@book{noauthor_second_2018,
	title = {Second {Neighbor} {Electron} {Hopping} and {Pressure} {Induced} {Topological} {Quantum} {Phase} {Transition} in {Insulating} {Cubic} {Perovskites}},
	url = {http://arxiv.org/abs/1811.11081},
	abstract = {Perovskite structure is one of the five symmetry families suitable for exhibiting topological insulator phase. However, none of the halides and oxides stabilizing in this structure exhibit the same. Through density functional calculations on cubic perovskites (CsSnX\$\_3\$ ; X = Cl, Br, and I), we predict a band insulator – Dirac semimetal – topological insulator phase transition with uniform compression. With the aid of a Slater-Koster tight binding Hamiltonian, we show that, apart from the valence electron count, the band topology of these perovksites is determined by five parameters involving electron hopping among the Sn-s, p orbitals. These parameters monotonically increase with pressure to gradually transform the positive band gap to a negative one and thereby enable the quantum phase transition. The universality of the mechanism of phase transition is established by examining the band topology of Bi based oxide perovskites. Dynamical stability of the halides against pressure strengthens the experimental relevance.},
	month = nov,
	year = {2018},
	keywords = {babio, topology}
}

{"_id":"QmSmd8JszPibkBhWP","bibbaseid":"anonymous-secondneighborelectronhoppingandpressureinducedtopologicalquantumphasetransitionininsulatingcubicperovskites-2018","downloads":0,"creationDate":"2019-03-06T18:12:58.627Z","title":"Second Neighbor Electron Hopping and Pressure Induced Topological Quantum Phase Transition in Insulating Cubic Perovskites","author_short":null,"year":2018,"bibtype":"book","biburl":"https://bibbase.org/zotero/abiancon","bibdata":{"bibtype":"book","type":"book","title":"Second Neighbor Electron Hopping and Pressure Induced Topological Quantum Phase Transition in Insulating Cubic Perovskites","url":"http://arxiv.org/abs/1811.11081","abstract":"Perovskite structure is one of the five symmetry families suitable for exhibiting topological insulator phase. However, none of the halides and oxides stabilizing in this structure exhibit the same. Through density functional calculations on cubic perovskites (CsSnX\\$_3\\$ ; X = Cl, Br, and I), we predict a band insulator – Dirac semimetal – topological insulator phase transition with uniform compression. With the aid of a Slater-Koster tight binding Hamiltonian, we show that, apart from the valence electron count, the band topology of these perovksites is determined by five parameters involving electron hopping among the Sn-s, p orbitals. These parameters monotonically increase with pressure to gradually transform the positive band gap to a negative one and thereby enable the quantum phase transition. The universality of the mechanism of phase transition is established by examining the band topology of Bi based oxide perovskites. Dynamical stability of the halides against pressure strengthens the experimental relevance.","month":"November","year":"2018","keywords":"babio, topology","bibtex":"@book{noauthor_second_2018,\n\ttitle = {Second {Neighbor} {Electron} {Hopping} and {Pressure} {Induced} {Topological} {Quantum} {Phase} {Transition} in {Insulating} {Cubic} {Perovskites}},\n\turl = {http://arxiv.org/abs/1811.11081},\n\tabstract = {Perovskite structure is one of the five symmetry families suitable for exhibiting topological insulator phase. However, none of the halides and oxides stabilizing in this structure exhibit the same. Through density functional calculations on cubic perovskites (CsSnX\\$\\_3\\$ ; X = Cl, Br, and I), we predict a band insulator – Dirac semimetal – topological insulator phase transition with uniform compression. With the aid of a Slater-Koster tight binding Hamiltonian, we show that, apart from the valence electron count, the band topology of these perovksites is determined by five parameters involving electron hopping among the Sn-s, p orbitals. These parameters monotonically increase with pressure to gradually transform the positive band gap to a negative one and thereby enable the quantum phase transition. The universality of the mechanism of phase transition is established by examining the band topology of Bi based oxide perovskites. Dynamical stability of the halides against pressure strengthens the experimental relevance.},\n\tmonth = nov,\n\tyear = {2018},\n\tkeywords = {babio, topology}\n}\n\n","key":"noauthor_second_2018","id":"noauthor_second_2018","bibbaseid":"anonymous-secondneighborelectronhoppingandpressureinducedtopologicalquantumphasetransitionininsulatingcubicperovskites-2018","urls":{"Paper":"http://arxiv.org/abs/1811.11081"},"keyword":["babio","topology"],"downloads":0},"search_terms":["second","neighbor","electron","hopping","pressure","induced","topological","quantum","phase","transition","insulating","cubic","perovskites"],"keywords":["babio","topology"],"authorIDs":[],"dataSources":["qfSWh53k794ZuPrG9"]}