## Nature of physical problem Computations of Feynman diagrams in non-Abelian gauge field theories involves the group-theoretic weight computation. The present program implements the Cvitanovic algorithm [2] of computation of the group-theoretic weight for SU( n) and SO(n). ## Restriction on the
Computer generation of Feynman diagrams for perturbation theory I. General algorithm
β Scribed by J. Paldus; H.C. Wong
- Publisher
- Elsevier Science
- Year
- 1973
- Tongue
- English
- Weight
- 623 KB
- Volume
- 6
- Category
- Article
- ISSN
- 0010-4655
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β¦ Synopsis
A general algorithm which generates all the topologically distinct, linked, non-Hartree-Fock vacuum and Greenfunction Hugenholtz-type diagrams is presented. Both the particle-hole and particle-particleGreen-functions are considered. The one-particle Green function diagrams are not treated separately but rather obtained from the two-particle self-energy diagrams.
* A generalization of this procedure to systems with higher than two-body interactions is straightforward. However, * Of course, the mixed Hugenholtz-Goldstone nOtation may braic expression solely on the basis of the Hugenholtz be used asfirst suggested by Brandow [7].
π SIMILAR VOLUMES
In the present paper, we study a perturbed iterative method for solving a general class of variational inclusions. An existence result which generalizes some known results in this field, a convergence result, and a new iterative method are given. We also prove the continuity of the perturbed solutio
We present an algorithm that computes an unmixed-dimensional decomposition of an arbitrary algebraic variety \(V\). Each \(V_{i}\) in the decomposition \(V=V_{1} \cup \ldots \cup V_{m}\) is given by a finite set of polynomials which represents the generic points of the irreducible components of \(V_