Theorie du Potentiel sur les Graphes et les Varietes

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Publication:2943642

DOI10.1007/BFb0103041zbMath1320.60134MaRDI QIDQ2943642

Alano Ancona

Publication date: 3 September 2015

Published in: Lecture Notes in Mathematics (Search for Journal in Brave)




Related Items (26)

Elliptic operators, conormal derivatives and positive parts of functions (with an appendix by Haïm Brezis)Subelliptic estimates from Gromov hyperbolicityInfinite weighted graphs with bounded resistance metricComplete classification of the positive solutions of \(-\Delta u+u^q\)An embedding of the Morse boundary in the Martin boundaryThe Martin boundary of a free product of abelian groupsGeometric characterization of Lyapunov exponents for Riemann surface laminationsOn the structure of complete hypersurfaces in a Riemannian manifold of nonnegative curvature and \(L^2\) harmonic formsThe ergodic theory of discrete isometry groups on manifolds of variable negative curvatureHarmonic functions on hyperbolic graphsAsymptotic Schur orthogonality in hyperbolic groups with application to monotonyBoundary value problems with measures for elliptic equations with singular potentialsPositive solutions of a class of semilinear equations with absorption and Schrödinger equationsSemilinear elliptic equations with Hardy potential and subcritical source termTopology and dynamics of laminations in surfaces of general typeLocal limit theorem in negative curvatureNoyau de la chaleur et discrétisation d'une variété riemannienne. (Heat kernel and discretization of a Riemannian manifold)A Wolff-Denjoy theorem for infinitely connected Riemann surfacesBounded harmonic mapsHarmonic functions on ℝ-covered foliationsRatio limit theorem for parabolic horn-shaped domainsPotential theory on Gromov hyperbolic spacesAnalytic and geometric background of recurrence and non-explosion of the Brownian motion on Riemannian manifoldsElliptic Theory for Sets with Higher Co-dimensional BoundariesSemilinear elliptic equations with subcritical absorption in Lipschitz domainsAmenability and the Liouville property



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