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Yang–Lee zeros of triangular Ising antiferromagnets

✍ Scribed by Chi-Ok Hwang; Seung-Yeon Kim


Book ID
104080618
Publisher
Elsevier Science
Year
2010
Tongue
English
Weight
243 KB
Volume
389
Category
Article
ISSN
0378-4371

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✦ Synopsis


In our previous research, by combining both the exact enumeration method (microcanonical transfer matrix) for a small system (L = 9) with the Wang-Landau Monte Carlo algorithm for large systems (to L = 30) we obtained the exact and approximate densities of states g(M, E), as a function of the magnetization M and exchange energy E, for a triangular-lattice Ising model. In this paper, based on the density of states g(M, E), the precise distribution of the Yang-Lee zeros of triangular-lattice Ising antiferromagnets is obtained in a uniform magnetic field as a function of temperature a = e -2β for a 9 × 9 lattice system. Also, the feasibility of the Yang-Lee zero approach combined with the Wang-Landau algorithm is demonstrated; as a result, we obtained the magnetic exponents for triangular Ising antiferromagnets at various temperatures.


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