Journal: Geometric and Functional Analysis
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Abbreviation
Geom. Funct. Anal.
Publisher
Birkhäuser
11 results
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Publications 1 - 10 of 11
- Lagrangian cobordism and Fukaya categoriesItem type: Journal Article
Geometric and Functional AnalysisBiran, Paul; Cornea, Octav (2014)Given a symplectic manifold M we consider a category with objects finite ordered families of Lagrangian submanifolds of M (subject to certain additional constraints) and with morphisms Lagrangian cobordisms relating them. We construct a functor that maps this category to a variant of the derived Fukaya category of M in a way that takes into account the triangulated structure of the latter. - A General Fredholm Theory IIItem type: Journal Article
Geometric and Functional AnalysisHofer, Helmut; Wysocki, Krzysztof; Zehnder, Eduard (2009) - Floer homology and the heat flowItem type: Journal Article
Geometric and Functional AnalysisSalamon, Dietmar A.; Weber, Joa (2006)We study the heat flow in the loop space of a closed Riemannian manifold M as an adiabatic limit of the Floer equations in the cotangent bundle. Our main application is a proof that the Floer homology of the cotangent bundle, for the Hamiltonian function kinetic plus potential energy, is naturally isomorphic to the homology of the loop space. - Topological simplicity, commensurator super-rigidity and nonlinearities of Kac-Moody groups (appendix by P. Bonvin)Item type: Journal Article
Geometric and Functional AnalysisRémy, Bertrand; Bonvin, Patrick (2004) - Weak Closure of Singular Abelian Lp Bundles in 3 DimensionsItem type: Journal Article
Geometric and Functional AnalysisPetrache, Mircea; Rivière, Tristan (2011) - Weak density of smooth maps for the Dirichlet energy between manifoldsItem type: Journal Article
Geometric and Functional AnalysisPakzad, M.R.; Rivière, Tristan (2003) - Diophantine approximation on matrices and Lie groupsItem type: Journal Article
Geometric and Functional AnalysisAka, Menny; Breuillard, Emmanuel; Rosenzweig, Lior; et al. (2018)We study the general problem of extremality for metric diophantine approximation on submanifolds of matrices. We formulate a criterion for extremality in terms of a certain family of algebraic obstructions and show that it is sharp. In general the almost sure diophantine exponent of a submanifold is shown to depend only on its Zariski closure, and when the latter is defined over Q, we prove that the exponent is rational and give a method to effectively compute it. This method is applied to a number of cases of interest. In particular we prove that the diophantine exponent of rational nilpotent Lie groups exists and is a rational number, which we determine explicitly in terms of representation theoretic data. - Diophantine Approximations on FractalsItem type: Journal Article
Geometric and Functional AnalysisEinsiedler, Manfred; Fishman, Lior; Shapira, Uri (2011) - Counting Hyperbolic ManifoldsItem type: Journal Article
Geometric and Functional AnalysisBurger, M.; Gelander, T.; Lubotzky, A.; et al. (2002) - Mass Transportation on Sub-Riemannian ManifoldsItem type: Journal Article
Geometric and Functional AnalysisFigalli, Alessio; Rifford, Ludovic (2010)
Publications 1 - 10 of 11