%0 Journal Article %1 klein93 %A Klein, Douglas J. %A Randić, Milan %D 1993 %J Journal of Mathematical Chemistry %K circuit effective.resistance graph.theory laplacian network physics resistor total.effective.resistance %N 1 %P 81--95 %R 10.1007/BF01164627 %T Resistance Distance %V 12 %X The theory of resistive electrical networks is invoked to develop a novel view: if fixed resistors are assigned to each edge of a connected graph, then the effective resistance between pairs of vertices is a graphical distance. Several theorems concerning this novel distance function are established.

@article{klein93, abstract = {The theory of resistive electrical networks is invoked to develop a novel view: if fixed resistors are assigned to each edge of a connected graph, then the effective resistance between pairs of vertices is a graphical distance. Several theorems concerning this novel distance function are established.}, added-at = {2016-04-24T13:42:12.000+0200}, author = {Klein, Douglas J. and Randi{\'{c}}, Milan}, biburl = {https://www.bibsonomy.org/bibtex/298e1c8cdf934212e5b53a3451f485c58/ytyoun}, doi = {10.1007/BF01164627}, interhash = {7ce5bd4b24a15d0234689cc7090c9623}, intrahash = {98e1c8cdf934212e5b53a3451f485c58}, issn = {1572-8897}, journal = {Journal of Mathematical Chemistry}, keywords = {circuit effective.resistance graph.theory laplacian network physics resistor total.effective.resistance}, number = 1, pages = {81--95}, timestamp = {2017-01-24T08:48:47.000+0100}, title = {Resistance Distance}, volume = 12, year = 1993 }