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Literature DB >> 23215056

Quantum time crystals.

Abstract

Some subtleties and apparent difficulties associated with the notion of spontaneous breaking of time-translation symmetry in quantum mechanics are identified and resolved. A model exhibiting that phenomenon is displayed. The possibility and significance of breaking of imaginary time-translation symmetry is discussed.

Year: 2012 PMID： 23215056 DOI： 10.1103/PhysRevLett.109.160401

Source DB: PubMed Journal: Phys Rev Lett ISSN： 0031-9007 Impact factor: 9.161

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Cited

21 in total

1. Regularizations of time-crystal dynamics.

Authors: Alfred D Shapere; Frank Wilczek
Journal: Proc Natl Acad Sci U S A Date: 2019-08-14 Impact factor: 11.205

2. Time crystal minimizes its energy by performing Sisyphus motion.

Authors: Krzysztof Sacha; Peter Hannaford
Journal: Proc Natl Acad Sci U S A Date: 2019-08-22 Impact factor: 11.205

3. Floquet quantum criticality.

Authors: William Berdanier; Michael Kolodrubetz; S A Parameswaran; Romain Vasseur
Journal: Proc Natl Acad Sci U S A Date: 2018-08-29 Impact factor: 11.205

4. Quantum physics: Time crystals.

Authors: Piers Coleman
Journal: Nature Date: 2013-01-10 Impact factor: 49.962

5. Lattice Boltzmann simulations capture the multiscale physics of soft flowing crystals.

Authors: A Montessori; A Tiribocchi; F Bonaccorso; M Lauricella; S Succi
Journal: Philos Trans A Math Phys Eng Sci Date: 2020-06-22 Impact factor: 4.226

6. Observation of discrete time-crystalline order in a disordered dipolar many-body system.

Authors: Soonwon Choi; Joonhee Choi; Renate Landig; Georg Kucsko; Hengyun Zhou; Junichi Isoya; Fedor Jelezko; Shinobu Onoda; Hitoshi Sumiya; Vedika Khemani; Curt von Keyserlingk; Norman Y Yao; Eugene Demler; Mikhail D Lukin
Journal: Nature Date: 2017-03-08 Impact factor: 49.962

Quantum time crystals.

1. Regularizations of time-crystal dynamics.

2. Time crystal minimizes its energy by performing Sisyphus motion.

3. Floquet quantum criticality.

4. Quantum physics: Time crystals.

5. Lattice Boltzmann simulations capture the multiscale physics of soft flowing crystals.

6. Observation of discrete time-crystalline order in a disordered dipolar many-body system.

7. Non-reciprocal phase transitions.

8. Anderson localization and Mott insulator phase in the time domain.

9. Manipulating one-way space wave and its refraction by time-reversal and parity symmetry breaking.

10. Relativistic spacetime crystals.