Some universal limits for nonhomogeneous birth and death processes

Author:

Zeifman A.,Leorato S.,Orsingher E.,Satin Ya.,Shilova G.

Publisher

Springer Science and Business Media LLC

Subject

Computational Theory and Mathematics,Management Science and Operations Research,Computer Science Applications

Reference13 articles.

1. Y. Daletsky and M.G. Krein, Stability of solutions of differential equations in Banach spaces, Ann. Math. Soc. Transl. 43 (1974) 386. American Mathematical Society, Providence, R.I.

2. A. Di Crescenzo and A.G. Nobile, Diffusion approximation to a queueing system with time dependent arrival and service rates, Queueing Systems Theory Appl. 19 (1995) 41–62.

3. B.V. Gnedenko and I.P. Makarov, Properties of a problem with losses in the case of periodic intensities, Diff. Equations 7 (1971) 1696–1698 (in Russian).

4. B. Granovsky and A. Zeifman, The N-limit of spectral gap of a class of birth-death Markov chains, Appl. Stoch. Models in Business and Industry 16 (2000) 235–248.

5. B. Granovsky and A. Zeifman, Nonstationary queues: Estimation of the rate of convergence, Queueing Systems 46 (2004) 363–388.

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