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  • Search: subject:"Dirichlet eigenvalue"
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Year of publication
Subject
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Dirichlet eigenvalue 2 Birth–death process on tree 1 Dirichlet eigenvalue problem 1 Faber-Krahn inequality 1 Killed Markov process 1 Markov chain 1 Markov-Kette 1 Poisson equation 1 Quasi-ergodicity 1 Quasi-stationary distribution 1 Regular tree 1 Spectral gaps 1 Statistical distribution 1 Statistische Verteilung 1 Stochastic process 1 Stochastischer Prozess 1 Theorie 1 Theory 1 Time series analysis 1 Variational formula 1 Zeitreihenanalyse 1 eigentime identity 1 exit position 1 exit time 1 finite absorbing Markov process 1 first Dirichlet eigenvalue 1 graph Laplacian 1 metastability 1 quasi-stationary distribution 1 small temperature 1 spectral quantitative criterion 1
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Online availability
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Undetermined 2 Free 1
Type of publication
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Article 2 Book / Working Paper 2
Type of publication (narrower categories)
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Arbeitspapier 1 Graue Literatur 1 Non-commercial literature 1 Working Paper 1
Language
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Undetermined 3 English 1
Author
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Chen, Jinwen 1 Jian, Siqi 1 Leydold, Josef 1 Miclo, Laurent 1 Wang, Ling-Di 1 Zhang, Yu-Hui 1
Institution
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Santa Fe Institute 1
Published in...
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Statistics & Probability Letters 2 Working Papers / Santa Fe Institute 1 Working papers / TSE : WP 1
Source
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RePEc 3 ECONIS (ZBW) 1
Showing 1 - 4 of 4
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On metastability
Miclo, Laurent - 2020
Persistent link: https://www.econbiz.de/10012264698
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A remark on quasi-ergodicity of ultracontractive Markov processes
Chen, Jinwen; Jian, Siqi - In: Statistics & Probability Letters 87 (2014) C, pp. 184-190
In this note we show that for a killed Markov process determined by a certain selfadjoint operator on a bounded domain, there are two quite different quasi-ergodic behaviors, corresponding to the Yaglom limit and a certain “fractional” Yaglom limit respectively. We also show that the high...
Persistent link: https://www.econbiz.de/10011040160
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The first Dirichlet eigenvalue of birth–death process on trees
Wang, Ling-Di; Zhang, Yu-Hui - In: Statistics & Probability Letters 83 (2013) 9, pp. 1973-1982
This paper investigates the birth–death (“B–D” for short) process on trees, emphasizing on estimating the principal eigenvalue (equivalently, the convergence rate) of the process with Dirichlet boundary at the unique root 0. Three kinds of variational formulas for the eigenvalue are...
Persistent link: https://www.econbiz.de/10011039841
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The Geometry of Regular Trees with the Faber-Krahn Property
Leydold, Josef - Santa Fe Institute - 1998
In this paper we prove a Faber-Krahn-type inequality for regular trees and give a complete characterization of extremal trees. The main tools are rearrangements and perturbation of regular trees.
Persistent link: https://www.econbiz.de/10005260378
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