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• W2032233423 endingPage "10002" @default.
• W2032233423 startingPage "10002" @default.
• W2032233423 abstract "We study an XY-rotor model on regular one dimensional lattices by varying the number of neighbours. The parameter $2gegammage1$ is defined. $gamma=2$ corresponds to mean field and $gamma=1$ to nearest neighbours coupling. We find that for $gamma<1.5$ the system does not exhibit a phase transition, while for $gamma > 1.5$ the mean field second order transition is recovered. For the critical value $gamma=gamma_c=1.5$, the systems can be in a non trivial fluctuating phase for whichthe magnetisation shows important fluctuations in a given temperature range, implying an infinite susceptibility. For all values of $gamma$ the magnetisation is computed analytically in the low temperatures range and the magnetised versus non-magnetised state which depends on the value of $gamma$ is recovered, confirming the critical value $gamma_{c}=1.5$." @default.
• W2032233423 created "2016-06-24" @default.
• W2032233423 creator A5036958118 @default.
• W2032233423 creator A5078392734 @default.
• W2032233423 date "2013-01-01" @default.
• W2032233423 modified "2023-10-10" @default.
• W2032233423 title "Emergence of a non-trivial fluctuating phase in the XY-rotors model on regular networks" @default.
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• W2032233423 doi "https://doi.org/10.1209/0295-5075/101/10002" @default.
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