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International Journal of Theoretical Physics

, Volume 20, Issue 2, pp 121–146 | Cite as

Trilocal structures. III. Expansion in tree functions

  • Roger E. Clapp
  • Evelyn W. Mack
  • Fay Simons
  • Joseph A. WolfJr.
Article

Abstract

An alternative set of expansion functions is described. The first 48 in the set are listed explicitly, and 16 generalized formulas are given, from which the entire rest-system set of functions can be constructed. Explicit and generalized matrix elements for the rest Hamiltonian are given. An auxiliary condition is introduced, leading to explicit formulas and generalized formulas for the expansion coefficients,Cj, accompanying the expansion functions,ϕj.

Keywords

Field Theory Matrix Element Elementary Particle Quantum Field Theory Expansion Coefficient 
These keywords were added by machine and not by the authors. This process is experimental and the keywords may be updated as the learning algorithm improves.

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References

  1. Clapp, R. E. (1961).Annals of Physics,13, 187–236.Google Scholar
  2. Clapp, R. E. (1980). “Nonlocal Structures: Bilocal Photon.”Intenational Journal of Theoretical Physics,19, 31–88.Google Scholar
  3. Clapp, R. E., Mack, E. W., Simons, F., and Wolf, J. A., Jr. (1980). “Trilocal Structures. I. Secular Equation.”International Journal of Theoretical Physics,19, 89–98.Google Scholar
  4. Clapp, R. E., Mack, E. W., Simons, F., and Wolf, J. A., Jr. (1979). “Trilocal Structures. II. Expansion.”International Journal of Theoretical Physics,18, 23–40.Google Scholar

Copyright information

© Plenum Publishing Corporation 1981

Authors and Affiliations

  • Roger E. Clapp
    • 1
  • Evelyn W. Mack
    • 1
  • Fay Simons
    • 1
  • Joseph A. WolfJr.
    • 1
  1. 1.Basic Research Associates, IncorporatedCambridge

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