Zobrazeno 1 - 10
of 91
pro vyhledávání: '"R. L. Dobrushin"'
Autor:
R L. Dobrushin
Physics has always been a fertile source of new mathematical notions and ideas, and in the past decade the stream of ideas from physics to mathematics has increased dramatically. The subfield of statistical mechanics is no exception. Containing paper
This is the second of two volumes dedicated to the scientific heritage of F. A. Berezin (1931–1980). Before his untimely death, Berezin had an important influence on physics and mathematics, discovering new ideas in mathematical physics, representa
This first of a two-volume collection is a celebration of the scientific heritage of F. A. Berezin (1931–1980). Before his untimely death, Berezin had an important influence on physics and mathematics, discovering new ideas in mathematical physics,
Publikováno v:
Journal of Statistical Physics. 61:387-402
Corrections to the hydrodynamic limit for an infinite chain of coupled harmonic oscillators are obtained. This makes more precise the asymptotic picture for this type of evolution of a system with infinitely many degrees of freedom.
Autor:
R. L. Dobrushin, Senya Shlosman
Publikováno v:
Communications in Mathematical Physics. 200:125-179
The driving principle behind this paper is the following thesis: “Every physically reasonable random field has to be a Gibbs random field”. In this paper the so-called “non-Gibbsian” random fields are considered. The usual definition of the G
Autor:
Ostap Hryniv, R. L. Dobrushin
Publikováno v:
Communications in mathematical physics, 1997, Vol.189(2), pp.395-445 [Peer Reviewed Journal]
We discuss some statistical properties of the phase boundary in the 2D low-temperature Ising ferromagnet in a box with the two-component boundary conditions. We prove the weak convergence in C[0,1] of measures describing the fluctuations of phase bou
Autor:
R. L. Dobrushin, S. B. Shlosman
Publikováno v:
Russian Mathematical Surveys. 52:285-297
Contents §1. Introduction §2. Construction of the potential §3. `Non-Gibbsian' behaviour of the projection and the meniscus theorem Bibliography
Autor:
R. L. Dobrushin
Publikováno v:
Topics in Statistical and Theoretical Physics. :59-81
Autor:
Senya Shlosman, R. L. Dobrushin
Publikováno v:
Probability Contributions to Statistical Mechanics. :91-219
The theory of large and moderate deviations of sums of random variables is now a wide and fastly growing branch of probability theory (see references in §1.9). It was created initially in the framework of the theory of sums of independent identicall
Autor:
Il'dar Abdullovich Ibragimov, V. M. Zolotarev, A. V. Skorokhod, Albert N. Shiryaev, R L Dobrushin, V. A. Statulevichius, Yakov G. Sinai, B. A. Sevast’yanov, Aleksandr Alekseevich Borovkov, D. M. Chibisov, Yu. V. Prokhorov, A. S. Kholevo, Rafail Khasminskii, N. S. Bakhvalov, A V Zabrodin
Publikováno v:
Theory of Probability & Its Applications. 38:506-515