kw.\*:("Stochastic matrix")
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The inverse and determinant of a 2×2 uniformly distributed random matrixWILLIAMSON, R. C; DOWNS, T.Statistics & probability letters. 1988, Vol 7, Num 2, pp 167-170, issn 0167-7152Article
Cycle representations of denumerable stochastic matricesKALPAZIDOU, S.Stochastic analysis and applications. 1998, Vol 16, Num 5, pp 895-906, issn 0736-2994Article
The maximal value for coefficients of ergodicityRHODIUS, A.Stochastic processes and their applications. 1988, Vol 29, Num 1, pp 141-145, issn 0304-4149Article
A class of Bernoulli Random matrices with continuous singular stationary measuresPINCUS, S.Annals of probability. 1983, Vol 11, Num 4, pp 931-938, issn 0091-1798Article
On a theorem of L. Mirsky on even doubly-stochastic matricesVON BELOW, J.Discrete mathematics. 1985, Vol 55, Num 3, pp 311-312, issn 0012-365XArticle
The diameter of the acyclic Birkhoff polytopeCOSTA, Liliana; DA FONSECA, C. M; MARTINS, Enide Andrade et al.Linear algebra and its applications. 2008, Vol 428, Num 7, pp 1524-1537, issn 0024-3795, 14 p.Article
PROOF OF THE HAMILTONICITY-TRACE CONJECTURE FOR SINGULARLY PERTURBED MARKOV CHAINSEJOV, Vladimir; LITVAK, Nelly; NGUYEN, Giang T et al.Journal of applied probability. 2011, Vol 48, Num 4, pp 901-910, issn 0021-9002, 10 p.Article
Stochastic matrices arising from genetic inheritancePANIELLO, Irene.Linear algebra and its applications. 2011, Vol 434, Num 3, pp 791-800, issn 0024-3795, 10 p.Article
Identities and inequalities for the expected values of random matrices and Loewner's theoryNISHII, R.Communications in statistics. Theory and methods. 1988, Vol 17, Num 6, pp 2021-2035, issn 0361-0926Article
Isoperimetric inequalities and Markov chainsVAROPOULOS, N. T.Journal of functional analysis. 1985, Vol 63, Num 2, pp 215-239, issn 0022-1236Article
Averaged eigenvalue spectrum of large symmetric random matrixTAKANO, F; TAKANO, H.Journal of the Physical Society of Japan. 1984, Vol 53, Num 9, pp 2943-2955, issn 0031-9015Article
Weak matrix majorizationMARTINEZ PERIA, Francisco D; MASSEY, Pedro G; SILVESTRE, Luis E et al.Linear algebra and its applications. 2005, Vol 403, pp 343-368, issn 0024-3795, 26 p.Article
Majorization-constrained doubly stochastic matricesBRUALDI, Richard A; DAHL, Geir.Linear algebra and its applications. 2003, Vol 361, pp 75-97, issn 0024-3795, 23 p.Conference Paper
Diagonals of rotation matricesBOROBIA, A.Linear algebra and its applications. 1993, Vol 186, pp 227-233, issn 0024-3795Article
On random determinantsDEMBO, A.Quarterly of applied mathematics. 1989, Vol 47, Num 2, pp 185-195, issn 0033-569XArticle
Quelques remarques sur les produits de matrices aléatoires indépendantes = Some remarks on product of random matricesGUIVARC'H, Y; RAUGI, A; CHOQUET, G et al.Comptes rendus de l'Académie des sciences. Série 1, Mathématique. 1987, Vol 304, Num 8, pp 199-201, issn 0764-4442Article
Monotone infinite stochastic matrices and their augmented truncationsGIBSON, D; SENETA, E.Stochastic processes and their applications. 1987, Vol 24, Num 2, pp 287-292, issn 0304-4149Article
The limiting eigenvalue distribution of a multivariate F matrixSILVERSTEIN, J. W.SIAM journal on mathematical analysis. 1985, Vol 16, Num 3, pp 641-646, issn 0036-1410Article
Three dimensional line stochastic matrices and extreme pointsFISHER, P; SWART, E. R.Linear algebra and its applications. 1985, Num 69, pp 179-203, issn 0024-3795Article
Régularité des matrices à diagonale dominante. Applications à l'absorption dans les chaînes et processus de Markov = Regularity of diagonally dominant matrices. Application to absorption in Markov chains and processesLEMAIRE, B.RAIRO. Recherche opérationnelle. 1985, Vol 19, Num 3, pp 233-241, issn 0399-0559Article
Explicit forms for ergodicity coefficients of stochastic matricesSENETA, E.Linear algebra and its applications. 1993, Vol 191, pp 245-252, issn 0024-3795Article
Power law scaling of the top Lyapunov exponent of a product of random matricesRAVISHANKAR, K.Journal of statistical physics. 1989, Vol 54, Num 1-2, pp 531-537, issn 0022-4715Article
On limiting spectral distribution of product of two random matrices when the underlying distribution is isotropicBAI, Z. D; YIN, Y. Q; KRISHNAIAH, P. R et al.Journal of multivariate analysis. 1986, Vol 19, Num 1, pp 189-200, issn 0047-259XArticle
On the nonsingularity of principal submatrices of a random orthogonal matrixKARIYA, T; WU, C. F. J.Journal of statistical planning and inference. 1985, Vol 12, Num 3, pp 353-357, issn 0378-3758Article