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    <subfield code="a">Lax, Peter D.</subfield>
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    <subfield code="a">Linear algebra /</subfield>
    <subfield code="c">Peter D. Lax.</subfield>
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    <subfield code="a">New York :</subfield>
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    <subfield code="c">c1997.</subfield>
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    <subfield code="a">xiv, 250 p. :</subfield>
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    <subfield code="a">Pure and applied mathematics</subfield>
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    <subfield code="a">"A Wiley-Interscience publication."</subfield>
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    <subfield code="a">Includes bibliographical references (p. 245) and index.</subfield>
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    <subfield code="g">1.</subfield>
    <subfield code="t">Fundamentals --</subfield>
    <subfield code="g">2.</subfield>
    <subfield code="t">Duality --</subfield>
    <subfield code="g">3.</subfield>
    <subfield code="t">Linear Mappings --</subfield>
    <subfield code="g">4.</subfield>
    <subfield code="t">Matrices --</subfield>
    <subfield code="g">5.</subfield>
    <subfield code="t">Determinant and Trace --</subfield>
    <subfield code="g">6.</subfield>
    <subfield code="t">Spectral Theory --</subfield>
    <subfield code="g">7.</subfield>
    <subfield code="t">Euclidean Structure --</subfield>
    <subfield code="g">8.</subfield>
    <subfield code="t">Spectral Theory of Selfadjoint Mappings --</subfield>
    <subfield code="g">9.</subfield>
    <subfield code="t">Calculus of Vector and Matrix Valued Functions --</subfield>
    <subfield code="g">10.</subfield>
    <subfield code="t">Matrix Inequalities --</subfield>
    <subfield code="g">11.</subfield>
    <subfield code="t">Kinematics and Dynamics --</subfield>
    <subfield code="g">12.</subfield>
    <subfield code="t">Convexity --</subfield>
    <subfield code="g">13.</subfield>
    <subfield code="t">The Duality Theorem --</subfield>
    <subfield code="g">14.</subfield>
    <subfield code="t">Normed Linear Spaces --</subfield>
    <subfield code="g">15.</subfield>
    <subfield code="t">Linear Mappings between Normed Spaces --</subfield>
    <subfield code="g">16.</subfield>
    <subfield code="t">Positive Matrices --</subfield>
    <subfield code="g">17.</subfield>
    <subfield code="t">How to Solve Systems of Linear Equations --</subfield>
    <subfield code="g">App. 1.</subfield>
    <subfield code="t">Special Determinants --</subfield>
    <subfield code="g">App. 2.</subfield>
    <subfield code="t">Pfaff's Theorem --</subfield>
    <subfield code="g">App. 3.</subfield>
    <subfield code="t">Symplectic Matrices --</subfield>
    <subfield code="g">App. 4.</subfield>
    <subfield code="t">Tensor Product --</subfield>
    <subfield code="g">App. 5.</subfield>
    <subfield code="t">Lattices --</subfield>
    <subfield code="g">App. 6.</subfield>
    <subfield code="t">Fast Matrix Multiplication --</subfield>
    <subfield code="g">App. 7.</subfield>
    <subfield code="t">Gershgorin's Theorem --</subfield>
    <subfield code="g">App. 8.</subfield>
    <subfield code="t">The Multiplicity of Eigenvalues.</subfield>
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    <subfield code="a">This introduction to linear algebra by world renowned mathematician Peter Lax is unique in its emphasis on the analytical aspects of the subject as well as its numerous applications. The book grew out of Dr. Lax's course notes for the linear algebra classes he teaches at New York University. Geared to graduate students as well as advanced undergraduates, it assumes only limited knowledge of linear algebra and avoids subjects already heavily treated in other textbooks.</subfield>
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    <subfield code="a">And while it discusses linear equations, matrices, determinants, and vector spaces, it also includes a number of exciting topics that are not covered elsewhere, such as eigenvalues, the Hahn-Banach theorem, geometry, game theory, and numerical analysis. Clear, concise, and superbly organized. Linear Algebra is an excellent text for advanced undergraduate and graduate courses and also serves as a handy professional reference.</subfield>
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