We study the singular limit of a class of reinforced random walks on a lattice for which a complete analysis of the existence and stability of solutions is possible. We show that at a sufficiently high total density, the global minimizer of a lattice 'energy' or Lyapunov functional corresponds to ag
โฆ LIBER โฆ
Fitting and comparing models of phyletic evolution: random walks and beyond
โ Scribed by Hunt, Gene
- Book ID
- 118051442
- Publisher
- Bioone
- Year
- 2006
- Tongue
- English
- Weight
- 763 KB
- Volume
- 32
- Category
- Article
- ISSN
- 0094-8373
- DOI
- 10.1666/05070.1
No coin nor oath required. For personal study only.
๐ SIMILAR VOLUMES
Localization in lattice and continuum mo
โ
K.J. Painter; D. Horstmann; H.G. Othmer
๐
Article
๐
2003
๐
Elsevier Science
๐
English
โ 408 KB
Random Walk and Random Roughness Models
โ
Seginer, Ido
๐
Article
๐
1969
๐
American Geophysical Union
๐
English
โ 908 KB
Beyond Hirsch Conjecture: Walks on Rando
โ
Vershynin, Roman
๐
Article
๐
2009
๐
Society for Industrial and Applied Mathematics
๐
English
โ 371 KB
Biased Random Walks, Lyapunov Functions,
โ
Claire Kenyon; Yuval Rabani; Alistair Sinclair
๐
Article
๐
1998
๐
Elsevier Science
๐
English
โ 191 KB
DISCRETE MODELS OF HEAT FLOW IN LAYERED
โ
P. ENDERS; D. DE COGAN
๐
Article
๐
1996
๐
John Wiley and Sons
๐
English
โ 663 KB
Random walk and chaos of the spectrum. S
โ
Leonid Malozemov
๐
Article
๐
1995
๐
Elsevier Science
๐
English
โ 739 KB
We consider the spectrum of the Laplacian corresponding to the random walk on the fractal graph depending on parameter /3 > 0. The spectrum of this Laplacian is given by the iteration of the polynomial R(/l, x) = -(/l + 2)x(x -2) and the Julia set of this polynomial is the main part of the spectrum