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Complex Manifolds without Potential Theory

From the reviews of the second edition: The new methods of complex manifold theory are very useful tools for investigations in algebraic;

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Nevanlinna Theory

This book deals with the classical theory of Nevanlinna on the value distribution of meromorphic functions of one complex variable, based;

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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 Non-Kähler Geometry: Cetraro, Italy 2018

in Hermitian geometry, more precisely, on special Hermitian metrics and geometric flows, and on pluripotential theory in complex non-Kahler geometry.;

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Complex Geometry of Slant Submanifolds

of relativity and potential applications in radiation and electromagnetic fields. Various open problems and conjectures on slant surfaces in complex;

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Introduction to 3-Manifolds

classification of surfaces, introduces key foundational results for 3-manifolds, and provides an overview of knot theory. It then continues with more;

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Cambridge Tracts in Mathematics

in singularity theory or other areas of complex geometry, this book will open the door to the study of Frobenius manifolds. This class of manifolds are;

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Supergeometry, Super Riemann Surfaces and the Superconformal Action Functional

of principal bundles, smooth families of complex manifolds and integration theory are developed. The second part studies uniformization, U(1;

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Manifolds, Sheaves, and Cohomology

This book explains techniques that are essential in almost all branches of modern geometry such as algebraic geometry, complex geometry, or;

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Introduction to Complex Theory of Differential Equations

This book discusses the complex theory of differential equations or more precisely, the theory of differential equations on complex;

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London Mathematical Society Lecture Note Series

The study of abelian manifolds forms a natural generalization of the theory of elliptic functions, that is, of doubly periodic functions;

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The Geometry and Topology of Coxeter Groups. (LMS-32)

of geometric group theory. Groups generated by reflections are ubiquitous in mathematics, and there are classical examples of reflection groups;

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

This work offers a contribution in the geometric form of the theory of several complex variables. Since complex Grassmann manifolds serve;

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Minimal Submanifolds In Pseudo-riemannian Geometry

differential equations and complex analysis. On the other hand, the relativity theory has led to the study of pseudo-Riemannian manifolds, which turns;

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Ecole d'Ete de Probabilites de Saint-Flour XVIII - 1988

This book contains three lectures each of 10 sessions; the first on Potential Theory on graphs and manifolds, the second on annealing and;

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Twistor Theory

Riemannian 4-manifolds, deformation theory, 4-dimensional conformal structures, and more.;The book is intended for complex geometers and analysts;

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Twistor Theory

Riemannian 4-manifolds, deformation theory, 4-dimensional conformal structures, and more.;The book is intended for complex geometers and analysts;

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Hyperbolic Manifolds and Kleinian Groups

of complex analysis as a branch of Teichmuller theory. Later, Thurston brought a revolution to this area with his profound investigation;

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CR Manifolds and the Tangential Cauchy Riemann Complex

CR Manifolds and the Tangential Cauchy Riemann Complex provides an elementary introduction to CR manifolds and the tangential Cauchy;

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CR Manifolds and the Tangential Cauchy-Riemann Complex

CR Manifolds and the Tangential Cauchy Riemann Complex provides an elementary introduction to CR manifolds and the tangential Cauchy;

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Cohomological Aspects in Complex Non-Kahler Geometry

In these notes, we provide a summary of recent results on the cohomological properties of compact complex manifolds not endowed with a;

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Topological Methods in Algebraic Geometry

geometry and to the theory of functions of several complex variables. H. CARTAN and J. -P. SERRE have shown how fundamental theorems on;

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Principles of Algebraic Geometry

tools. Coverage ranges from analytic to geometric. Treats basic techniques and results of complex manifold theory, focusing on results;

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Complex Analysis with Applications to Number Theory

The book discusses major topics in complex analysis with applications to number theory. This book is intended as a text for graduate;

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Complex Analysis with Applications to Number Theory

The book discusses major topics in complex analysis with applications to number theory. This book is intended as a text for graduate;

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Foundations of Differentiable Manifolds and Lie Groups

theory and Lie Groups. Coverage includes differentiable manifolds, tensors and differentiable forms, Lie groups and homogenous spaces, and;

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Riemannian Submersions, Riemannian Maps in Hermitian Geometry, and their Applications

developments in Riemannian submersions and maps relevant to complex geometry, focusing particularly on novel submersions, Hermitian manifolds, and K\{a;

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