On solving a non-convex quadratic programming problem involving resistance distances in graphs

Author:

Dubey Dipti,Neogy S. K.

Publisher

Springer Science and Business Media LLC

Subject

Management Science and Operations Research,General Decision Sciences

Reference22 articles.

1. Bapat, R. B. (2010). Graphs and matrices. London: Universitext, Springer.

2. Bapat, R. B. (1999). Resistance distance in graphs. Mathematics Student, 68, 87–98.

3. Bapat, R. B. (1996). The Laplacian matrix of a graph. Mathematics Student, 65, 214–223.

4. Bapat, R. B. (2004). Resistance matrix of a weighted graph. MATCH-Communications in Mathematical and in Computer Chemistry, 50, 73–82.

5. Bapat, R. B., Gutmana, I., & Xiao, W. (2003). A simple method for computing resistance distance. Zeitschrift für Naturforschung A, 58, 494–498.

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