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The standard numerical approach to determining matrix elements of local operators and width of resonances uses the finite volume dependence of energy levels and matrix elements.
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A. Koubek and G. Mussardo, “On the operator content of the sinh-Gordon model,” Phys. Lett
Z. Bajnok, L. Palla, G. Takacs, and F. Wagner, “The k-folded sine-Gordon model in finite volume,” Nucl. Phys
2000
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M. Fabrizio, A. O. Gogolin, and A. A. Nersesyan, “Critical properties of the double-frequency sine-Gordon model with applications,” Nucl. Phys
2000
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1993
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A. B. Zamolodchikov, “Mass scale in the sine-Gordon model and its reductions,” Int. J. Mod. Phys
1995
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G. Delfino, G. Mussardo, and P. Simonetti, “Non-integrable Quantum Field Theories as Perturbations of Certain Integrable Models,” Nucl. Phys
1996
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1997
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1997
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G. Feverati, F. Ravanini, and G. Takacs, “Truncated conformal space at c = 1, nonlinear integral equation and quantization rules for multi-soliton states,” Phys. Lett
1998
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G. Delfino and G. Mussardo, “Nonintegrable aspects of the multifrequency Sine-Gordon model,” Nucl. Phys
1998
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G. Mussardo, V. Riva, and G. Sotkov, “Semiclassical particle spectrum of double Sine-Gordon model,” Nucl. Phys
2004
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B. Pozsgay and G. Takacs, “Characterization of resonances using finite size effects,” Nucl. Phys
2006
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G. Takacs and F. Wagner, “Double sine-Gordon model revisited,” Nucl. Phys
2006
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2008
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2008
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2008
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G. Takacs, “Form factor perturbation theory from finite volume,” Nucl. Phys
2010
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