Authors: Tauvel, Patrice, Yu, Rupert W. . As Tauvel and Yu focus on algebraic groups, they approach Lie theory via algebraic geometry and even develop that subject from scratch.

It intervenes in many different areas of mathematics: for example invariant theory, Poisson geometry, harmonic analysis, mathematical physics. As Tauvel and Yu focus on algebraic groups, they approach Lie theory via algebraic geometry and even develop that subject from scratc.For the purpose at hand, Tauvel and Yu’s work compares favorabl.Summing Up: Highly recommended. Upper-division undergraduates through professionals.

The theory of Lie algebras and algebraic groups has been an area of.All the prerequisites on commutative algebra and algebraic geometry are included. The aim of this book is to assemble in a single volume the algebraic aspects of the theory, so as to present the foundations of the theory in characteristic zero. Detailed proofs are included and some recent results are discussed in the final chapters. Categories: Mathematics\Algebra.

The theory of groups and Lie algebras is interesting for many reasons. In the mathematical viewpoint, it employs at the same time algebra, analysis and geometry. On the other hand, it intervenes in other areas of science, in particularindi?csandchemistry. The theory of groups and Lie algebras is interesting for many reasons.

It intervenes in many different areas of mathematics: for example invariant theory, Poisson geometry, harmonic analysis, mathematical physics

It intervenes in many different areas of mathematics: for example invariant theory, Poisson geometry, harmonic analysis, mathematical physics. The aim of this book is to assemble in a single volume the algebraic aspects of the theory so as to present the foundation of the theory in characteristic zero. Detailed proofs are included and some recent results are discussed in the last chapters. All the prerequisites on commutative algebra and algebraic geometry are included

Start by marking Lie Algebras and Algebraic Groups (Springer Monographs in Mathematics) as Want .

Start by marking Lie Algebras and Algebraic Groups (Springer Monographs in Mathematics) as Want to Read: Want to Read savin. ant to Read.

Devoted to the theory of Lie algebras and algebraic groups, this book includes a large amount of commutative algebra and .

Devoted to the theory of Lie algebras and algebraic groups, this book includes a large amount of commutative algebra and algebraic geometry so as to make it as self-contained as possible. The aim of the book is to assemble in a single volume the algebraic aspects of the theory, so as to present the foundations of the theory in characteristic zero. Detailed proofs are included, and some recent results are discussed in the final chapters.

In book: Lie Algebras and Algebraic Groups. Cite this publication. Rupert W. T. Yu. Do you want to read the rest of this chapter?

In book: Lie Algebras and Algebraic Groups. Do you want to read the rest of this chapter? Request full-text. This thesis deals with the computation and applications of tau functions of the Drinfeld–Sokolov hierarchies introduced in 1984. The Drinfeld–Sokolov hierarchies are sequences of integrable partial differential equations which one associates to any semisimple Lie algebra. The tau function is a function associated to any solution of a given hierarchy and which contains all the information of the.

Springer Monographs in Mathematics. It intervenes in many different areas of mathematics: for example invariant theory, Poisson geometry, harmonic analysis, mathematical physics.

Описание: This book addresses Lie groups, Lie algebras, and representation theory. This book is sure to become a standard textbook for graduate students in mathematics and physics with little or no prior exposure to Lie theory

Описание: This book addresses Lie groups, Lie algebras, and representation theory. This approach keeps the discussion concrete, allows the reader to get to the heart of the subject quickly, and covers all of the most interesting examples. This book is sure to become a standard textbook for graduate students in mathematics and physics with little or no prior exposure to Lie theory. Brian Hall is an Associate Professor of Mathematics at the University of Notre Dame.