商品簡介
●Flexible approach to content: Self-contained chapters allow instructors to customize the selection, order, and depth of chapters.
●Flexible approach to technology:Text is adaptable to courses having various levels of computer involvement, ranging from none to intensive. Technologies include advanced graphing calculators, spreadsheets, web-based systems (applets), computer algebra systems (Maple, Mathematica, Sage), scientific computations systems (MATLAB), or traditional programing (FORTRAN, JavaScript, Python). More than 450 problems are marked with technology icons and files for those problems are available.
●Emphasis on understanding concepts: A great number of problems as well as some examples call for conclusions to be drawn about the solution which reinforces the concept of the topic.
作者簡介
Dr. William E. Boyce Edward P. Hamilton Professor Emeritus, Department of Mathematical Sciences, Rensselaer Polytechnic Institute
Richard C. DiPrima - formerly Eliza Ricketts Foundation Professor, Department of Mathematical Sciences, Rensselaer Polytechnic Institute
Douglas B. Meade - Department of Mathematics, University of South Carolina-Columbia
序
●Concept checks:A new feature added to every end of chapter question sets. Designed to reinforce key chapter learning objectives and prepare students for the end-of-chapter problems.
●Worksheets:New feature developed as a lecture aid to teach class in a synchronous in-person, online or hybrid environment.Designed to help students follow the presentation and discussion of topics in each section and formulate a good set of notes with examples for that section.
●Updated design:Provides an easy to navigate, student friendly reference.
●Updated text:Enriched with addition of new topics andenhanced coverage of the existingconcepts in some of the chapters. New appendix on Special Functions included.
●New and updated problems: More than 50% of intext and homework problems are updated or revised.
目次
Chapter 1 Introduction
Chapter 2 First Order Differential Equations
Chapter 3 Second-Order Linear Differential Equations
Chapter 4 Higher-Order Linear Differential Equations
Chapter 5 Series Solutions of First-Order and Second-Order Linear Equations
Chapter 6 Systems of First-Order Linear Equations
Chapter 7 The Laplace Transform
Chapter 8 Numerical Methods of Solving First Order Equations
Chapter 9 Nonlinear Differential Equations and Stability
Chapter 10 Partial Differential Equations and Fourier Series
Chapter 11 Boundary Value Problems and Sturm-Liouville Theory
