Voir la notice de l'article provenant de la source Czech Digital Mathematics Library
MR ZblVeselý, Petr. Two contributions to the theory of coefficients of ergodicity. Czechoslovak Mathematical Journal, Tome 42 (1992) no. 1, pp. 73-88. doi: 10.21136/CMJ.1992.128308
@article{10_21136_CMJ_1992_128308,
author = {Vesel\'y, Petr},
title = {Two contributions to the theory of coefficients of ergodicity},
journal = {Czechoslovak Mathematical Journal},
pages = {73--88},
year = {1992},
volume = {42},
number = {1},
doi = {10.21136/CMJ.1992.128308},
mrnumber = {1152171},
zbl = {0754.60072},
language = {en},
url = {http://geodesic.mathdoc.fr/articles/10.21136/CMJ.1992.128308/}
}
TY - JOUR AU - Veselý, Petr TI - Two contributions to the theory of coefficients of ergodicity JO - Czechoslovak Mathematical Journal PY - 1992 SP - 73 EP - 88 VL - 42 IS - 1 UR - http://geodesic.mathdoc.fr/articles/10.21136/CMJ.1992.128308/ DO - 10.21136/CMJ.1992.128308 LA - en ID - 10_21136_CMJ_1992_128308 ER -
[1] R. A. Horn, Ch. R. Johnson: Matrix Analysis. Cambridge University Press, Cambridge, London, New York, New Rochelle, Melbourne and Sydney, 1985, (Russian translation R. Horn, Q. Dßonson: Matriqny analiz, Moskva, Mir, 1989). | MR
[2] P. Kratochvíl, A. Lešanovský: A contractive property in finite state Markov chains. Czechoslovak Math. J. 35(110) (1985), 491–509. | MR
[3] T. S. Leóng: A note on upper bounds on the maximum modulus of subdominant eigenvalues of nonnegative matrices. Linear Algebra Appl. 106 (1988), 1–4. | MR
[4] A. Lešanovský: Coefficients of ergodicity generated by non-symetrical vector norms. Czechoslovak Math. J. 40(115) (1990), 284–294. | MR
[5] A. Rhodius: On almost scrambling stochastic matrices. Linear Algebra Appl. 126 (1989), 76–86. | DOI | MR | Zbl
[6] A. Rhodius: The maximal value for coefficients of ergodicity. Stochastic Process. Appl. 29 (1988), 141–145. | DOI | MR | Zbl
[7] U. G. Rothblum, C. P. Tan: Upper bounds on the maximum modulus of subdominant eigenvalues of nonnegative matrices. Linear Algebra Appl. 66 (1985), 45–86. | DOI | MR
[8] E. Seneta: Coefficients of ergodicity: structure and applications. Adv. Appl. Prob. 11 (1979), 576–590. | DOI | MR | Zbl
[9] E. Seneta: Explicit forms for ergodicity coefficients and spectrum localization. Linear Algebra Appl. 60 (1984), 187–197. | DOI | MR | Zbl
[10] E. Seneta: Non-Negative Matrices and Markov Chains. Springer-Verlag, New York, Heidelberg and Berlin, 1981. | MR | Zbl
[11] E. Seneta: Perturbation of the stationary distribution measured by ergodicity coefficients. Adv. Appl. Prob. 20 (1988), 228–230. | DOI | MR
[12] E. Seneta: Spectrum localization by ergodicity coefficients for stochastic matrices. Linear and Multilinear Algebra 14 (1983), 343–347. | DOI | MR | Zbl
[13] E. Seneta, C. P. Tan: The Euclidean and Frobenius ergodicity coefficients and spectrum localization. Bull. Malaysia Math. Soc. (7)1 (1984), 1–7. | MR
[14] C. P. Tan: A functional form for a particular coefficient of ergodicity. J. Appl. Probab. 19 (1982), 858–863. | DOI | MR | Zbl
[15] C. P. Tan: Coefficients of ergodicity with respect to vector norms. J. Appl Probab. 20 (1983), 277–287. | DOI | MR | Zbl
[16] C. P. Tan: Spectrum localization of an ergodic stochastic matrix. Bull. Inst. Math. Acad. Sinica 12 (1984), 147–151. | MR | Zbl
[17] C. P. Tan: Spectrum localization using Hőlder norms. Houston J. Math. 12 (1986), 441–449. | MR
Cité par Sources :