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Author | Barrera, J.; Ycart, B. | ||||
Title | Bounds for left and right window cutoffs | Type | |||
Year | 2014 | Publication | Alea-Latin American Journal Of Probability And Mathematical Statistics | Abbreviated Journal | ALEA-Latin Am. J. Probab. Math. Stat. |
Volume ![]() |
11 | Issue | 2 | Pages | 445-458 |
Keywords | cutoff; exponential ergodicity | ||||
Abstract | The location and width of the time window in which a sequence of processes converges to equilibrum are given under conditions of exponential convergence. The location depends on the side: the left-window and right-window cutoffs may have different locations. Bounds on the distance to equilibrium are given for both sides. Examples prove that the bounds are tight. | ||||
Address | [Barrera, Javiera] Univ Adolfo Ibanez, Fac Ingn & Ciencias, Santiago, Chile, Email: javiera.barrera@uai.cl; | ||||
Corporate Author | Thesis | ||||
Publisher | Impa | Place of Publication | Editor | ||
Language | English | Summary Language | Original Title | ||
Series Editor | Series Title | Abbreviated Series Title | |||
Series Volume | Series Issue | Edition | |||
ISSN | 1980-0436 | ISBN | Medium | ||
Area | Expedition | Conference | |||
Notes | WOS:000209555300005 | Approved | |||
Call Number | UAI @ eduardo.moreno @ | Serial | 568 | ||
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