Results 111 to 120 of about 292 (163)
Further results on monotonic graph invariants and bipartiteness number
The bipartiteness of a graph is the minimum number of vertices whose deletion from G results in a bipartite graph. If a graph invariant decreases or increases with addition of edges of its complement, then it is called a monotonic graph invariant.
Liu, Jia-Bao, Chen, Hanlin
core
Spectral analysis of transient amplifiers for death-birth updating constructed from regular graphs. [PDF]
Richter H.
europepmc +1 more source
ON THE SUM OF LAPLACIAN EIGENVALUES OF GRAPHS [PDF]
AMS Subject Classification: 05C50 ...
Haemers, W.H.; id_orcid +5 more
core
Spectral top-down recovery of latent tree models. [PDF]
Aizenbud Y +7 more
europepmc +1 more source
New constructions of nonregular cospectral graphs
We consider two types of joins of graphs G1{G}_{1} and G2{G}_{2}, G1⊻G2{G}_{1}\hspace{0.33em}⊻\hspace{0.33em}{G}_{2} – the neighbors splitting join and G1∨=G2{G}_{1}\mathop{\vee }\limits_{=}{G}_{2} – the nonneighbors splitting join, and compute ...
Hamud Suleiman, Berman Abraham
doaj +1 more source
Highly parallel sparse matrix-matrix multiplication
. Generalized sparse matrix-matrix multiplication (or SpGEMM) is a key primitive for many high performance graph algorithms as well as for some linear solvers, such as algebraic multi-grid.
R. Gilbert, Aydin Buluc, John
core
Which graphs are rigid in ℓ p d ? [PDF]
Dewar S, Kitson D, Nixon A.
europepmc +1 more source
Computing The Combinatorial Canonical Form Of A Layered Mixed Matrix
. This paper presents an improved algorithm for computing the Combinatorial Canonical Form (CCF) of a layered mixed matrix A = ` Q T ' , which consists of a numerical matrix Q and a generic matrix T .
Kazuo Murota, Mark Scharbrodt
core
Chained structure of directed graphs with applications to social and transportation networks. [PDF]
Concas A +4 more
europepmc +1 more source
Disturbance Decoupling By Measurement Feedback for Structured Transfer Matrix Systems
Structured transfer matrix systems are linear systems given by transfer matrices of which the infinite pole order of each nonzero entry is known, while the associated infinite gains are unknown and assumed mutually independent.
J.W. van der Woude
core

