Stochastic quantization using a kerneled Langevin equation

被引：0
|
作者：
A. I. Kirillov
机构：
[1] Centre Emil Borel,Department of Higher Mathematics
[2] UMS 839 IHP (CNRS/UPMC),undefined
[3] Moscow Institute of Power Engineering,undefined
来源：
Theoretical and Mathematical Physics | 1998年 / 115卷
关键词：
Probability Distribution; Random Element; Stationary Probability Distribution; Standard Wiener Process; Stochastic Quantization;
D O I：
暂无
中图分类号：
学科分类号：
摘要：
It is shown that a kerneled Langevin equation for the Euclidean model of the sine-Gordon-type field has solutions whose probability distributions converge to a measure. The action functional is not regularized and the space-time dimension is arbitrary.
引用
收藏
页码：410 / 417
页数：7
相关论文
共 50 条
  • [21] Control of stochastic resonance in overdamped fractional langevin equation
    Zheng, Yongjun
    Li, He
    Deng, Bo
    Lin, Min
    International Journal of Signal Processing, Image Processing and Pattern Recognition, 2013, 6 (06) : 275 - 284
  • [22] STOCHASTIC TO DETERMINISTIC CROSSOVER OF FRACTAL DIMENSIONS FOR A LANGEVIN EQUATION
    EGOLF, DA
    GREENSIDE, HS
    PHYSICAL REVIEW E, 1993, 47 (05): : 3753 - 3756
  • [23] Solving the Langevin equation with stochastic algebraically correlated noise
    Ploszajczak, M
    Srokowski, T
    PHYSICAL REVIEW E, 1997, 55 (05): : 5126 - 5133
  • [24] NON-STOCHASTIC LANGEVIN EQUATION AND THE ARROW OF TIME
    SIMANJUNTAK, H
    GUNTHER, L
    PHYSICA A, 1988, 147 (03): : 487 - 498
  • [25] Overdamped fractional Langevin equation and its stochastic resonance
    Gao Shi-Long
    Zhong Su-Chuan
    Wei Kun
    Ma Hong
    ACTA PHYSICA SINICA, 2012, 61 (10)
  • [26] Langevin quantization and metastability
    Defendi, A
    Roncadelli, M
    PROCEEDINGS OF THE ADRIATICO RESEARCH CONFERENCE ON TUNNELING AND ITS IMPLICATIONS, 1997, : 401 - 420
  • [27] GENERALIZED LANGEVIN QUANTIZATION
    DEFENDI, A
    RONCADELLI, M
    PHYSICS LETTERS A, 1994, 185 (04) : 362 - 372
  • [28] Existence, uniqueness and ergodicity for the stochastic quantization equation
    Gatarek, D
    Goldys, B
    STUDIA MATHEMATICA, 1996, 119 (02) : 179 - 193
  • [29] Stochastic model of crack paths in composites based on the Langevin equation
    Coon, Dennis N.
    JOURNAL OF MATERIALS SCIENCE, 2007, 42 (01) : 66 - 71
  • [30] Stochastic model of crack paths in composites based on the Langevin equation
    Dennis N. Coon
    Journal of Materials Science, 2007, 42 : 66 - 71
12345