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Dual Characteristic Pairs in Generalized Complex Structures
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作者 YIN Yan-bin LIU Ling LIU Hua-qiao 《Chinese Quarterly Journal of Mathematics》 CSCD 2013年第2期196-201,共6页
This paper presents the relations between spinors and dual characteristic pairs, and gives a way to get the dual characteristic pairs of Dirac structure associated to a generalized complex structure.
关键词 dirac structure generalized complex structure dual characteristic pair
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Measurement of the electronic structure of a type-Ⅱ topological Dirac semimetal candidate VAI_(3) using angle-resolved photoelectron spectroscopy 被引量:1
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作者 Hong-Wei Fang Ai-Ji Liang +3 位作者 Niels B.M.Schroter Sheng-Tao Cui Zhong-Kai Liu Yu-Lin Chen 《Tungsten》 EI CSCD 2023年第3期332-338,共7页
Type-Ⅱ topological Dirac semimetals are topological quantum materials hosting Lorentz-symmetry breaking type-Ⅱ Dirac fermions,which are tilted Dirac cones with various exotic physical properties,such as anisotropic ... Type-Ⅱ topological Dirac semimetals are topological quantum materials hosting Lorentz-symmetry breaking type-Ⅱ Dirac fermions,which are tilted Dirac cones with various exotic physical properties,such as anisotropic chiral anomalies and novel quantum oscillations.Until now,only limited material systems have been confirmed by theory and experiments with the type-Ⅱ Dirac fermions.Here,we investigated the electronic structure of a new type-Ⅱ Dirac semimetal VA1_(3) with angle-resolved photoelectron spectroscopy.The measured band dispersions are consistent with the theoretical prediction,which suggests the Dirac points are located close to(at about 100 meV above) the Fermi level.Our work demonstrates a new type-Ⅱ Dirac semimetal candidate system with different Dirac node configurations and application potentials. 展开更多
关键词 dirac semimetal.Electronic structure Angle-resolved photoelectron spectroscopy K evaporation
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Omni-Lie superalgebras and Lie 2-superalgebras
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作者 Tao ZHANG Zhangju LIU 《Frontiers of Mathematics in China》 SCIE CSCD 2014年第5期1195-1210,共16页
We introduce the notion of omni-Lie superalgebras as a super version of an omni-Lie algebra introduced by Weinstein. This algebraic structure gives a nontrivial example of Leibniz superalgebras and Lie 2-superalgebras... We introduce the notion of omni-Lie superalgebras as a super version of an omni-Lie algebra introduced by Weinstein. This algebraic structure gives a nontrivial example of Leibniz superalgebras and Lie 2-superalgebras. We prove that there is a one-to-one correspondence between Dirac structures of the omni-Lie superalgebra and Lie superalgebra structures on a subspace of a super vector space, 展开更多
关键词 Lie 2-superalgebra Leibniz superalgebra dirac structure
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