LIAM WATSON, UCLA, 520 Portola Plaza, Los Angeles, CA L-spaces and left orderability L-spaces are three manifolds that arise naturally in the study of Heegaard Floer homology: these are manifolds with Heegaard Floer homo

Source URL: cms.math.ca

• Homology theory
• Differential topology
• Floer homology
• Manifold
• Orientability
• Heegaard splitting
• Topology
• 3-manifolds
• Geometric topology

Connections on k-symplectic manifolds Adara M. Blaga Abstract. On a k-symplectic manifold will be defined a canonical connection which induces on the reduced manifold a canonical connection, too. Two reduced standard k-s

Source URL: www.emis.de

• Smooth manifolds
• Symplectic geometry
• Hamiltonian mechanics
• Differential geometry
• Symplectic manifold
• Differentiable manifold
• Almost complex manifold
• Symplectomorphism
• Normal bundle
• Differential topology
• Topology
• Theoretical physics

Active Contours on Statistical Manifolds And Texture Segmentation Sang-Mook Lee and A. Lynn Abbott Bradley Dept. of Electrical and Computer Engineering Vuginia Polytechnic Institute and State University Blacksburg, VA, U

Source URL: www.srs.fs.usda.gov

• Theoretical physics
• Differential topology
• Statistical theory
• Riemannian geometry
• Differentiable manifold
• Riemannian manifold
• Segmentation
• Manifold
• Tensor
• Differential geometry
• Geometry
• Physics

Introduction to Shimura Varieties J.S. Milne October 23, 2004 Abstract This is an introduction to the theory of Shimura varieties, or, in other words, to the

Source URL: www.jmilne.org

• Differential geometry
• Algebraic geometry
• Complex manifolds
• Differential topology
• Riemannian geometry
• Shimura variety
• Hermitian manifold
• Generalized flag variety
• Hodge structure
• Geometry
• Abstract algebra
• Mathematics

AARON WRIGHT, University of Toronto and Massachusetts Institute of Technology Penrose Diagrams and the ”Renaissance” of General Relativity, 1962–1973 Penrose diagrams manifest the impossible: infinite universes, bl

Source URL: cms.math.ca

• Lorentzian manifolds
• Diagrams
• Penrose diagram
• Cosmologists
• Quantum mind
• Roger Penrose
• General relativity
• Conformal map
• Black hole
• Physics
• Science
• British people

Peak Point Theorems for Uniform Algebras on Smooth Manifolds John T. Anderson and Alexander J. Izzo Abstract: It was once conjectured that if A is a uniform algebra on its maximal ideal space X, and if each point of X is

Source URL: mathcs.holycross.edu

• Functional analysis
• Gelfand representation
• Differentiable manifold
• Banach algebra
• Compact space
• Uniform algebra
• Differential form
• Hausdorff space
• Algebraic variety
• Topology
• Mathematical analysis
• General topology

JOHN OLSEN, University of Rochester Three Dimensional Manifolds All of Whose Geodesics Are Closed The existence of closed geodesics and the geometry of manifolds all of whose geodesics are closed are among the classical

Source URL: cms.math.ca

Subgroup separability and virtual retractions of groups D. D. Long∗, & A. W. Reid† August 25, 2004 1

Source URL: www.math.ucsb.edu

• Lie groups
• 3-manifolds
• Riemann surfaces
• Congruence subgroup
• Normal subgroup
• Residually finite group
• Index of a subgroup
• Fundamental group
• Möbius transformation
• Abstract algebra
• Group theory
• Kleinian groups

HarlodVol. JBIS, E. 63, Puthoff pp.82-89, 2010

Source URL: www.earthtech.org

• Theories of gravitation
• Relativity
• Exact solutions in general relativity
• Interstellar travel
• Polarizable vacuum
• Spacetime
• Alcubierre drive
• General relativity
• Anti de Sitter space
• Physics
• Theoretical physics
• Lorentzian manifolds

Warped Product Submanifolds of Riemannian Product Manifolds

Source URL: downloads.hindawi.com

• Differential topology
• Differential geometry
• Riemannian geometry
• Riemannian manifold
• Submanifold
• Metric tensor
• Inner product space
• Manifold
• Levi-Civita connection
• Mathematical analysis
• Geometry
• Mathematics