Free PDF Elementary Differential Equations and Boundary Value Problems , 8th Edition, with ODE Architect CD, by William E. Boyce, Richard C. DiPrim
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Elementary Differential Equations and Boundary Value Problems , 8th Edition, with ODE Architect CD, by William E. Boyce, Richard C. DiPrim
Free PDF Elementary Differential Equations and Boundary Value Problems , 8th Edition, with ODE Architect CD, by William E. Boyce, Richard C. DiPrim
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This revision of the market-leading book maintains its classic strengths: contemporary approach, flexible chapter construction, clear exposition, and outstanding problems. Like its predecessors, this revision is written from the viewpoint of the applied mathematician, focusing both on the theory and the practical applications of Differential Equations as they apply to engineering and the sciences. Sound and Accurate Exposition of Theory--special attention is made to methods of solution, analysis, and approximation. Use of technology, illustrations, and problem sets help readers develop an intuitive understanding of the material. Historical footnotes trace development of the discipline and identify outstanding individual contributions.
- Sales Rank: #150569 in Books
- Published on: 2004-04-20
- Original language: English
- Number of items: 1
- Dimensions: 10.16" h x 1.36" w x 8.35" l, 1.10 pounds
- Binding: Hardcover
- 800 pages
From the Back Cover
Take advantage of valuable study resources to succeed in your course
This new edition of Boyce & DiPrima’s Elementary Differential Equations and Boundary Value Problems, 8/e, and the accompanying supplements have been carefully developed to give you the support you need to succeed in your course. The Eighth Edition gives you a CD-ROM with powerful ODE Architect modeling software and an array of web-based learning tools to support your studies.
The CD-ROM includes:
- The award-winning ODE Architect software. The software’s 14 modules enable you to build and solve your own ODEs, and to use simulations and multimedia to develop detailed mathematical models and concepts in a truly interactive environment.
- The ODE Architect Companion. The Companion extends the ideas featured in each multimedia module.
The web-based learning tools include:
- Review & Study Guidelines. The Chapter Review Guidelines will help you prepare for quizzes and exams.
- Online Review Quizzes. The quizzes enable you to test your knowledge of key concepts and provide diagnostic feedback that references appropriate sections in the text.
- PowerPoint Slides. You can print these slides out for in-class note taking.
- Getting Started with ODE Architect. This guide will help you get up-and-running with ODE Architect’s simulations and multimedia.
About the Author
William E. Boyce received his B.A. degree in Mathematics from Rhodes College, and his M.S. and Ph.D. degrees in Mathematics from Carnegie-Mellon University. He is a member of the American Mathematical Society, the Mathematical Association of America, and the Society for Industrial and Applied Mathematics. He is currently the Edward P. Hamilton Distinguished Professor Emeritus of Science Education (Department of Mathematical Sciences) at Rensselaer. He is the author of numerous technical papers in boundary value problems and random differential equations and their applications. He is the author of several textbooks including two differential equations texts, and is the coauthor (with M.H. Holmes, J.G. Ecker, andW.L. Siegmann) of a text on using Maple to explore Calculus. He is also coauthor (with R.L. Borrelli and C.S. Coleman) of Differential Equations Laboratory Workbook (Wiley 1992), which received the EDUCOMBest Mathematics Curricular InnovationAward in 1993. Professor Boyce was a member of the NSF-sponsored CODEE (Consortium for Ordinary Differential Equations Experiments) that led to the widely-acclaimed ODE Architect. He has also been active in curriculum innovation and reform. Among other things, he was the initiator of the “Computers in Calculus” project at Rensselaer, partially supported by the NSF. In 1991 he received theWilliam H.Wiley Distinguished FacultyAward given by Rensselaer.
Richard C. DiPrima (deceased) received his B.S., M.S., and Ph.D. degrees in Mathematics from Carnegie-Mellon University. He joined the faculty of Rensselaer Polytechnic Institute after holding research positions at MIT, Harvard, and Hughes Aircraft. He held the Eliza Ricketts Foundation Professorship of Mathematics at Rensselaer, was a fellow of the American Society of Mechanical Engineers, the American Academy of Mechanics, and the American Physical Society. He was also a member of the American Mathematical Society, the Mathematical Association of America, and the Society for Industrial and Applied Mathematics. He served as the Chairman of the Department of Mathematical Sciences at Rensselaer, as President of the Society for Industrial and Applied Mathematics, and as Chairman of the Executive Committee of the Applied Mechanics Division of ASME. In 1980, he was the recipient of theWilliam H.Wiley Distinguished Faculty Award given by Rensselaer. He received Fulbright fellowships in 1964–65 and 1983 and a Guggenheim fellowship in 1982–83. He was the author of numerous technical papers in hydrodynamic stability and lubrication theory and two texts on differential equations and boundary value problems. Professor DiPrima died on September 10, 1984.
Most helpful customer reviews
69 of 83 people found the following review helpful.
list of intro DE books you should be considering
By A.Reader1
I used an earlier version of Boyce & DiPrima and hated it like most everyone else here. (Why is it that all the crappy textbooks live on, edition-after-edition, inflicted on a new batch of students year-after-year?) To get through my DE course I used the book by Dennis G. Zill. It was pretty good. Zill's book is still around. Comes in several different flavors.
