[Benzi, M. and Ucar, B. (2007). Block triangular preconditioners for M-matrices and Markov chains, Electronic Transactions on Numerical Analysis 26(1): 209-227.]Search in Google Scholar
[Bylina, B. and Bylina, J. (2004). Solving Markov chains with the WZ factorization for modelling networks, Proceedings of the 3rd International Conference Aplimat 2004, Bratislava, Slovakia, pp. 307-312.]Search in Google Scholar
[Bylina, B. and Bylina, J. (2007). Linking of direct and iterative methods in Markovian models solving, Proceedings of the International Multiconference on Computer Science and Information Technology, Wisła, Poland, Vol. 2, pp. 467-477.]Search in Google Scholar
[Bylina, B. and Bylina, J. (2008). Incomplete WZ decomposition algorithm for solving Markov chains, Journal of Applied Mathematics 1(2): 147-156.]Search in Google Scholar
[Bylina, J. (2003). Distributed solving of Markov chains for computer network models, Annales UMCS Informatica 1(1): 15-20.]Search in Google Scholar
[Campbell, S. L. and Meyer, C. D. (1979). Generalized Inverses of Linear Transformations, Pitman Publishing Ltd., London.]Search in Google Scholar
[Chawla, M. and Khazal, R. (2003). A new WZ factorization for parallel solution of tridiagonal systems, International Journal of Computer Mathematics 80(1): 123-131.10.1080/00207160304664]Search in Google Scholar
[Duff, I. S. (2004). Combining direct and iterative methods for the solution of large systems in different application areas, Technical Report RAL-TR-2004-033, Rutherford Appleton Laboratory, Chilton.]Search in Google Scholar
[Evans, D. J. and Barulli, M. (1998). BSP linear solver for dense matrices, Parallel Computing 24(5-6): 777-795.10.1016/S0167-8191(98)00014-3]Search in Google Scholar
[Evans, D. J. and Hatzopoulos, M. (1979). The parallel solution of linear system, International Journal of Computer Mathematics 7(3): 227-238.10.1080/00207167908803174]Search in Google Scholar
[Funderlic, R. E. and Meyer, C. D. (1986). Sensitivity of the stationary distrbution vector for an ergodic Markov chain, Linear Algebra and Its Applications 76(1): 1-17.10.1016/0024-3795(86)90210-7]Search in Google Scholar
[Funderlic, R. E. and Plemmons, R. J. (1986). Updating LU factorizations for computing stationary distributions, SIAM Journal on Algebraic and Discrete Methods 7(1): 30-42.10.1137/0607004]Search in Google Scholar
[Golub, G. H. and Meyer, C. D. (1986). Using the QR factorization and group inversion to compute, differentiate and estimate the sensitivity of stationary distributions for Markov chains, SIAM Journal on Algebraic and Discrete Methods 7(2): 273-281.10.1137/0607031]Search in Google Scholar
[Harrod, W. J. and Plemmons, R. J. (1984). Comparisons of some direct methods for computing stationary distributions of Markov chains, SIAM Journal on Scientific and Statistical Computing 5(2): 453-469.10.1137/0905033]Search in Google Scholar
[Haviv, M. (1987). Aggregation/disagregation methods for computing the stationary distribution of a Markov chain, SIAM Journal on Numerical Analysis 24(4): 952-966.10.1137/0724062]Search in Google Scholar
[Jennings, A. and Stewart, W. J. (1975). Simultaneous iteration for partial eigensolution of real matrices, Journal of the Institute of Mathematics and Its Applications 15(3): 351-361.10.1093/imamat/15.3.351]Search in Google Scholar
[Pollett, P. K. and Stewart, D. E. (1994). An efficient procedure for computing quasi-stationary distributions of Markov chains with sparse transition structure, Advances in Applied Probability 26(1): 68-79.10.2307/1427580]Search in Google Scholar
[Rao, S. C. S. and Sarita (2008). Parallel solution of large symmetric tridiagonal linear systems, Parallel Computing 34(3): 177-197.10.1016/j.parco.2008.02.001]Search in Google Scholar
[Ridler-Rowe, C. J. (1967). On a stochastic model of an epidemic, Advances in Applied Probability 4(1): 19-33.10.2307/3212297]Search in Google Scholar
[Saad, Y. and Schultz, M. H. (1986). GMRES: A generalized minimal residual algorithm for solving non-symmetric linear systems, SIAM Journal of Scientific and Statistical Computing 7(3): 856-869.10.1137/0907058]Search in Google Scholar
[Schweitzer, P. J. and Kindle, K. W. (1986). An iterative aggregation-disaggregation algorithm for solving linear systems, Applied Mathematics and Computation 18(4): 313-353.10.1016/0096-3003(86)90003-2]Search in Google Scholar
[Stewart, W. (1994). Introduction to the Numerical Solution of Markov Chains, Princeton University Press, Chichester.10.1515/9780691223384]Search in Google Scholar
[Stewart, W. J. and Jennings, A. (1981). A simultaneous iteration algorithm for real matrices, ACM Transactions on Mathematical Software 7(2): 184-198.10.1145/355945.355948]Search in Google Scholar
[Yalamov, P. and Evans, D. J. (1995). The WZ matrix factorization method, Parallel Computing 21(7): 1111-1120.10.1016/0167-8191(94)00088-R]Search in Google Scholar