodes. In this paper we study convex gra...
Let D be a directed graph with vertex set V and order n. An anti-directed (hamiltonian) cycle H in D is a (hamiltonian) cycle in the graph underlying D such that no pair of consecutive arcs in H form ...
W-graph ideals      W-graph ideals        2011/1/18
We introduce a concept of a W- graph ideal in a Coxeter group.The main goal of this paper is to describe how to construct a W- graph from a given W- graph ideal. The principal application of this idea...
A conjecture of I. H´avel asserts that all middle-levels graphs Mk of the (2k + 1)-cubes possess Hamilton cycles. In this work, a tree containing all vertices of certain reduced graphs of the Mk...
It is unknown whether two graphs can be tested for isomorphism in polynomial time. A classical approach to the Graph Isomorphism Problem is the d-dimensional Weisfeiler-Lehman algorithm.
The kth power of a simple graph G, denoted Gk, is the graph with vertex set V (G)where two vertices are adjacent if they are within distance k in G. We are interested in nding lower bounds on the ave...
Let p be a real number greater than one and let 􀀀 be a connected graph of bounded degree. We show that the p-Royden boundary of 􀀀 with the p-harmonic boundary removed is a F-set. We...
We de ne the limiting density of a minor-closed family of simple graphs F to be the smallest number k such that every n-vertex graph in F has at most kn(1+o(1)) edges, and we investigate the set of ...
We describe new constructions of graphs which exhibit perfect state transfer on continuoustime quantum walks. Our constructions are based on variants of the double cones [8, 3, 2] and the Cartesian gr...
We study maximal distances in the commuting graphs of matrix algebras defined over algebraically closed fields. In particular,we show that the maximal distance can be attained only between two nondero...

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