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Pfeffer, Tobias; Yao, Zhiyuan und Pollet, Lode (2019): Strong randomness criticality in the scratched XY model. In: Physical Review B, Bd. 99, Nr. 10, 104514

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Abstract

We study the finite-temperature superfluid transition in a modified two-dimensional (2D) XY model with power-law-distributed "scratch"-like bond disorder. As its exponent decreases, the disorder grows stronger and the mechanism driving the superfluid transition changes from conventional vortex-pair unbinding to a strong randomness criticality (termed scratched XY criticality) characterized by a nonuniversal jump of the superfluid stiffness. The existence of the scratched XY criticality at finite temperature and its description by an asymptotically exact semi-renormalization group theory, previously developed for the superfluid-insulator transition in one-dimensional disordered quantum systems, is numerically proven by designing a model with minimal finite-size effects. Possible experimental implementations are discussed.

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