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Thermodynamic Bethe ansatz for the subleading magnetic perturbation of the tricritical Ising model

机译:热力学Bethe ansatz用于三临界Ising模型的次导磁扰动

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We give further support to Smimov's conjecture on the exact kink S-matrix for the massive quantum field theory describing the integrable perturbation of the c = 0.7 minimal conformal field theory (known to describe the tricritical Ising model) by the operator phi(2,1). This operator has conformal dimensions (7/16, 7/16) and is identified with the subleading magnetic operator of the tricritical Ising model. In this paper we apply the thermodynamic Bethe ansatz (TEA) approach to the kink scattering theory by explicitly utilising its relationship with the solvable lattice hard hexagon model. Analytically examining the ultraviolet scaling limit we recover the expected central charge c = 0.7 of the tricritical Ising model. We also compare numerical values for the ground state energy of the finite-size system obtained from the TBA equations with the results obtained by the truncated conformal space approach and conformal perturbation theory. (C) 1998 Elsevier Science B.V. [References: 44]
机译:我们进一步支持Smimov关于大规模量子场理论的精确扭结S矩阵的猜想,该理论描述了算子phi(2,1)对c = 0.7最小共形场理论(已知描述三临界Ising模型)的可积扰动。 )。该算子的保形尺寸为(7/16,7/16),并由三临界Ising模型的次导磁算子标识。在本文中,我们通过明确利用其与可解晶格硬六边形模型的关系,将热力学Bethe ansatz(TEA)方法应用于扭结散射理论。通过分析检查紫外线缩放极限,我们可以恢复三临界伊辛模型的预期中心电荷c = 0.7。我们还比较了从TBA方程获得的有限尺寸系统的基态能量的数值与通过截断的共形空间方法和共形微扰理论获得的结果。 (C)1998 Elsevier Science B.V. [参考:44]

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