Library Services | Technical University of Kenya

Your cart is empty.
Normal view MARC view ISBD view

Linear Algebra [electronic resource] / by Peter Petersen.

By: Petersen, Peter [author.].
Contributor(s): SpringerLink (Online service).
Material type: materialTypeLabelBookSeries: Undergraduate Texts in Mathematics: Publisher: New York, NY : Springer New York : Imprint: Springer, 2012Description: X, 387 p. 10 illus. online resource.Content type: text Media type: computer Carrier type: online resourceISBN: 9781461436126.Subject(s): Mathematics | Matrix theory | Mathematics | Linear and Multilinear Algebras, Matrix TheoryDDC classification: 512.5 Online resources: Click here to access online
Contents:
Preface -- 1 Basic Theory -- 2 Linear Operators -- 3 Inner Product Spaces -- 4 Linear Operators on Inner Product Spaces -- 5 Determinants -- Bibliography -- Index.
In: Springer eBooksSummary: This textbook on linear algebra includes the key topics of the subject that most advanced undergraduates need to learn before entering graduate school. All the usual topics, such as complex vector spaces, complex inner products, the Spectral theorem for normal operators, dual spaces, the minimal polynomial, the Jordan canonical form, and the rational canonical form, are covered, along with a chapter on determinants at the end of the book. In addition, there is material throughout the text on linear differential equations and how it integrates with all of the important concepts in linear algebra.   This book has several distinguishing features that set it apart from other linear algebra texts.  For example: Gaussian elimination is used as the key tool in getting at eigenvalues; it takes an essentially determinant-free approach to linear algebra; and systems of linear differential equations are used as frequent motivation for the reader.  Another motivating aspect of the book is the excellent and engaging exercises that abound in this text.   This textbook is written for an upper-division undergraduate course on Linear Algebra.  The prerequisites for this book are a familiarity with basic matrix algebra and elementary calculus, although any student who is willing to think abstractly should not have too much difficulty in understanding this text.
Tags from this library: No tags from this library for this title. Log in to add tags.
No physical items for this record

Preface -- 1 Basic Theory -- 2 Linear Operators -- 3 Inner Product Spaces -- 4 Linear Operators on Inner Product Spaces -- 5 Determinants -- Bibliography -- Index.

This textbook on linear algebra includes the key topics of the subject that most advanced undergraduates need to learn before entering graduate school. All the usual topics, such as complex vector spaces, complex inner products, the Spectral theorem for normal operators, dual spaces, the minimal polynomial, the Jordan canonical form, and the rational canonical form, are covered, along with a chapter on determinants at the end of the book. In addition, there is material throughout the text on linear differential equations and how it integrates with all of the important concepts in linear algebra.   This book has several distinguishing features that set it apart from other linear algebra texts.  For example: Gaussian elimination is used as the key tool in getting at eigenvalues; it takes an essentially determinant-free approach to linear algebra; and systems of linear differential equations are used as frequent motivation for the reader.  Another motivating aspect of the book is the excellent and engaging exercises that abound in this text.   This textbook is written for an upper-division undergraduate course on Linear Algebra.  The prerequisites for this book are a familiarity with basic matrix algebra and elementary calculus, although any student who is willing to think abstractly should not have too much difficulty in understanding this text.

There are no comments for this item.

Log in to your account to post a comment.

2017 | The Technical University of Kenya Library | +254(020) 2219929, 3341639, 3343672 | library@tukenya.ac.ke | Haile Selassie Avenue