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eBook Elementary Differential Equations with Boundary Value Problems, 5th Edition download

by C. Henry Edwards

eBook Elementary Differential Equations with Boundary Value Problems, 5th Edition download ISBN: 0131457748
Author: C. Henry Edwards
Publisher: Prentice Hall; 5 edition (November 9, 2003)
Language: English
Pages: 768
ePub: 1671 kb
Fb2: 1456 kb
Rating: 4.1
Other formats: docx lrf doc mobi
Category: Math Sciences
Subcategory: Mathematics

It has plenty of great examples in each chapter and it also includes many problems at the end of each section. 11 people found this helpful.

Edward P. Hamilton Professor Emeritus. Student Solutions Manual for Elementary Differential Equations and Elementary Differential Equations with Boundary Value Problems. 66 MB·672 Downloads·New!

Edward P. Differential Equations with Boundary-Value Problems - Instructor. 69 MB·4,445 Downloads. 66 MB·672 Downloads·New! Transform. Solution of Initial Value Problems.

Use features like bookmarks, note taking and highlighting while reading Elementary Differential Equations with Boundary Value . C. Henry Edwards is emeritus professor of mathematics at the University of Georgia.

Use features like bookmarks, note taking and highlighting while reading Elementary Differential Equations with Boundary Value Problems .

This title is out of print. Henry Edwards, University of Georgia, Athens, Baldwin-Wallace College, The University of Georgia, Athens. David E. Penney, University of Georgia, Athens.

For briefer traditional courses in elementary differential equations that science, engineering, and . This motivates students and illustrates the standard elementary techniques of solution of differential equations.

For briefer traditional courses in elementary differential equations that science, engineering, and mathematics students take following calculus. Precise and clear-cut statements of fundamental existence and uniqueness theorems allow understanding of their role in this subject.

The authors have sought to combine a sound and accurate 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.

Henry Edwards, David E. Penney. For traditional courses in elementary differential equations that science, engineering, and mathematics students take following calculus.

5th ed. External-identifier. urn:acs6:wa:pdf:162-ee7aee5db020 urn:acs6:wa:epub:639-dc4dc2d52df5. University of Toronto. Books for People with Print Disabilities. Internet Archive Books.

Differential equations resulting from the modeling process appear frequently throughout the book, especially in the problem sets. Once these points are convincingly made, we believe that it is unnecessary to provide specific applications of every method July 20, 2012 18:17 fpref Sheet number 3 Page number xi Preface cyan black xi of solution or type of equation that we consider.

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This accessible, attractive, and interesting book enables readers to first solve those differential equations that have the most frequent and interesting applications. This approach illustrates the standard elementary techniques of solution of differential equations. Precise and clear-cut statements of fundamental existence and uniqueness theorems allow understanding of their role in this subject. A strong numerical approach emphasizes that the effective and reliable use of numerical methods often requires preliminary analysis using standard elementary techniques. The first few sections of most chapters introduce the principle ideas of each topic, with remaining sections devoted to extensions and applications. Topics covered include first-order differential equations, linear equations of higher order, power series methods, Laplace transform methods, linear systems of differential equations, numerical methods, nonlinear systems and phenomena, Fourier series methods, and Eigenvalues and boundary value problems. For those involved in the fields of science, engineering, and mathematics.

Comments: (7)
Wohald
I bought this book after finishing "Calculus Early Transcendentals" by the same authors. This is another book that is so well-written that it doesn't require a teacher.

There are 9 chapters in all: 1) First-Order Differential Equations 2) Linear Equations of Higher Order 3) Power Series Methods 4) Laplace Transform Methods 5) Linear Systems of Differential Equations 6) Numerical Methods 7) Nonlinear Systems and Phenomena 8) Fourier Series Methods 9) Eigenvalues and Boundary Value Problems.

The most important part of studying any maths book is doing the exercises. In each exercise, make sure that you solve one problem of each type. (Don't do much more than this or you'll get overworked; don't do much less than this or you won't get enough practice.) This way you'll end up solving roughly 10 problems from each exercise. Make sure you use MATLAB (or any similar software) whenever a problem requires it. Remember that this book requires a solid background of high-school calculus, and be prepared to work hard. Good luck with it.
Quamar
Super affordable in price!! No negativity!!
Shomeshet
This book clearly presents a university-level approach to differential equations in a well-organized and easy-to-understand format. The topics are clearly laid out and are listed sequentially so that everything flows and ties together from previous sections. What I specifically liked about this book is that the theoretical aspects were kept to a minimum, but the applications were heavily emphasized. I believe this helps make the material more presentable to those learning differential equations for the first time. At the same time, I don't see that the lack of theory is a drawback by any means. So, I think that if you want a gentle, yet thorough introduction to the methods of differential equations, then this is a book definitely worth checking out.
Ghordana
Great for college students
Binthars
This bonk, in the sixth edition, is very popular, used at many colleges and universities. I got it to brush-up on ODE's so I can help students at the learning center where I work. They are taking this course using the sixth edition, and I'm auditing the class with them. I learned a while back that I can save a lot of money by getting earlier editions of textbooks. The text doesn't change much, if at all; one need only be careful with assignments as the numberings may differ. (For example, problem #7 in one edition may be problem #8 in another.) So if problems are required for turn-in, a work-around for this is to check with a classmate or the teacher and get copies of the exercises in the current edition. If turn-ins aren't required, I generally just do a selection of problems of each type, to get good all-around practice.

Speaking of practice, most people know by the time they get to this level -- though it bears repeating -- that practice is necessary. Very few of us can learn merely by reading or watching, and even those fortunate few do better with practice. Some people complain that this book assumes a good background in calculus, but I think that's in the nature of the subject. One of my professors said, "you learn algebra when you study calculus, and you learn calculus when you study ODE's." Calculus is a pre-requisite to ODE's, and if some of the formulas etc have slipped one's mind, it's good to get a laminated study guide such as the Barcharts "Quick Study" series.

In addition to the text, I recommend the solutions manual that goes with this book, and a supplementary workbook such as Schaumn's Outline series. The solutions manual give hints that may not occur naturally to most learners, and supplementary workbooks generally have more detailed explanations written with the student in mind.
Anyshoun
it's a textbook for higher math, nothing is going to make it that great, solutions book has some typos so don't go crazy if something is a little off, just use a web solver instead.
Nekora
I bought the 5th edition of this book for my Differential Equations course and I am extremely satisfied with it. This book is clearly a great source for anyone interested in the subject. It has plenty of great examples in each chapter and it also includes many problems at the end of each section. Just make sure that you buy the book WITH "Boundary Value Problems" which includes two extra chapters: "Fourier Series Methods" and "Eigenvalues and Boundary Value Problems".
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