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Galois Theory, Coverings, And Riemann Surfaces

extensions of the field of meromorphic functions on a Riemann surface and provides an introduction to the topological Galois theory developed by the;

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Algebra and Galois Theories

graduate students and mathematicians curious about a non-exclusively algebraic view of Galois theory.;

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Algebra and Galois Theories

graduate students and mathematicians curious about a non-exclusively algebraic view of Galois theory.;

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Zeta Functions Of Graphs

hypothesis (which may be false) and prime number theorem for graphs. Explicit constructions of graph coverings use Galois theory to generalize Cayley;

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Arithmetic and Geometry Around Galois Theory

Galois Theory (2009) . The volume focuses on geometric methods in Galois theory. The choice of the editors is to provide a complete and;

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Geometry and Spectra of Compact Riemann Surfaces

eigenvalue spectra. It focuses on two subjects: the geometric theory of compact Riemann surfaces of genus greater than one, and the relationship;

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Contributions to the Theory of Riemann Surfaces. (AM-30), Volume 30

The description for this book, Contributions to the Theory of Riemann Surfaces. (AM-30), will be forthcoming.;

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Supergeometry, Super Riemann Surfaces and the Superconformal Action Functional

Riemann surface. This is in surprising analogy to the theory of Riemann surfaces and the harmonic action functional on them. This volume is aimed;

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Groups as Galois Groups

elementary algebra and complex analysis, the author develops the necessary background from topology, Riemann surface theory and number theory. The;

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Groups as Galois Groups

elementary algebra and complex analysis, the author develops the necessary background from topology, Riemann surface theory and number theory. The;

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Advances in the Theory of Riemann Surfaces. (AM-66), Volume 66

Intended for researchers in Riemann surfaces, this volume summarizes a significant portion of the work done in the field during the years;

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An Introduction to Riemann Surfaces

This textbook presents a unified approach to compact and noncompact Riemann surfaces from the point of view of the so-called L2 $bar{delta;

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Compact Riemann Surfaces

, differential geometry, the calculus of variations, elliptic PDE, and algebraic geometry. The book is unique among textbooks on Riemann surfaces in its;

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The Concept of a Riemann Surface

degree of rigor. Weyl's two-part treatment begins by defining the concept and topology of Riemann surfaces and concludes with an exploration;

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Riemann Surfaces by Way of Complex Analytic Geometry

This book establishes the basic function theory and complex geometry of Riemann surfaces, both open and compact. Many of the methods used;

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Introduction to Algebraic Curves

Algebraic curves and compact Riemann surfaces comprise the most developed and arguably the most beautiful portion of algebraic geometry;

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Introduction to Compact Riemann Surfaces and Dessins d'Enfants

of the theory of compact Riemann surfaces viewed as algebraic curves and as quotients of the hyperbolic plane by the action of Fuchsian groups;

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Introduction To Compact Riemann Surfaces And Dessins D'Enfan

of the theory of compact Riemann surfaces viewed as algebraic curves and as quotients of the hyperbolic plane by the action of Fuchsian groups;

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Topological, Differential and Conformal Geometry of Surfaces

theory of Riemann surfaces. It first covers the prerequisites, including the basics of differential forms, the Poincare Lemma, the Morse Lemma;

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Functionals of Finite Riemann Surfaces

physical considerations, existence theorems for finite Riemann surfaces, and relations between differentials. Subsequent chapters explore bilinear;

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Riemann and Klein Surfaces, Automorphisms, Symmetries and Moduli Spaces

This volume contains the proceedings of the conference on Riemann and Klein Surfaces, Symmetries and Moduli Spaces, in honor of Emilio;

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On Uniformization of Complex Manifolds: The Role of Connections (MN-22)

The classical uniformization theorem for Riemann surfaces and its recent extensions can be viewed as introducing special pseudogroup;

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On Uniformization of Complex Manifolds: The Role of Connections (MN-22)

The classical uniformization theorem for Riemann surfaces and its recent extensions can be viewed as introducing special pseudogroup;

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Tensor Categories and Hopf Algebras

dimension theory for Nichols algebras, module categories and weak Hopf algebras, Hopf Galois extensions, graded simple algebras, and bialgebra;

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Minimal Surfaces from a Complex Analytic Viewpoint

in minimally convex domains of Rn, based on the Riemann-Hilbert boundary value problem adapted to minimal surfaces and holomorphic null curves. These;

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Minimal Surfaces from a Complex Analytic Viewpoint

in minimally convex domains of Rn, based on the Riemann-Hilbert boundary value problem adapted to minimal surfaces and holomorphic null curves. These;

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Mordell Weil Lattices

the theory of Mordell-Weil lattices in detail, notably, relevant portions of lattice theory, elliptic curves, and algebraic surfaces. After;

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