Unitary gauge, Stuckelberg formalism and gauge invariant models for effective lagrangians

Grosse-Knetter C, Kögerler R (1993)
Phys.Rev. D 48(6): 2865-2876.

Zeitschriftenaufsatz | Veröffentlicht | Englisch
 
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DOI
Autor*in
Grosse-Knetter, Carsten; Kögerler, ReinhartUniBi
Einrichtung
Fakultät für Physik > AG Elementarteilchen und Quantenfelder
Abstract / Bemerkung
Within the framework of the path-integral formalism we examine the different method of removing the unphysical degrees of freedom from spontaneously broken gauge theories. These are the construction of the unitary gauge by gauge fixing, an R(zeta)-limiting procedure, and the decoupling of the unphysical fields by field transformations. In the unitary gauge there exists an extra quartically divergent Higgs self-interaction term, which cannot be neglected if perturbative calculations are performed in this gauge. Using the Stueckelberg formalism this procedure can be reversed; i.e., a gauge theory can be reconstructed from its unitary gauge. We also discuss the equivalence of effective-Lagrangian theories, containing arbitrary interactions, to (nonlinearly realized) spontaneously broken gauge theories and we show how they can be extended to Higgs models.
Erscheinungsjahr
1993
Zeitschriftentitel
Phys.Rev. D
Band
48
Ausgabe
6
Seite(n)
2865-2876
ISSN
0556-2821
Page URI
https://pub.uni-bielefeld.de/record/2334525

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Grosse-Knetter C, Kögerler R. Unitary gauge, Stuckelberg formalism and gauge invariant models for effective lagrangians. Phys.Rev. D. 1993;48(6):2865-2876.
Grosse-Knetter, C., & Kögerler, R. (1993). Unitary gauge, Stuckelberg formalism and gauge invariant models for effective lagrangians. Phys.Rev. D, 48(6), 2865-2876. https://doi.org/10.1103/PhysRevD.48.2865
Grosse-Knetter, Carsten, and Kögerler, Reinhart. 1993. “Unitary gauge, Stuckelberg formalism and gauge invariant models for effective lagrangians”. Phys.Rev. D 48 (6): 2865-2876.
Grosse-Knetter, C., and Kögerler, R. (1993). Unitary gauge, Stuckelberg formalism and gauge invariant models for effective lagrangians. Phys.Rev. D 48, 2865-2876.
Grosse-Knetter, C., & Kögerler, R., 1993. Unitary gauge, Stuckelberg formalism and gauge invariant models for effective lagrangians. Phys.Rev. D, 48(6), p 2865-2876.
C. Grosse-Knetter and R. Kögerler, “Unitary gauge, Stuckelberg formalism and gauge invariant models for effective lagrangians”, Phys.Rev. D, vol. 48, 1993, pp. 2865-2876.
Grosse-Knetter, C., Kögerler, R.: Unitary gauge, Stuckelberg formalism and gauge invariant models for effective lagrangians. Phys.Rev. D. 48, 2865-2876 (1993).
Grosse-Knetter, Carsten, and Kögerler, Reinhart. “Unitary gauge, Stuckelberg formalism and gauge invariant models for effective lagrangians”. Phys.Rev. D 48.6 (1993): 2865-2876.

6 Zitationen in Europe PMC

Daten bereitgestellt von Europe PubMed Central.

Dyson summation without violating Ward identities and the Goldstone-boson equivalence theorem.
Denner A, Dittmaier S., Phys Rev D Part Fields 54(7), 1996
PMID: 10021132
Deriving nondecoupling effects of heavy fields from the path integral: A heavy Higgs field in an SU(2) gauge theory.
Dittmaier S, Grosse-Knetter C., Phys Rev D Part Fields 52(12), 1995
PMID: 10019266
Equivalence of Hamiltonian and Lagrangian path integral quantization: Effective gauge theories.
Grosse-Knetter C., Phys Rev D Part Fields 49(4), 1994
PMID: 10017183
Effective Lagrangians with higher derivatives and equations of motion.
Grosse-Knetter C., Phys Rev D Part Fields 49(12), 1994
PMID: 10016995
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Kuss I., Phys Rev D Part Fields 50(11), 1994
PMID: 10017649
Hamiltonian quantization of effective Lagrangians with massive vector fields.
Grosse-Knetter C., Phys Rev D Part Fields 48(6), 1993
PMID: 10016533

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