2016
DOI: 10.1103/physrevlett.117.246401
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Temperature-Induced Topological Phase Transitions: Promoted versus Suppressed Nontrivial Topology

Abstract: We determine the topological phase diagram of BiTl(S 1−δ Se δ )2 as a function of doping and temperature from first-principles calculations. Due to electron-phonon interaction, the bands are renormalized at finite temperature, allowing for a transition between the trivial (Z2 = 0) and non-trivial (Z2 = 1) topological phase. We find two distinct regions of the phase diagram with non-trivial topology. In BiTlS2, the phonons promote the crystal to the topological phase at high temperature, while in BiTlSe2, the t… Show more

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Cited by 54 publications
(46 citation statements)
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“…In tandem with improvements in experimental detection capabilities, theoretical predictions of new forms and phases of quantum matter are becoming increasingly precise 6,53,69,104,129,130,151,169,170 . Theory is indispensable for devising driving protocols to realize new quantum phases on demand, beyond the parameter regimes of existing materials.…”
Section: Looking Into the Futurementioning
confidence: 99%
“…In tandem with improvements in experimental detection capabilities, theoretical predictions of new forms and phases of quantum matter are becoming increasingly precise 6,53,69,104,129,130,151,169,170 . Theory is indispensable for devising driving protocols to realize new quantum phases on demand, beyond the parameter regimes of existing materials.…”
Section: Looking Into the Futurementioning
confidence: 99%
“…where A is a placeholder for the harmonic force constants, the third order force constants, the atomic masses and the lattice constants [18]. We have followed both VCA procedures, and find negligible difference in the phonon properties (see supplementary material).…”
Section: Theory a First Principle Calculationsmentioning
confidence: 99%
“…In semiconductors, the highly heterogeneous electron-phonon interactions (e.g. in polar semiconductors with Fröhlich interactions [9]) and, in some cases, the higher lattice thermal conductivity in comparison to metals weaken the hypothesis of a thermalized phononic subsystem [10,11], hence calling for the reexamination of the 2T physical picture in semiconductors.In this context, the advent of first-principles techniques able to predict the mode-and energy-resolved electronphonon [12][13][14] and phonon-phonon interactions [15,16] provides an important opportunity: In their modern implementations [13,16,17], these methods have been able to predict lattice thermal conductivities [18][19][20][21], the temperature-and pressure-dependence of the electronic bandgap [22][23][24][25][26][27][28], electrical conductivities [29,30], and hot carrier dynamics [31,32]. However, to the best of our knowledge and despite these early successes, these approaches have yet to be applied to the computation of electron-induced, non-equilibrium phonon distributions and their effects on thermal relaxation of electrons.…”
mentioning
confidence: 99%