An Entrance Law which Reaches Equilibrium
Kalikow, Steven
Ann. Probab., Tome 5 (1977) no. 6, p. 467-469 / Harvested from Project Euclid
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This paper constructs a collection of probability vectors $\varphi_n$ for all $n\in\mathbf{Z}$ and a stochastic matrix $Q$ on a countable state space so that (1) $$Q(i, j) > 0 \text{for all} i, j$$, (2) $$\varphi_nQ = \varphi_{n+1} \text{for all} n\in\mathbf{Z}$$, (3) $$\varphi_n = \varphi_{n+1} \text{for all} n \geqq 0; _{\varphi-1} \neq \varphi_0$$.
Publié le : 1977-06-14
Classification:  Entrance law,  Markov chain,  60J10 
@article{1176995807,
     author = {Kalikow, Steven},
     title = {An Entrance Law which Reaches Equilibrium},
     journal = {Ann. Probab.},
     volume = {5},
     number = {6},
     year = {1977},
     pages = { 467-469},
     language = {en},
     url = {http://dml.mathdoc.fr/item/1176995807}
}

Kalikow, Steven. An Entrance Law which Reaches Equilibrium. Ann. Probab., Tome 5 (1977) no. 6, pp.  467-469. http://gdmltest.u-ga.fr/item/1176995807/