Learning Motion Manifolds with Convolutional Autoencoders Daniel Holden, Jun Saito, Taku Komura, Thomas Joyce Edinburgh University, Marza Animation Planet Figure 1: A set of corrupted motions (orange) fixed by projection

Source URL: theorangeduck.com

Dimension Reduction of Image Manifolds Arian Maleki Department of Electrical Engineering Stanford University Stanford, CA, 94305, USA E-mail:

Source URL: cs229.stanford.edu

Machine Learning, 56, 209–239, 2004 c 2004 Kluwer Academic Publishers. Manufactured in The Netherlands.
Semi-Supervised Learning on Riemannian Manifolds

Source URL: web.cse.ohio-state.edu

Finding Structure in CyTOF Data Or, how to visualize low dimensional embedded manifolds. Panagiotis Achlioptas ∗

Source URL: cs229.stanford.edu

Notes on Eliashberg’s 1989 paper, “Classification of overtwisted contact structures on 3-manifolds” Daniel Mathews March 6, 2007 Contents

Source URL: www.danielmathews.info

• Algebraic topology
• Topological spaces
• Homotopy theory
• Triangulation
• Topology
• Foliation
• Simplicial complex
• Contact geometry
• Simplex
• 3-manifold
• CW complex
• Out

Itsy bitsy topological field theory Daniel V. Mathews Department of Mathematics, Boston College Abstract We construct an elementary, combinatorial kind of topological quantum field theory, based on curves, surfaces, and

Source URL: www.danielmathews.info

• Topology
• Mathematics
• Space
• Geometric topology
• 3-manifolds
• Quantum field theory
• Topological quantum field theory
• Floer homology
• Homology
• Manifold
• Topological manifold
• Differential geometry of surfaces

Quantum decay rates for manifolds with hyperbolic ends Kiril Datchev November 16, 2009 Abstract Mathematically, quantum decay rates appear as imaginary parts of poles of the meromorphic continuation of Green’s function

Source URL: www.math.washington.edu

RESOLVENT AT LOW ENERGY AND RIESZ TRANSFORM FOR ¨ SCHRODINGER OPERATORS ON ASYMPTOTICALLY CONIC MANIFOLDS. I. COLIN GUILLARMOU AND ANDREW HASSELL

Source URL: www.math.ens.fr

Stability of Delaunay-type structures for manifolds Ramsay Dyer joint work with Arijit Ghosh and Jean-Daniel Boissonnat GEOMETRICA

Source URL: cgl.uni-jena.de

UPPER BOUNDS FOR THE NUMBER OF RESONANCES ON GEOMETRICALLY FINITE HYPERBOLIC MANIFOLDS DAVID BORTHWICK AND COLIN GUILLARMOU Abstract. On geometrically finite hyperbolic manifolds Γ\Hd , including those with nonmaximal r

Source URL: www.math.ens.fr