Matches in SemOpenAlex for { <https://semopenalex.org/work/W2564167688> ?p ?o ?g. }
- W2564167688 abstract "Linear optical properties can be accurately calculated using the Bethe-Salpeter equation. After introducing a suitable product basis for the electron-hole pairs, the Bethe-Salpeter equation is usually recast into a complex non-Hermitian eigenvalue problem that is difficult to solve using standard eigenvalue solvers. In solid-state physics, it is therefore common practice to neglect the problematic coupling between the positive- and negative-frequency branches, reducing the problem to a Hermitian eigenvalue problem [Tamm-Dancoff approximation (TDA)]. We use time-inversion symmetry to recast the full problem into a quadratic Hermitian eigenvalue problem, which can be solved routinely using standard eigenvalue solvers even at a finite wave vector $mathbf{q}$. This allows us to access the importance of the coupling between the positive- and negative-frequency branch for prototypical solids. As a starting point for the Bethe-Salpeter calculations, we use self-consistent Green's-function methods ($mathit{GW}$), making the present scheme entirely ab initio. We calculate the optical spectra of carbon (C), silicon (Si), lithium fluoride (LiF), and the cyclic dimer ${mathrm{Li}}_{2}{mathrm{F}}_{2}$ and discuss why the differences between the TDA and the full solution are tiny. However, at finite momentum transfer $mathbf{q}$, significant differences between the TDA and our exact treatment are found. The origin of these differences is explained." @default.
- W2564167688 created "2017-01-06" @default.
- W2564167688 creator A5019751186 @default.
- W2564167688 creator A5032394641 @default.
- W2564167688 creator A5090028487 @default.
- W2564167688 date "2015-07-20" @default.
- W2564167688 modified "2023-10-14" @default.
- W2564167688 title "Beyond the Tamm-Dancoff approximation for extended systems using exact diagonalization" @default.
- W2564167688 cites W1658890454 @default.
- W2564167688 cites W1963680636 @default.
- W2564167688 cites W1965473162 @default.
- W2564167688 cites W1967866204 @default.
- W2564167688 cites W1967960518 @default.
- W2564167688 cites W1970127494 @default.
- W2564167688 cites W1970786684 @default.
- W2564167688 cites W1978780398 @default.
- W2564167688 cites W1979544533 @default.
- W2564167688 cites W1981090806 @default.
- W2564167688 cites W1981368803 @default.
- W2564167688 cites W2000785214 @default.
- W2564167688 cites W2002106057 @default.
- W2564167688 cites W2003588702 @default.
- W2564167688 cites W2007395042 @default.
- W2564167688 cites W2008941858 @default.
- W2564167688 cites W2011639382 @default.
- W2564167688 cites W2014811088 @default.
- W2564167688 cites W2016342109 @default.
- W2564167688 cites W2018244947 @default.
- W2564167688 cites W2029204743 @default.
- W2564167688 cites W2032813050 @default.
- W2564167688 cites W2032912527 @default.
- W2564167688 cites W2035025490 @default.
- W2564167688 cites W2036113194 @default.
- W2564167688 cites W2036596420 @default.
- W2564167688 cites W2038460405 @default.
- W2564167688 cites W2039488279 @default.
- W2564167688 cites W2040523135 @default.
- W2564167688 cites W2044660317 @default.
- W2564167688 cites W2047174792 @default.
- W2564167688 cites W2047877383 @default.
- W2564167688 cites W2050972474 @default.
- W2564167688 cites W2053499780 @default.
- W2564167688 cites W2054578120 @default.
- W2564167688 cites W2058014257 @default.
- W2564167688 cites W2063663126 @default.
- W2564167688 cites W2065582174 @default.
- W2564167688 cites W2068162785 @default.
- W2564167688 cites W2070623500 @default.
- W2564167688 cites W2071157984 @default.
- W2564167688 cites W2074798388 @default.
- W2564167688 cites W2076294934 @default.
- W2564167688 cites W2076702475 @default.
- W2564167688 cites W2077391932 @default.
- W2564167688 cites W2079560921 @default.
- W2564167688 cites W2083222334 @default.
- W2564167688 cites W2083405147 @default.
- W2564167688 cites W2083596950 @default.
- W2564167688 cites W2086806986 @default.
- W2564167688 cites W2086869612 @default.
- W2564167688 cites W2097819932 @default.
- W2564167688 cites W2118875032 @default.
- W2564167688 cites W2123381536 @default.
- W2564167688 cites W2129311468 @default.
- W2564167688 cites W2138441219 @default.
- W2564167688 cites W2145631409 @default.
- W2564167688 cites W2147273027 @default.
- W2564167688 cites W2155407946 @default.
- W2564167688 cites W2158785361 @default.
- W2564167688 cites W2314309861 @default.
- W2564167688 cites W2321078421 @default.
- W2564167688 cites W2323315173 @default.
- W2564167688 cites W2325108243 @default.
- W2564167688 cites W2509306678 @default.
- W2564167688 cites W4238544005 @default.
- W2564167688 doi "https://doi.org/10.1103/physrevb.92.045209" @default.
- W2564167688 hasPublicationYear "2015" @default.
- W2564167688 type Work @default.
- W2564167688 sameAs 2564167688 @default.
- W2564167688 citedByCount "99" @default.
- W2564167688 countsByYear W25641676882016 @default.
- W2564167688 countsByYear W25641676882017 @default.
- W2564167688 countsByYear W25641676882018 @default.
- W2564167688 countsByYear W25641676882019 @default.
- W2564167688 countsByYear W25641676882020 @default.
- W2564167688 countsByYear W25641676882021 @default.
- W2564167688 countsByYear W25641676882022 @default.
- W2564167688 countsByYear W25641676882023 @default.
- W2564167688 crossrefType "journal-article" @default.
- W2564167688 hasAuthorship W2564167688A5019751186 @default.
- W2564167688 hasAuthorship W2564167688A5032394641 @default.
- W2564167688 hasAuthorship W2564167688A5090028487 @default.
- W2564167688 hasConcept C113603373 @default.
- W2564167688 hasConcept C121332964 @default.
- W2564167688 hasConcept C158693339 @default.
- W2564167688 hasConcept C174084160 @default.
- W2564167688 hasConcept C2779482945 @default.
- W2564167688 hasConcept C37914503 @default.
- W2564167688 hasConcept C62520636 @default.
- W2564167688 hasConcept C94940 @default.
- W2564167688 hasConceptScore W2564167688C113603373 @default.