Resistance distance and Laplacian spectrum

By W. Xiao, Ivan Gutman. 2003

294 citations recorded by the source corpus.

Subfields: Electrical and Electronic Engineering, Geometry and Topology, Materials Chemistry

View Paper: https://www.semanticscholar.org/paper/bf3d40ff82b625034b447e861689d7d07a1a41d0

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Electrical and Electronic Engineering

1. Ernesto Estrada
2. Stephen P. Boyd
3. Yujun Yang
4. Bo Zhou
5. Mung Chiang
6. D. P. Palomar

In Geometry and Topology

1. Nenad Trinajstic
2. Bo Zhou
3. Amin Saberi
4. Xiaoyan Jiang
5. Arpita Ghosh
6. Stephen P. Boyd
7. Yujun Yang
8. Ernesto Estrada

In Materials Chemistry

1. Ernesto Estrada
2. Yujun Yang
3. Lizhu Sun
4. Changjiang Bu
5. Wenzhe Wang
6. Jiang Zhou
7. Ivan Gutman

Citations in the corpus

• On resistance-distance and Kirchhoff index (2009, background): “Mathematical, computational properties and the range of applicability of the Kirchhoff index are discussed by a number of authors [1,8–17].”
• Unicyclic graphs with extremal Kirchhoff index (2008, background): “As a new useful structure-descriptor [17], Kirchhoff index attracts more and more attention.”
• The communicability distance in graphs (2012, background): “Another graph distance is the so-called resistance or commute distance [7–9].”
• Minimizing Effective Resistance of a Graph (2008, background): “Some papers on various aspects of resistance distance include [22, 32, 2, 23, 24].”
• Some results on resistance distances and resistance matrices (2015, background): “Spectrum of the resistance matrix For a connected graph G, the resistance matrix of G is the matrix whose (u, v)-entry is ruv(G) (see [6,17]).”