'Topological' diaporamas de présentation

Mario Rasetti ScuDo & DIFIS @ PoliTO & ISI Foundation

New frontiers for quantum information processing : from topological invariants to the theory of formal languages. Mario Rasetti ScuDo & DIFIS @ PoliTO & ISI Foundation. Algorithmic complexity :

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Topological Order and its Quantum Phase Transition

Topological Order and its Quantum Phase Transition. Su-Peng Kou Beijing Normal university. Collaborators: X. G. Wen, Jing Yu, M. Levin. Outline. Introduction to topological orders Quantum phase transition for topological orders Conclusion and open questions.

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Kai Sun JQI-NSF-PFC and CMTC, University of Maryland, College Park

Topological Insulators, Topological Semimetals, and Quantum Hall Effects without Landau Levels. Kai Sun JQI-NSF-PFC and CMTC, University of Maryland, College Park. Outline. Introduction Phenomena and theories of topological insulators Realization in band insulators

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Non-linear, Topologically Coherent, and Compact Flows Far from Equilibrium

R.M.K. EGU Vienna 6.06 April 20, 2007. Non-linear, Topologically Coherent, and Compact Flows Far from Equilibrium. R. M. Kiehn University of Houston www.cartan.pair.com. From the point of view of Continuous Topological Evolution. R.M.K. EGU Vienna 6.06 April 20, 2007. PART I

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Topological characterization of an image dataset with Betti numbers and a generative model.

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Geometric Characterization of Nodal Patterns and Domains

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Graph Algorithms: Topological Sort

Graph Algorithms: Topological Sort. The topological sorting problem: given a directed, acyclic graph G = ( V , E ) , find a linear ordering of the vertices such that for all ( v , w ) ? E , v precedes w in the ordering. B. C. A. F. D. E.

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Substructures and Patterns in 2-D Chemical Space

Substructures and Patterns in 2-D Chemical Space. Danail Bonchev Department of Mathematics and Applied Mathematics and Center for the Study of Biological Complexity Virginia Commonwealth University.

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Non-Abelian Anyon Interferometry

Non-Abelian Anyon Interferometry. Kirill Shtengel, UC Riverside. Collaborators: Parsa Bonderson, Microsoft Station Q Alexei Kitaev, Caltech Joost Slingerland, DIAS. Exchange statistics in (2+1)D.

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ICA Workshop on Geospatial Analysis and Modeling 8 July 2006 Vienna

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Data Visualisation

HCI 0283 Lecture 2 Rearrangement. Data Visualisation. Rearrangement. Simply rearranging data can lead to an increase in insight into the data If the rearrangement is done using a computer, so that it is rapid and easy to undo, rearrangement along becomes a very powerful visualisation tool

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Graph traversals

Graph traversals. Breadth first search Depth first search. Some applications. Is G a tree Is G connected? Does G contain a cycle? Find connected components? Topological sorting. Breadth first search.

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Fractional charge bound to a vortex in topological crystalline insulators

Fractional charge bound to a vortex in topological crystalline insulators. arXiv:1903.02737. Akira Furusaki (RIKEN) Eunwoo Lee and Bohm-Jung Yang Seoul National University. ? ?? ? ??? RIKEN. e stablished in 1917. Center for Emergent Matter Science. K computer.

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From fractionalized topological insulators to fractionalized Majoranas

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GIS Data Models III

GIS Data Models III. GEOG 370 Instructor: Christine Erlien. Representing Geographic Space: Vector Data Structures. Represent spatial locations explicitly Relationships between entities implicit Space between geographic entities not stored. Vector Data Models . Multiple data models

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Majorana Fermions and Topological Insulators

Charles L. Kane, University of Pennsylvania. Majorana Fermions and Topological Insulators. Topological Band Theory - Integer Quantum Hall Effect - 2D Quantum Spin Hall Insulator - 3D Topological Insulator - Topological Superconductor

1.07k views • 18 slides

k= L a

E. E. k= L a. k= L b. k= L a. k= L b. Topological Insulators and Topological Band Theory. The Quantum Spin Hall Effect and Topological Band Theory. I. Introduction - Topological band theory II. Two Dimensions : Quantum Spin Hall Insulator

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Numerical simulation of Stokes flow by Matt Finn, see Finn, M., Cox, S. & Byrne, H.,

Mixing in Multiconnected Planar Domains FM22L_ 12442 Philip Boyland Mathematics, University of Florida August, 2004. PseudoAnosov. Finite Order. Numerical simulation of Stokes flow by Matt Finn, see Finn, M., Cox, S. & Byrne, H.,

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Automated Topological Correction of Cortical Surfaces

Automated Topological Correction of Cortical Surfaces. Monica K. Hurdal Department of Mathematics, Florida State University, Tallahassee, U.S.A. Automated Correction Surf. Monica Department of Mathematics, Florida. Topological of Cortical aces. K. Hurdal

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