An edition of Stronger topologies for sample path large deviations in Euclidean space
(1996)
Stronger topologies for sample path large deviations in Euclidean space
by Neil O'Connell
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Abstract: "In this paper we present sufficient conditions for sample path large deviation principles to be extended to finer topologies. We consider extensions of the uniform topology by Orlicz functionals and we consider Lipschitz spaces: the former are concerned with cumulative path behaviour while the latter are more sensitive to extremes in local variation. We also consider sample paths indexed by the half line, where the usual projective limit topologies are not strong enough for many applications, particularly in queueing theory."
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Large deviations, Queuing theory| Edition | Availability |
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Stronger topologies for sample path large deviations in Euclidean space
1996, Hewlett Packard
in English
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Cover title.
"February, 1996."
Includes bibliographical references.
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- Created September 29, 2008
- 3 revisions
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| December 15, 2009 | Edited by WorkBot | link works |
| April 25, 2009 | Edited by ImportBot | add OCLC number |
| September 29, 2008 | Created by ImportBot | Imported from Oregon Libraries MARC record |