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Springer Nilpotent Lie Algebras: 361 Mathematics and Applications

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Description

Explore the essential theory of nilpotent Lie algebras with this specialized volume from Springer. As part of the Mathematics and Its Applications series, this book provides a deep look into a subject that holds a significant role in modern algebra and differential geometry. This text addresses critical classification problems and explores the mathematical structures that drive current research. By focusing on the specific properties of nilpotent Lie algebras, readers can better understand their impact on various mathematical domains. The content is structured to support academic study and professional research in advanced mathematics. Whether you are investigating the algebraic variety of Lie algebra laws or the complexities of nilmanifolds, this volume serves as a dedicated resource for the mathematical community. It provides a clear path through complex topics, making it a valuable addition to any academic library or research collection.

Key Features

Covers essential topics including cohomology theory of Lie algebras and deformations and contractions for advanced study.

Explores the algebraic variety of the laws of Lie algebras and the specific variety of nilpotent laws.

Provides detailed discussion on characteristically nilpotent Lie algebras within the context of nilmanifolds.

Supports research in both algebra classification problems and the field of differential geometry.

Part of the recognized Mathematics and Its Applications series (Volume 361) by Springer.

Product Specifications

Format
paperback
Domain
Amazon UK
Release Date
15 December 2010
Listed Since
20 September 2010

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