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Order-from-disorder effect in the exactly solved mixed spin-(1/2, 1) Ising model on fully frustrated triangles-in-triangles lattices

机译:在完全挫折的三角形三角形网格中,精确求解的混合自旋(1/2,1)Ising模型中的从无序效应

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The mixed spin-(1/2, 1) Ising model on two fully frustrated triangles-in-triangles lattices is exactly solved with the help of the generalized star-triangle transformation, which establishes a rigorous mapping correspondence with the equivalent spin- 1/2 Ising model on a triangular lattice. It is shown that the mutual interplay between the spin frustration and single-ion anisotropy gives rise to various spontaneously ordered and disordered ground states, which differ mainly in an occurrence probability of the non-magnetic spin state of the integer-valued decorating spins. We have convincingly evidenced a possible coexistence of the spontaneous long-range order with a partial disorder within the striking ordered-disordered ground state, which manifests itself through a non-trivial criticality at finite temperatures as well. A rather rich critical behavior including the order-from-disorder effect and reentrant phase transitions with either two or three successive critical points is also found.
机译:在广义星形-三角形变换的帮助下,精确求解了两个完全受挫的三角形三角形网格上的混合自旋((1/2,1)Ising)模型,该模型建立了与自旋1 // 2三角形晶格上的伊辛模型。结果表明,自旋失意与单离子各向异性之间的相互作用会导致各种自发有序和无序的基态,其主要区别在于整数修饰的自旋的非磁性自旋态的出现概率。我们已经令人信服地证明,在有序无序的显着基态内,自发的远距离有序与部分无序可能共存,这在有限的温度下也表现出非平凡的临界性。还发现了相当丰富的临界行为,包括从无序效应到具有两个或三个连续临界点的折返相变。

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