Discrete Random Walks, DRW'03
Cyril Banderier and Christian Krattenthaler (eds.)
DMTCS Conference Volume AC (2003), pp. 9-16
| author: | Omer Angel |
|---|---|
| title: | Random Infinite Permutations and the Cyclic Time Random Walk |
| keywords: | Self interacting random walk, Random permutation, Phase transition |
| abstract: | The random stirring process is a natural random walk on the set of permutations of the vertex set of a graph. The cyclic time random walk is a self interacting random walk on a graph. It is influenced by its past, in that it is constrained to repeat its past choices if it returns to a previously visited edge after a multiple of some period of time. The two models are fundamentally equivalent to each other as well as to a certain coalescence and fragmentation process. |
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| reference: | Omer Angel (2003), Random Infinite Permutations and the Cyclic Time Random Walk, in Discrete Random Walks, DRW'03, Cyril Banderier and Christian Krattenthaler (eds.), Discrete Mathematics and Theoretical Computer Science Proceedings AC, pp. 9-16 |
| bibtex: | For a corresponding BibTeX entry, please consider our BibTeX-file. |
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