Algebraic specification of interconnection network relationships by permutation voltage graph mappings

DOI10.1007/BF01184810zbMath0857.68077MaRDI QIDQ4895814

Jonathan L. Gross, Jian'er Chen

Publication date: 3 March 1997

Published in: Mathematical Systems Theory (Search for Journal in Brave)

zbMATH Keywords

Cayley graphsoptimization methodscritical topological symmetrygroup-action graphspermutation voltages

Mathematics Subject Classification ID

Abstract data types; algebraic specification (68Q65)

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• The topological theory of current graphs
• Components of branched coverings of current graphs
• Quotients of complete graphs: revisiting the Heawood map-coloring problem
• Every connected regular graph of even degree is a Schreier coset graph
• Generating all graph coverings by permutation voltage assignments
• Observations on the construction of covers using permutation voltage assignments
• Voltage graphs
• Optimal embeddings of butterfly-like graphs in the hypercube
• Group Action Graphs and Parallel Architectures
• A group-theoretic model for symmetric interconnection networks
• Quotient Networks
• Exposing graph uniformities via algebraic specification
• Branched coverings of graph imbeddings

This page was built for publication: Algebraic specification of interconnection network relationships by permutation voltage graph mappings