Linear Algebra by L. Shen
The aim of this book is two-fold: to introduce the fundamental concepts of linear algebra and to apply the theorems in computation-oriented applications. The book is suitable for a one semester coursein linear algebra that can be used in a variety of contexts. The presentationof the material combines definitions and proofs with an emphasis oncomputational applications, providing examples that illustrate the use ofsoftware packages such as Mathematica®,Maple®, and Sage. Features: - Introduces the fundamental concepts of linear algebra and applies the theorems in computation-oriented applications - Presents a brief introduction of some aspects of abstract algebra that relate directly to linear algebra, such as groups, rings, modules, fields and polynomials over fields.
Call Number: Skillsoft Books
ISBN: 9781683923763
Publication Date: 2019
Algebra for the Utterly Confused by
Students and professionals alike must tap into their knowledge of algebra everyday, whether it's for the SATs, college courses, or even the workplace. Author Larry Stephens presents a super-accessible approach to the subject that even the most math-phobic student can follow, featuring simplified rules and techniques based on real-world problems that use the principles of algebra for their solutions.
College Algebra Demystified by
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Linear Algebra by
The aim of this book is two-fold: to introduce the fundamental concepts of linear algebra and to apply the theorems in computation-oriented applications. The book is suitable for a one semester coursein linear algebra that can be used in a variety of contexts. The presentationof the material combines definitions and proofs with an emphasis oncomputational applications, providing examples that illustrate the use ofsoftware packages such as Mathematica®,Maple®, and Sage. Features: - Introduces the fundamental concepts of linear algebra and applies the theorems in computation-oriented applications - Presents a brief introduction of some aspects of abstract algebra that relate directly to linear algebra, such as groups, rings, modules, fields and polynomials over fields.
