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Noncommutative Polynomial Algebras Of Solvable Type And Their Modules Basic Constructivecomputational Theory And Methods Chapman Hallcrc Monographs And Research Notes In Mathematics 1st Edition Huishi Li

  • SKU: BELL-34713984
Noncommutative Polynomial Algebras Of Solvable Type And Their Modules Basic Constructivecomputational Theory And Methods Chapman Hallcrc Monographs And Research Notes In Mathematics 1st Edition Huishi Li
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Noncommutative Polynomial Algebras Of Solvable Type And Their Modules Basic Constructivecomputational Theory And Methods Chapman Hallcrc Monographs And Research Notes In Mathematics 1st Edition Huishi Li instant download after payment.

Publisher: Chapman and Hall/CRC
File Extension: PDF
File size: 3.5 MB
Pages: 218
Author: Huishi Li
ISBN: 9781032079882, 1032079886
Language: English
Year: 2021
Edition: 1

Product desciption

Noncommutative Polynomial Algebras Of Solvable Type And Their Modules Basic Constructivecomputational Theory And Methods Chapman Hallcrc Monographs And Research Notes In Mathematics 1st Edition Huishi Li by Huishi Li 9781032079882, 1032079886 instant download after payment.

Noncommutative Polynomial Algebras of Solvable Type and Their Modules is the first book to systematically introduce the basic constructive-computational theory and methods developed for investigating solvable polynomial algebras and their modules. In doing so, this book covers:

  • A constructive introduction to solvable polynomial algebras and Gröbner basis theory for left ideals of solvable polynomial algebras and submodules of free modules
  • The new filtered-graded techniques combined with the determination of the existence of graded monomial orderings
  • The elimination theory and methods (for left ideals and submodules of free modules) combining the Gröbner basis techniques with the use of Gelfand-Kirillov dimension, and the construction of different kinds of elimination orderings
  • The computational construction of finite free resolutions (including computation of syzygies, construction of different kinds of finite minimal free resolutions based on computation of different kinds of minimal generating sets), etc.

This book is perfectly suited to researchers and postgraduates researching noncommutative computational algebra and would also be an ideal resource for teaching an advanced lecture course.

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