• Overview of Chinese core journals
  • Chinese Science Citation Database(CSCD)
  • Chinese Scientific and Technological Paper and Citation Database (CSTPCD)
  • China National Knowledge Infrastructure(CNKI)
  • Chinese Science Abstracts Database(CSAD)
  • JST China
  • SCOPUS
Quantum phase transitions and geometric phases[J]. PHYSICS, 2006, 35(11): 919-923.
Citation: Quantum phase transitions and geometric phases[J]. PHYSICS, 2006, 35(11): 919-923.

Quantum phase transitions and geometric phases

More Information
  • Published Date: November 19, 2006
  • Quantum phase transition is one of main interests in the field of condensed matter physics. Similarly, geometric phases arrest considerable interest in the field of quantum mechanics. However, no any relevant relation was recognized before recent work. In this communication, we mainly introduce the recent results on the connections between quantum phase transitions and geometric phases: a non-contractible geometric phase is a signature of quantum phase transitions, especially all key ingredients of quantum criticality are present in geometric phases of the ground state. These results may arrest interest from both communities.
  • Related Articles

    [1]LI Wei, XIANG Jun-Sen, JIN Wen-Tao, SUN Pei-Jie, SU Gang. Discovery of a spin supersolid and its giant magnetocaloric effect for extreme cooling[J]. PHYSICS, 2025, 54(3): 183-188. DOI: 10.7693/wl20250309
    [2]ZHANG Guang-Ming, ZHU Guo-Yi. New chapters of condensed matter physics——topological quantum phases of matter beyond the Landau—Ginzburg—Wilson paradigm[J]. PHYSICS, 2021, 50(9): 569-582. DOI: 10.7693/wl20210901
    [3]ZHANG Fei, CAI Ji-Xiang, PU Ming-Bo, LUO Xian-Gang. Composite-phase manipulation in optical metasurfaces[J]. PHYSICS, 2021, 50(5): 300-307. DOI: 10.7693/wl20210503
    [4]SUN Pei-Jie, ZHAO Heng-Can. Quantum phase transitions in geometrically frustrated heavy-fermion compounds[J]. PHYSICS, 2020, 49(9): 579-585. DOI: 10.7693/wl20200902
    [5]SHEN Bin, YUAN Hui-Qiu. Magnetic quantum phase transitions[J]. PHYSICS, 2020, 49(9): 570-578. DOI: 10.7693/wl20200901
    [6]WANG Teng-Hui, WU Jian-Lan, Yin Yi, XU Zhu-An. Quantum simulation of topological phases and transitions[J]. PHYSICS, 2018, 47(5): 310-315. DOI: 10.7693/wl20180502
    [7]ZHANG Guang-Ming. The origin of the Haldane gapped phase[J]. PHYSICS, 2016, 45(12): 769-773. DOI: 10.7693/wl20161202
    [8]Fidelity susceptibility and quantum phase transitions[J]. PHYSICS, 2010, 39(03): 157-161.
    [9]Quantum adiabatic theorem (II): approximation and condition for application[J]. PHYSICS, 2007, 36(01): 26-31.
    [10]Adiabatic geometric phase of a general quantum state[J]. PHYSICS, 2005, 34(12): 883-886.

Catalog

    Article views (110) PDF downloads (4723) Cited by()

    /

    DownLoad:  Full-Size Img  PowerPoint
    Return
    Return