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Robert Ghrist
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#	Item
1	Error Correction in a Fibonacci Anyon Code Simon Burton Courtney G. Brell Steven T. Flammia Centre for Engineered Quantum Systems, School of Physics, The University of Sydney Add to Reading List Source URL: www.qec14.ethz.ch Language: English - Date: 2014-12-19 12:19:27 Robert Ghrist Abelian Anyon Quantum field theory Topology
2	VIETORIS-RIPS COMPLEXES OF PLANAR POINT SETS ERIN W. CHAMBERS, VIN DE SILVA, JEFF ERICKSON, AND ROBERT GHRIST A BSTRACT. Fix a finite set of points in Euclidean n-space En , thought of as a point-cloud sampling of a cert Add to Reading List Source URL: pages.pomona.edu Language: English
3	Blind Swarms for Coverage in 2-D Vin de Silva Robert Ghrist Abubakr Muhammad Add to Reading List Source URL: pages.pomona.edu Language: English
4	COVERAGE IN SENSOR NETWORKS VIA PERSISTENT HOMOLOGY VIN DE SILVA AND ROBERT GHRIST A BSTRACT. We consider coverage problems in sensor networks with minimal sensing capabilities. In particular, we demonstrate that a stati Add to Reading List Source URL: pages.pomona.edu Language: English - Date: 2006-01-13 18:17:40
5	Geometric-Topological Aspects of Motion Planning Robert Ghrist University of Pennsylvania Motion planning can be addressed by a weal Add to Reading List Source URL: iros2011.org - Date: 2011-09-21 07:00:05
6	Sheaves & Sensors Robert Ghrist joint work with Yuliy Baryshnikov, Bell Labs hd Add to Reading List Source URL: icac2008.acis.ufl.edu Language: English - Date: 2012-09-12 09:34:33 Algebraic topology Algebraic geometry Scheme theory Homological algebra Sheaf Sheaf theory Euler characteristic Proj construction Ample line bundle Abstract algebra Topology Mathematics
7	NONPOSITIVE CURVATURE AND PARETO-OPTIMAL COORDINATION OF ROBOTS∗ ROBERT GHRIST† AND STEVEN M. LAVALLE‡ Abstract. Given a collection of robots sharing a common environment, assume that each possesses a graph (a 1-d Add to Reading List Source URL: msl.cs.uiuc.edu Language: English - Date: 2006-02-01 12:22:02 Metric geometry Algebraic topology Homotopy theory General topology Motion planning Pareto efficiency Covering space Fundamental group Mathematical optimization Topology Mathematics Geometry
8	GAUSS IN KARLSRUHE. The Mathematics of Holes Prof. Robert Ghrist, University of Pennsylvania 24. öffentliche Gauß-Vorlesung der DMV Add to Reading List Source URL: www.math.kit.edu - Date: 2014-10-17 03:56:31
9	THREE EXAMPLES OF APPLIED & COMPUTATIONAL HOMOLOGY Robert Ghrist 1 as an appetizer, for which the truncated bibliography serves as a menu for the second course. Add to Reading List Source URL: www.math.upenn.edu Language: English - Date: 2010-12-01 15:33:03 Homology theory Algebraic topology Homology Conley index theory Euler characteristic Morse theory Manifold Topological space Floer homology Topology Mathematics Differential topology
10	Lenape Hiding in Plain Sight Robert Ghrist’s Paradiso of Math Philosopher Cristina Bicchieri on Losing Add to Reading List Source URL: www.sas.upenn.edu Language: English - Date: 2011-04-13 10:32:17 Academia Middle States Association of Colleges and Schools Knowledge Center for the Advanced Study of India Dalit Center Leo Apostel for Interdisciplinary Studies Clinical psychology Pennsylvania State University David Thornburgh University of Pennsylvania Pennsylvania Fels Institute of Government