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Estimating the Mixing Time of Ergodic Markov Chains
Geoffrey Wolfer
,
Aryeh Kontorovich
Research output
:
Contribution to journal
›
Conference article
›
peer-review
27
Scopus citations
Overview
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Dive into the research topics of 'Estimating the Mixing Time of Ergodic Markov Chains'. Together they form a unique fingerprint.
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Keyphrases
Mixing Time
100%
Ergodic Markov Chain
100%
Perturbation Analysis
100%
Spectral Gap
100%
Pseudospectrum
66%
Empirical Confidence Intervals
33%
Eigenvalues
33%
Ergodic
33%
Stationary Probabilities
33%
Number of States
33%
Non-reversible
33%
Self-adjoint
33%
Markov Operator
33%
Probability Matrix
33%
Loss of Self
33%
Pair Probabilities
33%
Dimension-free
33%
Finite Markov Chain
33%
Minimax Rate
33%
Non-symmetry
33%
Polynomial Dependence
33%
Self-adjointness
33%
Eigenvalue Perturbation
33%
Free Perturbation
33%
Single Trajectory
33%
Mathematics
Ergodic Markov Chain
100%
Eigenvalue
100%
Open Problem
50%
Minimax
50%
Confidence Interval
50%
Matrix (Mathematics)
50%
Polynomial
50%
Worst Case
50%
Stationary Probability
50%
Self-Adjoint
50%
Reversibility
50%
Adjointness
50%
Markov Chain
50%
Probability
50%