PPT-Quantum Spin Hall Effect and Topological Insulator
Author : briana-ranney | Published Date : 2016-11-07
Weisong Tu Department of Physics and Astronomy University of Tennessee Instructor Dr George Siopsis Introduction Quantum Hall Effect The quantum Hall effect
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Quantum Spin Hall Effect and Topological Insulator: Transcript
Weisong Tu Department of Physics and Astronomy University of Tennessee Instructor Dr George Siopsis Introduction Quantum Hall Effect The quantum Hall effect is a quantummechanical version of the Hall effect observed in twodimensional electron systems subjected to low temperatures and strong magnetic fields In the quantum hall effect and the conductivity can be represented as. Syed. Ali . Raza. Supervisor: Dr. . Pervez. . Hoodbhoy. What are Topological insulators?. Fairly recently discovered electronic phases of matter.. Theoretically predicted in 2005 and 2007 by Zhang, . 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 . and Beyond. Kai. . Sun. University . of Maryland, College Park. Outline. Topological state of matter. Topological nontrivial structure and topological index. Anomalous quantum Hall state and the . Chern. A Copernican View. C. S. Unnikrishnan. Gravitation Lab, . Tata Institute of Fundamental Research, . Homi Bhabha Road, Mumbai 400005, India. . E-mail address: . unni@tifr.res.in. Website: . www.tifr.res.in/~filab. 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. . Building Blocks . Paola Cappellaro. Quantum Engineering Group - MIT. . The approach to QIP. Challenges in quantum information. Engineer a scalable quantum system. Control a large quantum system…. 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. . Cumrun Vafa. . Oct. 31, 2017. . 20 . Years . Later: The Many Faces of . AdS. /CFT. Princeton University. Daniel Craft, Dr. John Colton, Tyler Park, Phil White, . Brigham Young University. Quantum Computing. Quantum states are the “1”s and “0”s of a classical computer. Certain tasks—like factoring large numbers—are exponentially faster. EMN Meeting: Quantum Comm. & Quantum Imaging, Berlin, Aug 2016. John S. Colton. Physics Department. Brigham Young . University, Provo, Utah. Student researchers: . Ken Clark. Daniel Craft. Jane Cutler. . - Insulating State, Topology and Band Theory. . II. Band Topology in One Dimension. . - Berry phase and electric polarization. - Su Schrieffer . Heeger. model : . domain wall states and . 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. Monash University. 24. th. Canberra International Physics Summer School – Topological Matter. Lecture 2. Aims of this lecture series. Introduce electronic transport measurements. What do we measure?. Iris Cong. Dept. of Computer Science, UCLA. Jointly authored with Prof. . Zhenghan. Wang (advisor) and . Meng. Cheng. arXiv:1609.02037. Contents. Introduction. Part I: Hamiltonian Realization. Part II: Algebraic Theory.
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