1974
DOI: 10.1103/physrevd.10.4130
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Nonperturbative methods and extended-hadron models in field theory. II. Two-dimensional models and extended hadrons

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Cited by 532 publications
(565 citation statements)
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“…carrying topological charges. The quantization of these solutions (both static and time-dependent) requires non-perturbative techniques, developed by Dashen, Hasslacher and Neveu (DHN) in [7] for theories in infinite volume. The DHN method consists, for static backgrounds, in splitting the field φ(x, t) in terms of the classical solution and its quantum fluctuations, i.e.…”
Section: Semiclassical Quantization Of the Broken φ 4 Theory In Finitmentioning
confidence: 99%
See 1 more Smart Citation
“…carrying topological charges. The quantization of these solutions (both static and time-dependent) requires non-perturbative techniques, developed by Dashen, Hasslacher and Neveu (DHN) in [7] for theories in infinite volume. The DHN method consists, for static backgrounds, in splitting the field φ(x, t) in terms of the classical solution and its quantum fluctuations, i.e.…”
Section: Semiclassical Quantization Of the Broken φ 4 Theory In Finitmentioning
confidence: 99%
“…The non-perturbative semiclassical expansion [7] is known to be an effective method for the quantization of the kink solutions in an infinite volume, independently of the integrability of the model. Its recent extension to finite geometries [8,9] allowed us to derive analytic expressions for the scaling functions of the Sine-Gordon model defined on a cylinder with quasiperiodic b.c.…”
Section: Introductionmentioning
confidence: 99%
“…Since their introduction in the seminal works [1,2], semiclassical methods have proved to be efficient tools for analysing non-perturbative effects in a large class of quantum field theories. Based on this approach, there have been recently new developments concerning form factors at a finite volume [3], non-integrable models [4] and energy levels of a quantum field theory on a cylinder geometry [5].…”
Section: Introductionmentioning
confidence: 99%
“…we solve the resulting eigenvalue equation to find the frequencies of the bound states [13,12]. Taking the change of variables [6] …”
Section: Static Kinksmentioning
confidence: 99%