<--- Back to Details
First PageDocument Content
Matrices / Adjacency matrix / Random graph / Graph property / Minimum spanning tree / Incidence matrix / Mathematics / Graph theory / Algebraic graph theory
Date: 2012-11-08 01:27:26
Matrices
Adjacency matrix
Random graph
Graph property
Minimum spanning tree
Incidence matrix
Mathematics
Graph theory
Algebraic graph theory

The Similarity between Stochastic Kronecker and Chung-Lu Graph Models

Add to Reading List

Source URL: snap.stanford.edu

Download Document from Source Website

File Size: 1,43 MB

Share Document on Facebook

Similar Documents

Mathematical Methods – Graph Theory EXAMPLE 2 Let G be the graph drawn here: 1) (1 pt.) Adjacency matrix: 2) (1 pt.) Incidence matrix:

DocID: 1unJY - View Document

Graph theory / Mathematics / Algebra / Algebraic graph theory / Matrices / Matrix theory / Adjacency matrix / Line graph / Graph / Incidence matrix / Regular graph / Eigenvalues and eigenvectors

The spectra of super line multigraphs Jay Bagga Department of Computer Science Ball State University Muncie, IN

DocID: 1rkAw - View Document

Algebra / Mathematics / Graph theory / Algebraic graph theory / Matrices / Matrix theory / Laplacian matrix / Adjacency matrix / Matrix / Eigenvalues and eigenvectors / Incidence matrix / Heat equation

Spectral Graph Theory Lecture 8 Effective Resistance Daniel A. Spielman

DocID: 1riqn - View Document

Algebra / Mathematics / Algebraic graph theory / Matrices / Matrix / Laplacian matrix / Rank / Incidence matrix

Assignment 5 Randomization in Numerical Linear Algebra (PCMI) 1. Recall the definition of the edge-incidence matrix B and the weight matrix W (positive weights only) from slide 151. Recall that the Laplacian matrix of a

DocID: 1qONq - View Document

Mathematics / Graph theory / Discrete mathematics / Algebraic graph theory / Matrices / Combinatorics / Design theory / Incidence matrix / Laplacian matrix / Graph / Block design / Graph partition

Using graphs to find the best block designs arXiv:1111.3768v1 [math.ST] 16 Nov 2011 R. A. Bailey and Peter J. Cameron R. A. Bailey obtained a DPhil in group theory from the University of Oxford. She worked at the Open Un

DocID: 1nLrK - View Document