Mateusz Homenda
;
Pawel Jakubczyk
;
Hiroyuki Yamase
(National Institute for Materials Science
)
説明:
(abstract)We reassess the structure of the effective action and quantum critical singularities of two-dimensional Fermi systems characterized by the ordering wavevector Q= 0. By employing infrared cutoffs on all the massless degrees of freedom, we derive a generalized form of the Hertz action, which does not suffer from problems of singular effective interactions. We demonstrate that the Wilsonian momentum-shell renormalization group (RG) theory capturing the infrared scaling should be formulated keeping Q as a flowing, scale-dependent quantity. At the quantum critical point, scaling controlled by the dynamical exponent z=3 is overshadowed by a broad scaling regime characterized by a lower value of z approx 2. This in particular offers an explanation of the results of quantum Monte Carlo simulations pertinent to the electronic nematic quantum critical point.
権利情報:
キーワード: Generalized Hertz action, quantum criticality, functional renormalization group, nematic order
刊行年月日: 2024-09-05
出版者: American Physical Society (APS)
掲載誌:
研究助成金:
原稿種別: 著者最終稿 (Accepted manuscript)
MDR DOI: https://doi.org/10.48505/nims.4992
公開URL: https://doi.org/10.1103/physrevb.110.l121102
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更新時刻: 2024-11-19 16:30:56 +0900
MDRでの公開時刻: 2024-11-19 16:30:56 +0900