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An unrestricted linear random walk with negative exponentially distributed step lengths

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Abstract
An account is given of the theory of a doubly infinite linear random walk in which step lengths have a negative exponential distribution and the direction of each step is not necessarily equiprobable. The problem of first passage time is also studied. The theory was developed in connection with a study of random linear anti-submarine patrols.

URI
http://hdl.handle.net/20.500.12489/345

Report Number
TR-60

Collections
  • Technical Reports

Date
1966/06

Author(s)
Conolly, Brian W.

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TR-60.pdf (10.46Mb)

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