PPT-Coexisting Edge States and Gapless Bulk in Topological Stat

Author : pamella-moone | Published Date : 2016-09-17

Y Baum T Posske I C Fulga B Trauzettel A Stern Phys Rev Lett   114 136801 arXiv 150304845 Topological Insulators Edge states Chiral Helical Protected

Presentation Embed Code

Download Presentation

Download Presentation The PPT/PDF document "Coexisting Edge States and Gapless Bulk ..." is the property of its rightful owner. Permission is granted to download and print the materials on this website for personal, non-commercial use only, and to display it on your personal computer provided you do not modify the materials and that you retain all copyright notices contained in the materials. By downloading content from our website, you accept the terms of this agreement.

Coexisting Edge States and Gapless Bulk in Topological Stat: Transcript


Y Baum T Posske I C Fulga B Trauzettel A Stern Phys Rev Lett   114 136801 arXiv 150304845 Topological Insulators Edge states Chiral Helical Protected by the gap disorder local perturbations. ISSP, The University of Tokyo, Masatoshi Sato. 2. 3. Outline. . What is topological superconductor. T. opological superconductors in various systems. 4. What is topological superconductor ?. Topological superconductors . in a collaboration between the PFC at JQI . and . CalTech. have . shown that it may be possible to take a conventional semiconductor and endow it with topological properties without subjecting the material to extreme environmental conditions or fundamentally changing its solid state structure. . Superconductors. Akira . Furusaki. 2012/2/8. 1. YIPQS Symposium. Condensed matter physics. Diversity of materials. Understand their properties. Find. new states of matter. Emergent behavior of electron systems at low energy. Not continuously deformable. Topological. Invariant. Topology & Topological Invariant. Number of Holes. Manifold . of wave functions in the . Hilbert space . r. xy. r. xx. Quantum Hall system:. D. Hilbert. Kyoto University, YITP, Masatoshi SATO. Mahito Kohmoto (University of Tokyo, ISSP). . Yong-Shi Wu (Utah University). In collaboration with. 2. Review paper on Topological Quantum Phenomena. Y. Tanaka, MS, N. . Michael Freedman. April 23, 2009. Parsa Bonderson. Adrian Feiguin. Matthew Fisher. Michael Freedman. Matthew Hastings. Ribhu Kaul. Scott Morrison. Chetan Nayak. Simon Trebst. Kevin Walker. Zhenghan Wang. Chapter 11-Key Issue #2. Why are situation and site factors important?. Proximity to inputs. Manufacturers try to locate their factories as close as possible to both buyers and seller. Every factory uses inputs. Hafezi. , S. Mittal, J. Fan, A. . Migdall. , J.M. Taylor, Nature Photonics, . (. 2013. ) . doi:10.1038/nphoton.2013.274. . Topology . -- the understanding of how things are connected -- remains abstract, even with the popular example of doughnuts and coffee cups. This concept, esoteric as it appears, is also neat because it is the basis for creating . . Cumrun Vafa. . Oct. 31, 2017. . 20 . Years . Later: The Many Faces of . AdS. /CFT. Princeton University. ECE 580. 12. Graph Theory, Topological Analysis - Terms. Topological Analysis: General, systematic, suited for CAD. Graph. : Nodes and directed branches, describes the topology of the circuit, ref. direction. Helps visualize CAD. Carnivores. Wild . Wise: Coexisting with . Carnivores . offers . you a . chance . to work . with zoo staff and community members . to:. Create . your own . scientific investigation . about . wild carnivores . Graph Traversals. Spring 2015. Yanling He. Graphs. A Graph G = (V, E). Represents relationships among items. Can be directed or undirected. Complexity is O(|E|+|V|) is O(|V|^2). Graph Data Structure. 1 Plant Terminal Duba Bulk Plan Terminal7. Departure......................................................................................................67.1 Vacating The Berth....................... Takehito. Yokoyama, Yukio Tanaka. *. , and Naoto . Nagaosa. Department of Applied Physics, University of . Tokyo, Japan. *. Department . of Applied Physics, Nagoya . University, . Japan. arXiv:0907.2810.

Download Document

Here is the link to download the presentation.
"Coexisting Edge States and Gapless Bulk in Topological Stat"The content belongs to its owner. You may download and print it for personal use, without modification, and keep all copyright notices. By downloading, you agree to these terms.

Related Documents