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THE MONGE PROBLEM IN GEODESIC SPACES 1. Introduction This paper concerns the Monge transportation problem in geodesic spaces, i.
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ALMOST EUCLIDEAN ISOPERIMETRIC INEQUALITIES IN SPACES SATISFYING LOCAL RICCI CURVATURE LOWER BOUNDS 1. Introduction Let MN be th
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Tangent Lines and Lipschitz Differentiability Spaces – topic of research paper in Mathematics. Download scholarly article PDF and read for free on CyberLeninka open science hub.
arXiv:1209.5909v4 [math.MG] 20 Aug 2013
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CDloc(K, N) IMPLIES MCP(K, N) 1. Introduction An important class of singular spaces is the one of metric measure spaces with gen
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Sharp geometric and functional inequalities in metric measure spaces with lower Ricci curvature bounds
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The Globalization Theorem for the Curvature-Dimension Condition
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