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A Classical Introduction to Galois Theory

of mathematics. A Classical Introduction to Galois Theory develops the topic from a historical perspective, with an emphasis on the solvability;

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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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Galois Theory Through Exercises

This textbook offers a unique introduction to classical Galois theory through many concrete examples and exercises of varying difficulty;

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Elements of Abstract Algebra

of structure, the book presents group theory, Galois theory, and classical ideal theory in a framework emphasizing proof of important theorems.

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Galois Theories

Starting from the classical finite-dimensional Galois theory of fields, this book develops Galois theory in a much more general context;

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Current Research Topics on Galois Geometrics

Galois geometry is the theory that deals with substructures living in projective spaces over finite fields, also called Galois fields. This;

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Galois Theories

Starting from the classical finite-dimensional Galois theory of fields, this book develops Galois theory in a much more general context;

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Foundations of Galois Theory

theory serves as an excellent introduction to group theory and provides a strong, historically relevant motivation for the introduction of the;

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An Introduction to Galois Cohomology and its Applications

This is the first elementary introduction to Galois cohomology and its applications. The first part is self-contained and provides the;

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Groups as Galois Groups

This book describes various approaches to the Inverse Galois Problem, a classical unsolved problem of mathematics posed by Hilbert at the;

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Groups as Galois Groups

This book describes various approaches to the Inverse Galois Problem, a classical unsolved problem of mathematics posed by Hilbert at the;

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Brauer Type Embedding Problems

seeking an introduction to embedding problems and inverse Galois theory. It will also be a useful reference for researchers in the field.;

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Algebraic Groups and Differential Galois Theory

such as number theory. This book intends to introduce the reader to this subject by presenting Picard-Vessiot theory, i.e. Galois theory;

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Galois Theory and Its Algebraic Background

mathematics. Using group theory and field theory, it provides a complete answer to the problem of the solubility of polynomial equations by radicals;

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Galois Theory and Its Algebraic Background

mathematics. Using group theory and field theory, it provides a complete answer to the problem of the solubility of polynomial equations by radicals;

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Galois Fields and Galois Rings Made Easy

This book constitutes an elementary introduction to rings and fields, in particular Galois rings and Galois fields, with regard to their;

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Exploratory Galois Theory

. Exploratory Galois Theory includes classical applications, from ruler-and-compass constructions to solvability by radicals, and also outlines the;

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Exploratory Galois Theory

. Exploratory Galois Theory includes classical applications, from ruler-and-compass constructions to solvability by radicals, and also outlines the;

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Galois Representations and Phi, Gamma-modules

is the first to provide a detailed and self-contained introduction to this theory. The close connection between the absolute Galois groups;

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An Introduction to Non-Abelian Class Field Theory

representations. One of the outstanding problems in arithmetic is a generalization of class field theory to non-abelian Galois extension of number fields;

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Galois Embedding Problems

-groups in infinite Galois theory. Chapter 2 is devoted to a constructive study of the module theory necessary for our work and a theoretical;

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Topics in Galois Theory

problem of Galois Theory: the construction of field extensions having a given finite group as Galois group. In the first part of the book;

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Galois Theory for Beginners

Galois theory is the culmination of a centuries-long search for a solution to the classical problem of solving algebraic equations by;

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Mordell Weil Lattices

. Then a useful connection with Galois representations is discussed. By developing the notion of excellent families, the authors are able to;

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Galois Groups and Fundamental Groups

This book contains eight expository articles by well-known authors of the theory of Galois groups and fundamental groups. They focus on;

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Galois Theory And Applications

'AyadaEURO (TM)s aim was to create a collection of problems and exercises related to Galois Theory. In this Ayad was certainly successful;

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Galois Theory

anyone with a general interest in Galois theory and its contributions to the field of mathematics.;

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