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• W4319346674 abstract "We study a three-dimensional (3D) classical Ising model that is exactly solvable when some coupling constants take certain imaginary values. The solution combines and generalizes the Onsager-Kaufman solution [L. Onsager, Phys. Rev. 65, 117 (1944); B. Kaufman, Phys. Rev. 76, 1232 (1949)] of the 2D Ising model and the solution of Kitaev's honeycomb model [A. Kitaev, Ann. Phys, 321, 2 (2006)], leading to a three-parameter phase diagram with a third-order phase transition between two distinct phases. Interestingly, the phases of this model are distinguished by topological features: the expectation value of a certain family of loop observables depend only on the topology of the loop (whether the loop is contractible), and are quantized at rational values that differ in the two phases. We show that a related exactly solvable 3D classical statistical model with real coupling constants also shows the topological features of one of these phases. Furthermore, even in the model with complex parameters, the partition function has some physical relevance, as it can be interpreted as the transition amplitude of a quantum dynamical process and may shed light on dynamical quantum phase transitions." @default.
• W4319346674 created "2023-02-08" @default.
• W4319346674 creator A5036242744 @default.
• W4319346674 creator A5079724146 @default.
• W4319346674 date "2023-02-07" @default.
• W4319346674 modified "2023-10-18" @default.
• W4319346674 title "Topological correlations in three-dimensional classical Ising models: An exact solution with a continuous phase transition" @default.
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• W4319346674 doi "https://doi.org/10.1103/physrevresearch.5.013086" @default.
• W4319346674 hasPublicationYear "2023" @default.
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