Space-time as a random heap

被引:25
作者
Sidharth, BG [1 ]
机构
[1] BM Birla Sci Ctr, Cen Applicable Maths & Comp Sci, Hyderabad, Andhra Pradesh, India
关键词
D O I
10.1016/S0960-0779(99)00186-1
中图分类号
O1 [数学];
学科分类号
0701 ; 070101 ;
摘要
In this paper, we demonstrate how space-time is, rather than a differentiable manifold, a random heap, and how this ties up with fractal dimension 2 of a Quantum Mechanical path. In this light, we can see that there is a harmonious convergence between the stochastic approach of Nelson and the de Broglie-Bohm approach. These considerations are shown to lead to the emergence of special relativity and Quantum Mechanics. (C) 2000 Elsevier Science Ltd. All rights reserved.
引用
收藏
页码:173 / 178
页数:6
相关论文
共 36 条
[1]   Quantization of fractal systems: One-particle excitation states [J].
Altaiski, MV ;
Sidharth, BG .
INTERNATIONAL JOURNAL OF THEORETICAL PHYSICS, 1995, 34 (12) :2343-2351
[2]  
CASTRO C, 1999, THEORY CHAOS SOLITON, V10
[3]  
DIRAC PAM, 1958, PRINCIPLES QUANTUM M, P263
[4]   RELATIVISTIC EXTENSION OF THE ANALOGY BETWEEN QUANTUM-MECHANICS AND BROWNIAN-MOTION [J].
GAVEAU, B ;
JACOBSON, T ;
KAC, M ;
SCHULMAN, LS .
PHYSICAL REVIEW LETTERS, 1984, 53 (05) :419-422
[5]   UNIFICATION OF FORCES AND PARTICLES IN SUPERSTRING THEORIES [J].
GREEN, MB .
NATURE, 1985, 314 (6010) :409-414
[6]   INERTIA AS A ZERO-POINT-FIELD LORENTZ FORCE [J].
HAISCH, B ;
RUEDA, A ;
PUTHOFF, HE .
PHYSICAL REVIEW A, 1994, 49 (02) :678-694
[7]   RELASTIVISTIC STOCHASTIC PROCESSES [J].
HAKIM, R .
JOURNAL OF MATHEMATICAL PHYSICS, 1968, 9 (11) :1805-+
[8]  
HAUNG K, 1975, STAT MECH
[9]   QUANTUM-MECHANICS FROM SELF-INTERACTION [J].
HESTENES, D .
FOUNDATIONS OF PHYSICS, 1985, 15 (01) :63-87
[10]  
JOOS C, 1958, THEORETICAL PHYSICS, P200