For those looking for a better book than Boyce/Diprima I've listed all recent, introductory DE books I could find on amazon:
"An Introduction to Ordinary Differential Equations" by James C. Robinson (ISBN 0521533910). This provides a very gentle introduction. does not cover Laplace transforms.
Shepley L. Ross has 2 books: an intro book (Introduction to Ordinary Differential Equations, 4th Edition ISBN: 978-0-471-09881-2) and a regular text (Differential Equations, 3rd Edition, ISBN: 978-0-471-03294-6) which have garnered good reviews.
Can also try "Elementary Differential Equations" by Kohler and Johnson.
Physical Science/Engineering/applications oriented:
2 books by John Polking (one on DEs and one on ODEs/BVPs)
Elementary Differential Equations by William Trench
Fundamentals of Differential Equations by Nagle, Saff & Snider
An Introduction to Differential Equations and Their Applications by Stanley J. Farlow (ISBN 048644595X). He's also got a PDE book.
For the engineers: you might want to skip a separate DE book altogether and get a combined book. Something like Linear Algebra and Differential Equations by Peterson and Sochacki
OR just get all of Ken Stroud's engineering math books:
"Engineering Mathematics" by K.A. Stroud, Dexter Booth
"Advanced Engineering Mathematics" by K.A. Stroud, Dexter Booth
"Differential Equations" by K.A. Stroud, Dexter Booth
"Vector Analysis" by K.A. Stroud, Dexter Booth
"Linear Algebra" by K.A. Stroud, Dexter Booth
"Complex Variables" by K.A. Stroud, Dexter Booth
other options: "Differential Equations Demystified" by Steven G. Krantz / "2500 Solved Problems in Differential Equations" (Schaum's Solved Problems Series) by Richard Bronson / The Differential Equations Problem Solver ISBN 0878915133
Two books that involve computer/numerical methods would be:
1. A Modern Introduction to Differential Equations by Henry Ricardo
2. Differential Equations: An Introduction to Modern Methods and Applications by James R. Brannan, William E. Boyce. Although, I'd be leery of any DE book with Boyce as an author.
Of course, Dover Publications has inexpensively reprinted boatloads of classic math books including these DE titles:
"Ordinary Differential Equations" by Morris Tenenbaum, Harry Pollard. (rated highly)
Plus in addition to the Farlow book they have:
An Introduction to Ordinary Differential Equations by Earl A. Coddington
Introduction to Linear Algebra and Differential Equations by John W. Dettman
Differential Equations: A Concise Course by H. S. Bear
22 of 25 people found the following review helpful.
Wow. I guess I'm in the Minority!
By Peter NYC
This is my favorite ODE book. Ever. But I guess I'm in the minority on this. I owned the 5th edition. My ex owned the 7th edition. Her book was a bit more flashy -- fancy graphics and whatnot were sort of distracting, but all the things that I love about my copy were true (for me) about her copy.
I really like that they approach the subject via a wonderfully balanced viewpoint -- they do a tightrope walk of being rigorous and making the book useful for us physicists, and our cousins, the engineers.
They go through practical theory but leave out the more exotic elements of ODE theory.
I found the examples to be extremely sufficient. Sometimes generous. I can either assume that something awful happened to the 8th edition or that the other reviewers are the type of undergrads who think that a book should have so many examples worked out that if their hw problem isn't worked out for them, the book sucks.
If you really want a zillion examples worked out, I have one word for you: Schaum's. Read it. Love it.
This is a textbook. It presents theory, it gives a few examples, and you're left to practise applying the theory.
I found the text to be very well written. They're not verbose, but they're not terse either. Very nice balance. The explanations and insights are masterfully written.
Where the book really shines is that it's a practical "how to" book. They cram a lot of different techniques into a nice relatively lightweight book.
The section of PDEs is sufficient and appropriate for the intended level of reader.
I love their problem selection. In fact, what I love most about their problems is that they often have "teaching problems". You learn solution techniques through a series of well crafted end of the chapter exercises.
Personally, I think this is the single best undergrad ODE book on the market.
12 of 13 people found the following review helpful.
Professors - Do the right thing - do not assign this book for your course
By Thisproduct Wasawasteofmoney
TLDR - If you see this book, run. Switch classes. Don't cheat yourself out of the incredible utility of differential equations by attempting to learn here. It isn't going to happen.
The authors clearly know what they are talking about, but they fail miserably in relating it. They try to tackle some very lofty subjects for this level of instruction, but they leave out key steps that are not obvious to the uninitiated. They also have a terrible habit of working the next chapter's topics into the previous chapter's problems. This may seem like a good idea in theory, but it fails in practice. If you are struggling with the material AFTER reading the chapter, how on Earth could you do well before you read about it? Hundreds of years of piecemeal discoveries and theorems are simply not going to occur to the average student. It is not a realistic expectation, and it does not benefit any party.
Save yourself a lot of time and aggravation by getting another book or choosing a different class that doesn't use it. Professors, please consider another text with more approachable examples.
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