New complex analytic methods in the study of non-orientable minimal surfaces in Rn /

New complex analytic methods in the study of non-orientable minimal surfaces in Rn /

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Bibliographic Details
Main Authors:	Alarcon, Antonio (Author), Forstnerič, Franc (Author), López, Francisco J. (Author)
Format:	Book
Language:	English
Published:	Providence, RI : American Mathematical Society, [2020]
Series:	Memoirs of the American Mathematical Society ; no. 1283
Subjects:	Affine differential geometry Analytic spaces Approximation theory Holomorphic mappings Minimal surfaces Sprays (Mathematics) Differential geometry {For differential topology, see 57Rxx. For foundational questions of differentiable manifolds, see 58Axx} > Classical differential geometry > Minimal surfaces, surfaces with pr Differential geometry {For differential topology, see 57Rxx. For foundational questions of differentiable manifolds, see 58Axx} > Classical differential geometry > Minimal surfaces, surfaces with pr Several complex variables and analytic spaces {For infinite-dimensional holomorphy, see 46G20, 58B12} > Holomorphic convexity > Holomorphic and polynomial approximation, Runge pairs, interpolation Several complex variables and analytic spaces {For infinite-dimensional holomorphy, see 46G20, 58B12} > Holomorphic mappings and correspondences > Holomorphic mappings, (holomorphic) embeddings and Several complex variables and analytic spaces {For infinite-dimensional holomorphy, see 46G20, 58B12} > Local analytic geometry [See also 13-XX and 14-XX] > Analytic subsets of affine space Several complex variables and analytic spaces {For infinite-dimensional holomorphy, see 46G20, 58B12} > Holomorphic convexity > Holomorphic and polynomial approximation, Runge pairs, interpolation Several complex variables and analytic spaces {For infinite-dimensional holomorphy, see 46G20, 58B12} > Holomorphic mappings and correspondences > Holomorphic mappings, (holomorphic) embeddings and Several complex variables and analytic spaces {For infinite-dimensional holomorphy, see 46G20, 58B12} > Local analytic geometry [See also 13-XX and 14-XX] > Analytic subsets of affine space

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University of Chicago

Holdings details from University of Chicago
Call Number:	QA1.A528 no.1283

Princeton University

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Call Number:	QA644 .A38 2020

University of Pennsylvania

Holdings details from University of Pennsylvania
Call Number:	QA3 .A57 no.1283