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We consider finite volume (or equivalently, finite temperature) expectation values of local operators in integrable quantum field theories using a combination of numerical and analytical approaches.
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1996
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1997
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1997
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S. L. Lukyanov and A. B. Zamolodchikov, “Exact expectation values of local fields in quantum sine-Gordon model,” Nucl.Phys
1997
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2008
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2009
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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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V. Fateev, S. L. Lukyanov, A. B. Zamolodchikov, and A. B. Zamolodchikov, “Expectation values of local fields in Bullough-Dodd model and integrable perturbed conformal field theories,” Nucl.Phys
1998
Cited alongside, same era.
P. Dorey and R. Tateo, “Excited states in some simple perturbed conformal field theories,” Nucl.Phys
1998
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A. Leclair and G. Mussardo, “Finite temperature correlation functions in integrable QFT,” Nucl.Phys
1999
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H. Saleur, “A comment on finite temperature correlations in integrable QFT,” Nucl. Phys
2000
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P. Dorey, M. Pillin, R. Tateo, and G. Watts, “One point functions in perturbed boundary conformal field theories,” Nucl.Phys
2001
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R. M. Konik and Y. Adamov, “A Numerical Renormalization Group for Continuum One-Dimensional Systems,” Phys. Rev. Lett
2007
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2009
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2009
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B. Pozsgay and G. Takacs, “Form factor expansion for thermal correlators,” J.Stat.Mech
2010
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G. Takacs, “Form factor perturbation theory from finite volume,” Nucl. Phys
2010
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B. Pozsgay, “Mean values of local operators in highly excited Bethe states,” J.Stat.Mech
2011
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2011
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2011
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2011
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2012
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