£123.38

CRC Press Common Zeros of Polynomials in Several Variables

Name: CRC Press Common Zeros of Polynomials in Several Variables
Brand: CRC Press
Price: 115.22 GBP
Availability: InStock

Applied Mathematics

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Description

Explore a systematic study of the common zeros of polynomials in several variables through this specialized mathematical text. Published by CRC Press as part of the Chapman and Hall/CRC Research Notes in Mathematics Series, this book provides a unique perspective on higher dimensional quadrature. Unlike traditional methods that rely on algebraic ideal theory, this work utilizes a new approach based on recent developments in orthogonal polynomials in several variables. This self-contained resource is designed for high-level academic and professional use. It contains a significant amount of new work, including new theorems and fresh proofs that advance the current understanding of the field. Researchers working in numerical analysis, the theory of orthogonal polynomials, and related mathematical subjects will find this text an essential addition to their library. It offers a clear and rigorous path for those studying the relationship between polynomial zeros and higher dimensional quadrature.

Key Features

Provides a systematic study of common zeros of polynomials in several variables related to higher dimensional quadrature.

Uses a modern approach based on recent developments in orthogonal polynomials rather than standard algebraic ideal theory.

Includes a large amount of new work, including new theorems and new proofs for academic research.

Serves as a self-contained text making it accessible for deep study in mathematical research.

Targeted specifically at researchers in numerical analysis and the theory of orthogonal polynomials.

Product Specifications

Brand: CRC Press
Format: hardcover
ASIN: 1138417734
Category: Books > Subjects > Science, Nature & Maths > Mathematics > Applied Mathematics
Domain: Amazon UK
Release Date: 28 June 2018
Listed Since: 28 June 2018

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CRC Press Common Zeros of Polynomials in Several Variables

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