Year 2014,
Volume: 4 Issue: 2, 252 - 258, 01.12.2014
Abstract
We consider a special class of two-dimensional Markov processes, finding the relationship between transition probabilities of two such classes.
References
- Nelson, R., (1995), Probability, stochastic processes, and queueing theory: the mathematics of com- puter performance modeling, Springer-Verlag, Inc. New York, 583 p.
- Datta, K.B., (2006), Matrix and Linear Algebra, New Delhi: Hall of India, 636 p.
- Yezhov, I.I. and Skorokhod, A.V., (1969), Markov processes with homogeneous second component, I– Theory of probability and its applications, 14 (1), 3-14. (in Russian)
- Yezhov, I.I. and Skorokhod, A.V., (1969), Markov processes with homogeneous second component, II– Theory of probability and its applications, 14 (4), 679-692.
Year 2014,
Volume: 4 Issue: 2, 252 - 258, 01.12.2014
Abstract
References
- Nelson, R., (1995), Probability, stochastic processes, and queueing theory: the mathematics of com- puter performance modeling, Springer-Verlag, Inc. New York, 583 p.
- Datta, K.B., (2006), Matrix and Linear Algebra, New Delhi: Hall of India, 636 p.
- Yezhov, I.I. and Skorokhod, A.V., (1969), Markov processes with homogeneous second component, I– Theory of probability and its applications, 14 (1), 3-14. (in Russian)
- Yezhov, I.I. and Skorokhod, A.V., (1969), Markov processes with homogeneous second component, II– Theory of probability and its applications, 14 (4), 679-692.
There are 4 citations in total.
Details
| Primary Language | English |
|---|---|
| Journal Section | Research Article |
| Authors | |
| Publication Date | December 1, 2014 |
| Published in Issue | Year 2014 Volume: 4 Issue: 2 |