Partition Function Zeros of the Ising Model on a Kagomé Lattice in the Complex Magnetic-Field Plane

The partition function zeros of the Ising model on a kagomé lattice in the complex magnetic-field plane are obtained. The properties of the Ising model on a kagomé lattice are not known in an external magnetic field. We estimate the joint density of states for the Ising model on a kagomé lattice in...

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Bibliographic Details
Published in:Journal of the Korean Physical Society Vol. 73; no. 5; pp. 547 - 552
Main Authors: Kim, Seung-Yeon, Kwak, Wooseop
Format: Journal Article
Language:English
Published: Seoul The Korean Physical Society 01-09-2018
Springer Nature B.V
한국물리학회
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Summary:The partition function zeros of the Ising model on a kagomé lattice in the complex magnetic-field plane are obtained. The properties of the Ising model on a kagomé lattice are not known in an external magnetic field. We estimate the joint density of states for the Ising model on a kagomé lattice in an external magnetic field by using the Wang-Landau sampling method. From the joint density of states, we evaluate its partition function zeros (so-called the Yang-Lee zeros) in the complex magnetic-field plane. For the first time, we investigate the unknown properties of the Ising model on a kagomé lattice in an external magnetic field by using its Yang-Lee zeros.
ISSN:0374-4884
1976-8524
DOI:10.3938/jkps.73.547