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Glide-symmetric Z2 magnetic topologi...

Kim, Heejae.

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Glide-symmetric Z2 magnetic topological crystalline insulators

紀錄類型:	書目-電子資源 : Monograph/item
正題名/作者:	Glide-symmetric Z2 magnetic topological crystalline insulators/ by Heejae Kim.
作者:	Kim, Heejae.
出版者:	Singapore :Springer Singapore : : 2022.,
面頁冊數:	xiii, 163 p. :ill., digital ;24 cm.
附註:	"Doctoral thesis accepted by Tokyo Institute of Technology, Tokyo, Japan."
內容註:	Introduction -- Topology, Symmetry, and Band Theory of Materials -- Weyl Semimetals and Spinless Z2 Magnetic Topological Crystalline Insulators with Glide Symmetry -- Interplay of Glide-Symmetric Z2 Magnetic Topological Crystalline Insulators And Symmetry: Inversion Symmetry And Nonprimitive Lattice -- Topological Invariants And Tight-Binding Models From The Layer Constructions -- Conclusion and Outlook.
Contained By:	Springer Nature eBook
標題:	Topological insulators. -
電子資源:	https://doi.org/10.1007/978-981-16-9077-8
ISBN:	9789811690778

Glide-symmetric Z2 magnetic topological crystalline insulators
Kim, Heejae.

Glide-symmetric Z2 magnetic topological crystalline insulators[electronic resource] /by Heejae Kim. - Singapore :Springer Singapore :2022. - xiii, 163 p. :ill., digital ;24 cm. - Springer theses,2190-5061. - Springer theses..

"Doctoral thesis accepted by Tokyo Institute of Technology, Tokyo, Japan."

Introduction -- Topology, Symmetry, and Band Theory of Materials -- Weyl Semimetals and Spinless Z2 Magnetic Topological Crystalline Insulators with Glide Symmetry -- Interplay of Glide-Symmetric Z2 Magnetic Topological Crystalline Insulators And Symmetry: Inversion Symmetry And Nonprimitive Lattice -- Topological Invariants And Tight-Binding Models From The Layer Constructions -- Conclusion and Outlook.

This book presents a comprehensive theory on glide-symmetric topological crystalline insulators. Beginning with developing a theory of topological phase transitions between a topological and trivial phase, it derives a formula for topological invariance in a glide-symmetric topological phase when inversion symmetry is added into a system. It also shows that the addition of inversion symmetry drastically simplifies the formula, providing insights into this topological phase, and proposes potential implementations. Lastly, based on the above results, the author establishes a way to design topological photonic crystals. Allowing readers to gain a comprehensive understanding of the glide-symmetric topological crystalline insulators, the book offers a way to produce such a topological phase in various physical systems, such as electronic and photonic systems, in the future.

ISBN: 9789811690778

Standard No.: 10.1007/978-981-16-9077-8doiSubjects--Topical Terms:

3488974
Topological insulators.

LC Class. No.: TK7872.T57 / K55 2022

Dewey Class. No.: 621.31937

Glide-symmetric Z2 magnetic topological crystalline insulators
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505 0 $a Introduction -- Topology, Symmetry, and Band Theory of Materials -- Weyl Semimetals and Spinless Z2 Magnetic Topological Crystalline Insulators with Glide Symmetry -- Interplay of Glide-Symmetric Z2 Magnetic Topological Crystalline Insulators And Symmetry: Inversion Symmetry And Nonprimitive Lattice -- Topological Invariants And Tight-Binding Models From The Layer Constructions -- Conclusion and Outlook.
520 $a This book presents a comprehensive theory on glide-symmetric topological crystalline insulators. Beginning with developing a theory of topological phase transitions between a topological and trivial phase, it derives a formula for topological invariance in a glide-symmetric topological phase when inversion symmetry is added into a system. It also shows that the addition of inversion symmetry drastically simplifies the formula, providing insights into this topological phase, and proposes potential implementations. Lastly, based on the above results, the author establishes a way to design topological photonic crystals. Allowing readers to gain a comprehensive understanding of the glide-symmetric topological crystalline insulators, the book offers a way to produce such a topological phase in various physical systems, such as electronic and photonic systems, in the future.
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650 2 4 $a Semiconductors. $3 516162
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