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On truncations for weakly ergodic inhomogeneous birth and death processes

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Zeifman A., Satin Y., Korolev V., Shorgin S.

International Journal of Applied Mathematics and Computer Science

2014

tom 24

nr 3

503-518

We investigate a class of exponentially weakly ergodic inhomogeneous birth and death processes. We consider special transformations of the reduced intensity matrix of the process and obtain uniform (in time) error bounds of truncations. Our approach also guarantees that we can find limiting characteristics approximately with an arbitrarily fixed error. As an example, we obtain the respective bounds of the truncation error for an Mt /Mt /S queue for any number of servers S. Arbitrary intensity functions instead of periodic ones can be considered in the same manner.

Ograniczanie wyników

1 International Journal of Applied Mathematics and Computer Science

1 Korolev V.

1 Satin Y.

1 Shorgin S.

1 Zeifman A.

1 2014

Wyniki wyszukiwania

On truncations for weakly ergodic inhomogeneous birth and death processes