Universal Finite-Size Scaling Function of the Ferromagnetic Heisenberg Chain in a Magnetic Field. II
Hiroaki Nakamura, Naomichi Hatano, Minoru Takahashi (Institute for, Solid State Physics, University of Tokyo, Department of Physics, University, of Tokyo, Department of Physics, Harvard University)

TL;DR
This paper presents an explicit finite-size scaling function for the nonlinear susceptibility of the ferromagnetic Heisenberg chain, proposing its universality across different spin values based on exact and numerical results.
Contribution
It introduces a conjecture that the finite-size scaling function is universal for all spin values, supported by exact and numerical analyses.
Findings
Explicit finite-size scaling function derived
Conjecture of universality across spin values
Numerical validation for S=1/2 and S=1
Abstract
The finite-size scaling function of the nonlinear susceptibility of the ferromagnetic Heisenberg chain is given explicitly. It is conjectured that the scaling function is universal for any values of . The conjecture is based on the exact solution of the nonlinear susceptibility for , and numerical calculations for and .
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