<--- Back to Details
First PageDocument Content
Petersen graph / Adjacency matrix / Strongly regular graph / Shrikhande graph / Graph / Regular graph / Spectral graph theory / Integral graph / Vertex-transitive graph / Graph theory / Algebraic graph theory / Clebsch graph
Date: 2007-11-19 18:51:30
Petersen graph
Adjacency matrix
Strongly regular graph
Shrikhande graph
Graph
Regular graph
Spectral graph theory
Integral graph
Vertex-transitive graph
Graph theory
Algebraic graph theory
Clebsch graph

Add to Reading List

Source URL: www-math.ucdenver.edu

Download Document from Source Website

File Size: 157,28 KB

Share Document on Facebook

Similar Documents

Mathematical analysis / Mathematics / ACT / Trigonometric functions / Integral / Trigonometry

Five in a Row – Pente Math Objective: Students will answer a variety of questions in order to help perpare themselves for an exam. Materials: 1. Pente board or Cartesian coordinate system, e.g. graph paper Colored

DocID: 1qvfK - View Document

SPLLIFT — Statically Analyzing Software Product Lines in Minutes Instead of Years Eric Bodden1 T´arsis Tolˆedo3 1

SPLLIFT — Statically Analyzing Software Product Lines in Minutes Instead of Years Eric Bodden1 T´arsis Tolˆedo3 1

DocID: 1pgYe - View Document

Assumption Hierarchy for a CHA Call Graph Construction Algorithm Jason Sawin Mathematics and Computer Science University of Puget Sound  Abstract—Method call graphs are integral components of

Assumption Hierarchy for a CHA Call Graph Construction Algorithm Jason Sawin Mathematics and Computer Science University of Puget Sound Abstract—Method call graphs are integral components of

DocID: 1gT5b - View Document

GNU C-Graph Visualize convolution with GNU C-Graph, a free software tool for studying the theorem key to DSP & computer vision - derived from a BSc thesis, inspired by

GNU C-Graph Visualize convolution with GNU C-Graph, a free software tool for studying the theorem key to DSP & computer vision - derived from a BSc thesis, inspired by "Blade Runner". http://www.gnu.org/software/c-graph

DocID: 18vXK - View Document

Combinatorial Models for Cooperation Networks Michael Drmota1 , Bernhard Gittenberger1 , and Reinhard Kutzelnigg1 Institute of Discrete Mathematics and Geometry, TU Wien, Wiedner Hauptstr. 8–10, A-1040 Wien, Austria, m

Combinatorial Models for Cooperation Networks Michael Drmota1 , Bernhard Gittenberger1 , and Reinhard Kutzelnigg1 Institute of Discrete Mathematics and Geometry, TU Wien, Wiedner Hauptstr. 8–10, A-1040 Wien, Austria, m

DocID: 15slF - View Document