FRINK Linked Data Fragments server

Matches in SemOpenAlex for { <https://semopenalex.org/work/W2223404803> ?p ?o ?g. }

• W2223404803 abstract "We construct a systematic high-frequency expansion for periodically driven quantum systems based on the Brillouin-Wigner (BW) perturbation theory, which generates an effective Hamiltonian on the projected zero-photon subspace in the Floquet theory, reproducing the quasienergies and eigenstates of the original Floquet Hamiltonian up to desired order in $1/omega$, with $omega$ being the frequency of the drive. The advantage of the BW method is that it is not only efficient in deriving higher-order terms, but even enables us to write down the whole infinite series expansion, as compared to the van Vleck degenerate perturbation theory. The expansion is also free from a spurious dependence on the driving phase, which has been an obstacle in the Floquet-Magnus expansion. We apply the BW expansion to various models of noninteracting electrons driven by circularly polarized light. As the amplitude of the light is increased, the system undergoes a series of Floquet topological-to-topological phase transitions, whose phase boundary in the high-frequency regime is well explained by the BW expansion. As the frequency is lowered, the high-frequency expansion breaks down at some point due to band touching with nonzero-photon sectors, where we find numerically even more intricate and richer Floquet topological phases spring out. We have then analyzed, with the Floquet dynamical mean-field theory, the effects of electron-electron interaction and energy dissipation. We have specifically revealed that phase transitions from Floquet-topological to Mott insulators emerge, where the phase boundaries can again be captured with the high-frequency expansion." @default.
• W2223404803 created "2016-06-24" @default.
• W2223404803 creator A5004371151 @default.
• W2223404803 creator A5035989580 @default.
• W2223404803 creator A5036873446 @default.
• W2223404803 creator A5052404642 @default.
• W2223404803 creator A5071356050 @default.
• W2223404803 creator A5079429011 @default.
• W2223404803 date "2016-04-29" @default.
• W2223404803 modified "2023-10-18" @default.
• W2223404803 title "Brillouin-Wigner theory for high-frequency expansion in periodically driven systems: Application to Floquet topological insulators" @default.
• W2223404803 cites W1711729078 @default.
• W2223404803 cites W1717027248 @default.
• W2223404803 cites W1935415351 @default.
• W2223404803 cites W1957416724 @default.
• W2223404803 cites W1965937277 @default.
• W2223404803 cites W1966456031 @default.
• W2223404803 cites W1966547444 @default.
• W2223404803 cites W1967764397 @default.
• W2223404803 cites W1973012595 @default.
• W2223404803 cites W1978426240 @default.
• W2223404803 cites W1986306617 @default.
• W2223404803 cites W1987838605 @default.
• W2223404803 cites W1988150410 @default.
• W2223404803 cites W1991153407 @default.
• W2223404803 cites W1992427686 @default.
• W2223404803 cites W1996350481 @default.
• W2223404803 cites W1998857670 @default.
• W2223404803 cites W2000939372 @default.
• W2223404803 cites W2004871937 @default.
• W2223404803 cites W2007158998 @default.
• W2223404803 cites W2009911686 @default.
• W2223404803 cites W2020581398 @default.
• W2223404803 cites W2020595981 @default.
• W2223404803 cites W2020885842 @default.
• W2223404803 cites W2022740109 @default.
• W2223404803 cites W2023013524 @default.
• W2223404803 cites W2024943930 @default.
• W2223404803 cites W2033237631 @default.
• W2223404803 cites W2037708565 @default.
• W2223404803 cites W2038253876 @default.
• W2223404803 cites W2042321952 @default.
• W2223404803 cites W2044369011 @default.
• W2223404803 cites W2049135639 @default.
• W2223404803 cites W2065857896 @default.
• W2223404803 cites W2066009637 @default.
• W2223404803 cites W2069139411 @default.
• W2223404803 cites W2070450669 @default.
• W2223404803 cites W2073665258 @default.
• W2223404803 cites W2074377861 @default.
• W2223404803 cites W2075346611 @default.
• W2223404803 cites W2077649145 @default.
• W2223404803 cites W2078132277 @default.
• W2223404803 cites W2078973505 @default.
• W2223404803 cites W2085247228 @default.
• W2223404803 cites W2085592483 @default.
• W2223404803 cites W2086987529 @default.
• W2223404803 cites W2088328729 @default.
• W2223404803 cites W2092706418 @default.
• W2223404803 cites W2093214152 @default.
• W2223404803 cites W2101893110 @default.
• W2223404803 cites W2102030996 @default.
• W2223404803 cites W2105685140 @default.
• W2223404803 cites W2112578132 @default.
• W2223404803 cites W2157752460 @default.
• W2223404803 cites W2159116135 @default.
• W2223404803 cites W2269894729 @default.
• W2223404803 cites W2964187990 @default.
• W2223404803 cites W2964269613 @default.
• W2223404803 cites W3098330817 @default.
• W2223404803 cites W3104111034 @default.
• W2223404803 cites W3106151910 @default.
• W2223404803 cites W4244423448 @default.
• W2223404803 doi "https://doi.org/10.1103/physrevb.93.144307" @default.
• W2223404803 hasPublicationYear "2016" @default.
• W2223404803 type Work @default.
• W2223404803 sameAs 2223404803 @default.
• W2223404803 citedByCount "215" @default.
• W2223404803 countsByYear W22234048032016 @default.
• W2223404803 countsByYear W22234048032017 @default.
• W2223404803 countsByYear W22234048032018 @default.
• W2223404803 countsByYear W22234048032019 @default.
• W2223404803 countsByYear W22234048032020 @default.
• W2223404803 countsByYear W22234048032021 @default.
• W2223404803 countsByYear W22234048032022 @default.
• W2223404803 countsByYear W22234048032023 @default.
• W2223404803 crossrefType "journal-article" @default.
• W2223404803 hasAuthorship W2223404803A5004371151 @default.
• W2223404803 hasAuthorship W2223404803A5035989580 @default.
• W2223404803 hasAuthorship W2223404803A5036873446 @default.
• W2223404803 hasAuthorship W2223404803A5052404642 @default.
• W2223404803 hasAuthorship W2223404803A5071356050 @default.
• W2223404803 hasAuthorship W2223404803A5079429011 @default.
• W2223404803 hasBestOaLocation W22234048032 @default.
• W2223404803 hasConcept C121332964 @default.
• W2223404803 hasConcept C126255220 @default.
• W2223404803 hasConcept C128911142 @default.
• W2223404803 hasConcept C130787639 @default.
• W2223404803 hasConcept C134306372 @default.
• W2223404803 hasConcept C158622935 @default.

• next