# Matrices and Linear Algebra

Material type: TextPublication details: New York : Dover Publications, 1989Edition: 2nd edDescription: xi, 413 pages : illustrationsISBN: 9780486660141; 0486660141 Subject(s): Algebras, LinearDDC classification: 512.9434Item type | Current library | Collection | Call number | Status | Date due | Barcode | Item holds |
---|---|---|---|---|---|---|---|

Reference Books | Main Library Reference | Reference | 512.9434 SCH (Browse shelf(Opens below)) | Available | 009961 |

Reprint. Originally published: 2nd ed. New York : Holt, Rinehart and Winston, 1973.

Includes index.

Algebra of matrices --

Linear equations --

Vector spaces --

Determinants --

Linear transformations --

Eigenvalues and eigenvectors --

Inner product spaces --

Applications to differential equations.

Linear algebra is one of the central disciplines in mathematics. A student of pure mathematics must know linear algebra if he is to continue with modern algebra or functional analysis. Much of the mathematics now taught to engineers and physicists requires it.

This well-known and highly regarded text makes the subject accessible to undergraduates with little mathematical experience. Written mainly for students in physics, engineering, economics, and other fields outside mathematics, the book gives the theory of matrices and applications to systems of linear equations, as well as many related topics such as determinants, eigenvalues, and differential equations.

Table of Contents:

l. The Algebra of Matrices

2. Linear Equations

3. Vector Spaces

4. Determinants

5. Linear Transformations

6. Eigenvalues and Eigenvectors

7. Inner Product Spaces

8. Applications to Differential Equations

For the second edition, the authors added several exercises in each chapter and a brand new section in Chapter 7. The exercises, which are both true-false and multiple-choice, will enable the student to test his grasp of the definitions and theorems in the chapter. The new section in Chapter 7 illustrates the geometric content of Sylvester's Theorem by means of conic sections and quadric surfaces. 6 line drawings. lndex. Two prefaces. Answer section.

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