%0 Journal Article %1 ranaswami86 %A Ramswami, V. %A Latouche, G. %D 1986 %I Springer-Verlag %J Operations-Research-Spektrum %K queueing.theory %N 4 %P 209-218 %R 10.1007/BF01721131 %T A general class of Markov processes with explicit matrix-geometric solutions %V 8 %X We consider a class of Markov chains for which the stationary probability vector, when it exists, is of the matrix-geometric form. The essential step in the computational algorithm usually is the evaluation of a matrix

@article{ranaswami86, abstract = {We consider a class of Markov chains for which the stationary probability vector, when it exists, is of the matrix-geometric form. The essential step in the computational algorithm usually is the evaluation of a matrix}, added-at = {2014-08-01T22:21:25.000+0200}, author = {Ramswami, V. and Latouche, G.}, biburl = {https://www.bibsonomy.org/bibtex/2378cf512942c59194f30ea39d604565d/ytyoun}, doi = {10.1007/BF01721131}, interhash = {f1e072eb933a232832fcf4d0d078c70d}, intrahash = {378cf512942c59194f30ea39d604565d}, issn = {0171-6468}, journal = {Operations-Research-Spektrum}, keywords = {queueing.theory}, language = {English}, number = 4, pages = {209-218}, publisher = {Springer-Verlag}, timestamp = {2014-08-01T22:21:25.000+0200}, title = {A general class of Markov processes with explicit matrix-geometric solutions}, volume = 8, year = 1986 }