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Analysis on Real and Complex Manifolds

, Sard's theorem and Whitney's approximation theorem. The next chapter is an introduction to real and complex manifolds. It contains an;

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Introduction to Complex Theory of Differential Equations

-analytic manifolds. Although the theory of differential equations on real manifolds is well known - it is described in thousands of papers and;

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Course In Mathematical Analysis

The three volumes of A Course in Mathematical Analysis provide a full and detailed account of all those elements of real and complex;

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Course In Mathematical Analysis

The three volumes of A Course in Mathematical Analysis provide a full and detailed account of all those elements of real and complex;

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The Cauchy-Riemann Complex

elementary and advanced, 2. subtle existence and regularity theorems for the Cauchy-Riemann equations on complex manifolds.;

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Manifolds, Sheaves, and Cohomology

non-archimedian geometry. It uses the most accessible case, real and complex manifolds, as a model. The author especially emphasizes the;

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Geometric Linear Algebra (Volume 1)

with linear algebra, such as in real and complex analysis, differential equations, differentiable manifolds, differential geometry, Markov;

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Geometric Linear Algebra (Volume 1)

with linear algebra, such as in real and complex analysis, differential equations, differentiable manifolds, differential geometry, Markov;

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Invariant Forms on Grassmann Manifolds. (AM-89), Volume 89

geometry, algebraic geometry, and complex analysis. Wilhelm Stoll treats certain aspects of the complex analysis point of view. This work;

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Complex Geometry

Easily accessible Includes recent developments Assumes very little knowledge of differentiable manifolds and functional analysis Particular;

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Jordan Triple Systems in Complex and Functional Analysis

algebra, differential geometry and, of course, complex and functional analysis. This book is published in cooperation with Real Sociedad;

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Cohomological Aspects in Complex Non-Kahler Geometry

that do not have any Kahler structure. We focus in particular on studying Bott-Chern and Aeppli cohomologies of compact complex manifolds;

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Geometric Linear Algebra (Volume 2)

with linear algebra, such as in real and complex analysis, differential equations, differentiable manifolds, differential geometry, Markov;

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Hyperfunctions on Hypo-Analytic Manifolds (AM-136), Volume 136

uniqueness of solutions in the Cauchy problem with initial data on a maximally real submanifold, and the fact that the support of any solution is the;

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Hyperfunctions on Hypo-Analytic Manifolds (AM-136), Volume 136

of solutions in the Cauchy problem with initial data on a maximally real submanifold, and the fact that the support of any solution is the union;

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Complex Non-Kähler Geometry: Cetraro, Italy 2018

complex surfaces and compact Kahler manifolds, respectively. The courses by Sebastien Picard and Slawomir Dinew focused on analytic techniques;

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Hyperbolic Manifolds And Holomorphic Mappings

hyperbolicity to distinguish it from other hyperbolicities. This book continues to serve as the best introduction to hyperbolic complex analysis and;

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Hyperbolic Manifolds And Holomorphic Mappings

hyperbolicity to distinguish it from other hyperbolicities. This book continues to serve as the best introduction to hyperbolic complex analysis and;

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Advances in Complex Geometry

and continues with articles devoted to various aspects of the theory of complex manifolds and functions on such manifolds.;

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Complex Analysis and Geometry

Julia set. The book is aimed at researchers and advanced graduate students in complex and real analysis, algebraic geometry and number theory.;

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Complex and Symplectic Geometry

specialists, including young researchers, in the field of complex and symplectic geometry, present the state of the art of their research on topics;

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SemiRiemannian Geometry The Mathematical Language of General Relativity

multilinear algebra, general topology, and real analysis. This is followed by material on the classical theory of curves and surfaces, expanded to;

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Nevanlinna Theory

on minimum prerequisites for complex manifolds. The theory was extended to several variables by S. Kobayashi, T. Ochiai, J. Carleson, and P;

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Harmonic Analysis in China

of China and expatriates. The book covers topics in analytic function spaces of several complex variables, integral transforms, harmonic analysis;

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Modern Methods in Complex Analysis (AM-137), Volume 137

The fifteen articles composing this volume focus on recent developments in complex analysis. Written by well-known researchers in complex;

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I.G.Petrovskii

This book contains the major works of Ivan Georgievich Petrowsky on systems of partial differential equations and algebraic geometry. The;

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I.G.Petrovskii

This book contains the major works of Ivan Georgievich Petrowsky on systems of partial differential equations and algebraic geometry. The;

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