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Title: Random walk probabilities in terms of Legendre polynomials (English)
Author: El-Shehawey, Mohamed A.
Language: English
Journal: Mathematica Slovaca
ISSN: 0139-9918
Volume: 52
Issue: 4
Year: 2002
Pages: 443-451
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Category: math
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MSC: 60G50
idZBL: Zbl 1014.60047
idMR: MR1940248
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Date available: 2009-09-25T14:10:02Z
Last updated: 2012-08-01
Stable URL: http://hdl.handle.net/10338.dmlcz/129083
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Reference: [2] EL-SHEHAWEY M. A.: On the frequency count for a random walk with absorbing boundaries: a carcinogenesis example I.J. Phys. A, Math. Gen. 27 (1994), 7035-7046. Zbl 0843.60086, MR 1309785
Reference: [3] EL-SHEHAWEY M. A.-MATRAFI B. N.: On a gambler's ruin problem.Math. Slovaca 47 (1997), 483-488. Zbl 0965.60043, MR 1796961
Reference: [4] EL-SHEHAWEY M. A.: Absorption probabilities for a random walk between two partially absorbing boudaries I.J. Phys. A, Math. Gen. 33 (2000), 9005-9013. MR 1811225
Reference: [5] FELLER W.: An Introduction to Probability Theory and its Applications.Vol. 1 (Зrd ed.), Wiley, New York, 1968. Zbl 0155.23101, MR 0228020
Reference: [6] NEUTS M. F.: General transition probabilities for finite Markov chains.Math. Proc. Cambridge Philos. Soc. 60 (1964), 83-91. Zbl 0124.34101, MR 0158436
Reference: [7] RAYKIN M.: First passage probability of a random walk on a disordered one-dimensional lattice.J. Phys. A, Math. Gen. 26 (1993), 449-466. Zbl 0768.60061, MR 1210918
Reference: [8] SRINIVASAN S. K.-MEHATA K. M.: Stochastic Processes.Mc Graw Hill, New Delhi, 1976.
Reference: [9] WEISS G. H.-HAVLIN S.: Trapping of random walks on the line.3. Statist. Phys. 37 (1984), 17-25. Zbl 0586.60066, MR 0774882
Reference: [10] WHITTAKER E. T.-WATSON G. N.: A Course of Modern Analysis (4th ed.).University press, Cambridge, 1963. MR 1424469
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