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- W3138916401 abstract "Abstract The 2d orders are a sub class of causal sets, which is especially amenable to computer simulations. Past work has shown that the 2d orders have a first order phase transition between a random and a crystalline phase. When coupling the 2d orders to the Ising model, this phase transition coincides with the transition of the Ising model. The coupled system also shows a new phase, at negative β , where the Ising model induces the geometric transition. In this article we examine the phase transitions of the coupled system, to determine their order, as well as how they scale when the system size is changed. We find that the transition at positive β seems to be of mixed order, while the two transitions at negative β appear continuous/first order for the Ising model/the geometry respectively. The scaling of the observables with the system size on the other hand is fairly simple, and does, where applicable, agree with that found for the pure 2d orders. We find that the location of these transitions has fractional scaling in the system size." @default.
- W3138916401 created "2021-03-29" @default.
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- W3138916401 date "2021-06-15" @default.
- W3138916401 modified "2023-09-23" @default.
- W3138916401 title "Phase transitions in 2d orders coupled to the Ising model" @default.
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- W3138916401 doi "https://doi.org/10.1088/1361-6382/abf1c5" @default.
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