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- Publications
- Influence
Markov Chains and Mixing Times
- D. Levin, Y. Peres, Elizabeth L. Wilmer
- Mathematics
- 9 December 2008
This book is an introduction to the modern approach to the theory of Markov chains. The main goal of this approach is to determine the rate of convergence of a Markov chain to the stationary… Expand
Reversals and Transpositions Over Finite Alphabets
- A. J. Radcliffe, A. Scott, Elizabeth L. Wilmer
- Mathematics
- 1 May 2005
Extending results of Christie and Irving, we examine the action of reversals and transpositions on finite strings over an alphabet of size k. We show that determining reversal, transposition, or… Expand
Graphs induced by Gray codes
- Elizabeth L. Wilmer, Michael D. Ernst
- Computer Science, Mathematics
- Discret. Math.
- 28 November 2002
We disprove a conjecture of Bultena and Ruskey (Electron. J. Combin. 3 (1996) R11), that all trees which are cyclic graphs of cyclic Gray codes have diameter 2 or 4, by producing codes whose cyclic… Expand
COMPARING EIGENVALUE BOUNDS FOR MARKOV CHAINS: WHEN DOES POINCARE BEAT CHEEGER?
- Jason Fulman, Elizabeth L. Wilmer
- Mathematics
- 1 February 1999
The Poincaré and Cheeger bounds are two useful bounds for the second largest eigenvalue of a reversible Markov chain. Diaconis and Stroock [1991] and Jerrum and Sinclair [1989] develop versions of… Expand
Combinatorics in the exterior algebra and the Bollob\'{a}s Two Families Theorem.
- A. Scott, Elizabeth L. Wilmer
- Mathematics
- 13 July 2019
We investigate the combinatorial structure of subspaces of the exterior algebra of a finite-dimensional real vector space, working in parallel with the extremal combinatorics of hypergraphs. As an… Expand
Hypergraphs of Bounded Disjointness
- A. Scott, Elizabeth L. Wilmer
- Mathematics, Computer Science
- SIAM J. Discret. Math.
- 18 June 2013
TLDR
Introduction to Markov chain mixing
- D. Levin, Y. Peres, Elizabeth L. Wilmer
- Mathematics
- 9 December 2008
A Local Limit Theorem for a Family of Non-Reversible Markov Chains
- Elizabeth L. Wilmer
- Mathematics
- 17 May 2002
By proving a local limit theorem for higher-order transitions, we determine the time required for necklace chains to be close to stationarity. Because necklace chains, built by arranging identical… Expand
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