A RANDOM WALK WITH EXPONENTIAL TRAVEL TIMES

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KAZEMI R.

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Journal: INTERNATIONAL JOURNAL OF INDUSTRIAL MATHEMATICS Year:2014 | Volume:6 | Issue:1 Page(s): 37-40

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Information Journal Paper

Title

A RANDOM WALK WITH EXPONENTIAL TRAVEL TIMES

Author(s)

KAZEMI R. | Issue Writer Certificate

Keywords

SMALLEST PATHQ2

RANDOM WALKQ2

PURE BIRTH PROCESSQ2

RANDOM RECURSIVE TREEQ2

Abstract

Consider the RANDOM WALK among N places with N (N-1)/2 transports. We attach an exponential random variable Xij to each transport between places Pi and Pj and take these random variables mutually independent. If transports are possible or impossible independently with probability p and 1-p, respectively, then we give a lower bound for the distribution function of the SMALLEST PATH at point log N as Np is large.

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APA: Copy

KAZEMI, R.. (2014). A RANDOM WALK WITH EXPONENTIAL TRAVEL TIMES. INTERNATIONAL JOURNAL OF INDUSTRIAL MATHEMATICS, 6(1), 37-40. SID. https://sid.ir/paper/231658/en

Vancouver: Copy

KAZEMI R.. A RANDOM WALK WITH EXPONENTIAL TRAVEL TIMES. INTERNATIONAL JOURNAL OF INDUSTRIAL MATHEMATICS[Internet]. 2014;6(1):37-40. Available from: https://sid.ir/paper/231658/en

IEEE: Copy

R. KAZEMI, “A RANDOM WALK WITH EXPONENTIAL TRAVEL TIMES,” INTERNATIONAL JOURNAL OF INDUSTRIAL MATHEMATICS, vol. 6, no. 1, pp. 37–40, 2014, [Online]. Available: https://sid.ir/paper/231658/en

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