Feynman Identity: A Special Case Revisited
作者： G. A. T. F. DA Costa , J. Variane
DOI: 10.1007/S11005-005-0019-5
关键词: Identity (philosophy) 、 Algebra representation 、 Lie conformal algebra 、 Graded Lie algebra 、 Lie coalgebra 、 Witt algebra 、 Pure mathematics 、 Mathematics 、 Feynman diagram 、 Algebra 、 Jacobi identity
摘要: It is proved that a special case of Feynman identity consequence the generalized Witt some Lie algebra.
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Tom M. Apostol, Introduction to analytic number theory ,(1976)
Chen Chuan-Chong, Principles and Techniques in Combinatorics ,(1992)
P. N. Burgoyne, Remarks on the Combinatorial Approach to the Ising Problem Journal of Mathematical Physics. ,vol. 4, pp. 1320- 1326 ,(1963) , 10.1063/1.1703907
Richard P. Feynman, Joel L. Lebowitz, Statistical Mechanics: A Set of Lectures Physics Today. ,vol. 26, pp. 51- 53 ,(1973) , 10.1063/1.3128279
S. Sherman, Combinatorial Aspects of the Ising Model for Ferromagnetism. I. A Conjecture of Feynman on Paths and Graphs Journal of Mathematical Physics. ,vol. 1, pp. 202- 217 ,(1960) , 10.1063/1.1703653
G. A. T. F. da Costa, Feynman identity: A special case. I Journal of Mathematical Physics. ,vol. 38, pp. 1014- 1034 ,(1997) , 10.1063/1.531881
Seok-Jin Kang, Myung-Hwan Kim, Free Lie Algebras, Generalized Witt Formula, and the Denominator Identity☆ Journal of Algebra. ,vol. 183, pp. 560- 594 ,(1996) , 10.1006/JABR.1996.0233
S. Sherman, Combinatorial aspects of the Ising model for ferromagnetism. II. An analogue to the Witt identity Bulletin of the American Mathematical Society. ,vol. 68, pp. 225- 229 ,(1962) , 10.1090/S0002-9904-1962-10756-3
Pieter Moree, The formal series Witt transform Discrete Mathematics. ,vol. 295, pp. 143- 160 ,(2005) , 10.1016/J.DISC.2005.03.004
Donald A. McQuarrie, Handbook of Mathematical Functions American Journal of Physics. ,vol. 34, pp. 177- 177 ,(1966) , 10.1119/1.1972842