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    <subfield code="a">Ref 515.35 B69e 2022</subfield>
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    <subfield code="4">author.</subfield>
    <subfield code="a">Boyce, William E.</subfield>
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    <subfield code="a">Elementary differential equations and boundary value problems / </subfield>
    <subfield code="c">by William E. Boyce, Richard C. DiPirma, and Douglas B. Meada.</subfield>
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    <subfield code="a">12th ed.</subfield>
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    <subfield code="a">Singapore : </subfield>
    <subfield code="b">John Wiley &amp; Sons Singapore Pte. Ltd., </subfield>
    <subfield code="c">c2022.</subfield>
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  <datafield tag="300" ind1=" " ind2=" ">
    <subfield code="a">xvi, 719 pages : </subfield>
    <subfield code="b">col. figs. ; </subfield>
    <subfield code="c">28 cm.</subfield>
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    <subfield code="a">International Adaptation.</subfield>
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    <subfield code="a">Includes index.</subfield>
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    <subfield code="a">Contents: 
1 Introduction 1. -- 
2 First-Order Differential Equations 26. -- 
3 Second-Order Linear Differential Equations 106. -- 
4 Higher-Order Linear Differential Equations 173. -- 
5 Series Solutions of Second-Order Linear Equations 194. -- 
6 The Laplace Transform 247. -- 
7 Systems of First-Order Linear Equations 288. -- 
8 Numerical Methods 363. -- 
9 Nonlinear Differential Equations and Stability 400. -- 
10 Partial Differential Equations and Fourier Series 476. -- 
11 Boundary Value Problems and Stur-Liouville Theory 544.




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    <subfield code="a">"Elementary Differential Equations and Boundary Value Problems, 12th Edition is written from the viewpoint of the applied mathematician, whose interest in differential equations may sometimes be quite theoretical, sometimes intensely practical, and often somewhere in between. In this revision, new author Douglas Meade focuses on  developing students conceptual understanding with new concept questions and worksheets for each chapter. Meade builds upon Boyce and DiPrima&#x2019;s work to combine a sound and accurate (but not abstract) exposition of the elementary theory of differential equations with considerable material on methods of solution, analysis, and approximation that have proved useful in a wide variety of applications. The main prerequisite for engaging with the program is a working knowledge of calculus, gained from a normal two or three semester course sequence or its equivalent. Some familiarity with matrices will also be helpful in the chapters on systems of differential equations. "-- Provided by publisher.</subfield>
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