Green functions and correlation functions of a solvable S=1 quantum Ising spin model with dimerization
Zhi-Hua Yang, Li-Ping Yang, Hai-Na Wu, Jianhui Dai, Tao Xiang

TL;DR
This paper provides detailed calculations of Green functions, correlation functions, and spin susceptibility for a solvable S=1 quantum Ising model with dimerization, extending previous work on exactly solvable models.
Contribution
It offers explicit analytical expressions for key physical quantities in a dimerized S=1 quantum Ising model, enhancing understanding of its quantum correlations.
Findings
Explicit Green functions derived for the model
Correlation functions analyzed with dimerization effects
Spin susceptibility characterized in the dimerized phase
Abstract
This is a supplementary material of our recent paper\cite{yangPRB}, where a class of exactly solvable S=1 quantum Ising spin models were studied based on the hole decomposition scheme. Here we provide some details for the Green functions, the spin-spin correlation functions, as well as the spin susceptibility in the presence of dimerization.
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Taxonomy
TopicsAlgebraic structures and combinatorial models · Black Holes and Theoretical Physics · Quantum Chromodynamics and Particle Interactions
