Titlebook: Algebraic and Differential Methods for Nonlinear Control Theory; Elements of Commutat Rafael Martínez-Guerra,Oscar Martínez-Fuentes,Juan Bo

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书目名称Algebraic and Differential Methods for Nonlinear Control Theory影响因子(影响力)




书目名称Algebraic and Differential Methods for Nonlinear Control Theory影响因子(影响力)学科排名




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书目名称Algebraic and Differential Methods for Nonlinear Control Theory网络公开度学科排名




书目名称Algebraic and Differential Methods for Nonlinear Control Theory被引频次




书目名称Algebraic and Differential Methods for Nonlinear Control Theory被引频次学科排名




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书目名称Algebraic and Differential Methods for Nonlinear Control Theory年度引用学科排名




书目名称Algebraic and Differential Methods for Nonlinear Control Theory读者反馈




书目名称Algebraic and Differential Methods for Nonlinear Control Theory读者反馈学科排名

放逐某人

Book 2019entary concepts of commutative algebra and algebraic geometry which offer a set of tools quite different from the traditional approaches to the subject matter. .This text begins with the study of elementary set and map theory. Chapters 2 and 3 on group theory and rings, respectively, are included be

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丧失

1559-7458 concept of a kernel, the image and dimension of vector spaces are illustrated. Chapter 8 considers the diagonalization of a matrix and their canonical forms. Chapter978-3-030-12027-6978-3-030-12025-2Series ISSN 1559-7458 Series E-ISSN 1559-7466

珠宝

Book 2019near maps resp. linear transformations, and in addition the application in linear control theory of some abstract theorems such as the concept of a kernel, the image and dimension of vector spaces are illustrated. Chapter 8 considers the diagonalization of a matrix and their canonical forms. Chapter

NAIVE

Group Theory,nd its characteristics, followed by homomorphisms, the chapter concludes with various theorems about isomorphisms, along with the concepts, various examples are provided to facilitate the understanding of the theory. This material ca ben found in any introductory book on abstract algebra (also calle

Torrid

Matrices and Linear Equations Systems,e first subject is algebraic operations with real numbers, then linear operation with real number vectors, followed by the definition of a matrix and its basic operations, next the change of basis for a matrix is given, finally Gauss Jordan method is presented.

Haphazard

Vector and Euclidean Spaces, by generated subspace, linear dependence and independence, bases and dimension, quotient space, Euclidean spaces and finally the GramSchidt process is given, every section includes several proposed and solved exercises.

ASSET

Differential Equations,nomena that can be represented with differential equations, after that we introduce definitions and methods for first order and second order linear differential equations, various exercises are given to the reader to better illustrate the contents of this chapter.

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