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- Author: L Shen
- Publisher: Mercury Learning and Information
- ISBN-10: 1683923766
- ISBN-13: 9781683923763
- Format: 17.8 x 22.9 x 1.1 cm, kieti viršeliai
- Language: English
- SAVE -10% with code: EXTRA
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Description
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 course in linear algebra that can be used in a variety of contexts. The presentation of the material combines definitions and proofs with an emphasis on computational applications, providing examples that illustrate the use of software packages such as Mathematica(R), Maple(R), 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.EXTRA 10 % discount with code: EXTRA
The promotion ends in 22d.09:11:27
The discount code is valid when purchasing from 10 €. Discounts do not stack.
- Author: L Shen
- Publisher: Mercury Learning and Information
- ISBN-10: 1683923766
- ISBN-13: 9781683923763
- Format: 17.8 x 22.9 x 1.1 cm, kieti viršeliai
- Language: English English
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 course in linear algebra that can be used in a variety of contexts. The presentation of the material combines definitions and proofs with an emphasis on computational applications, providing examples that illustrate the use of software packages such as Mathematica(R), Maple(R), 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.
Reviews