This revision of Boyce and DiPrima's market-leading text maintains its classic strengths: a contemporary approach with flexible chapter construction, clear exposition, and outstanding problems. Like previous editions, 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. A perennial best seller designed for engineers and scientists who need to use Elementary Differential Equations in their work and studies. Covers all the essential topics on differential equations, including series solutions, Laplace transforms, systems of equations, numerical methods and phase plane methods. Offers clear explanations detailed with many current examples. Before you buy, make sure you are getting the best value and all the learning tools you'll need to succeed in your course. text at no additional cost. With this special eGrade Plus package you get the new text----no highlighting, no missing pages, no food stains----and a registration code to eGrade Plus, a suite of effective learning tools to help you get a better grade. All this, in one convenient package! eGrade Plus gives you: A complete online version of the textbook Over 500 homework questions from the text rendered algorithmically with full hints and solutions Chapter Reviews, which summarize the main points and highlight key ideas in each chapter Student Solutions Manual Technology Manuals for Maple, Mathematica, and MatLab Link to JustAsk! eGrade Plus is a powerful online tool that provides students with an integrated suite of teaching and learning resources and an online version of the text in one easy-to-use website.
A well-written, solid and reliable book about ordinary differential equations, tailored for undergraduate-level students.
Conceptually lucid, provided with many relevant exercises, this book explores the whole subject at beginner-intermediate level, and it requires only previous knowledge of linear algebra and multivariate calculus.
The progression is gentle, and there are also some items (such as numerical analysis, Bessel's equations, nonlinear/almost linear systems and stability, and Liapunove's second method) that are well explained in this book and that are not always present at this introductory-intermediate level.
I like the the fact that the theoretical analysis is always supported with many examples, exercises and graphs, and I appreciated the author's approach of utilizing a mixture of numerical and analytical techniques to solve some of the more complex problems. Just note that this book has an "applicative" and pragmatic focus, so if you are mostly interested in a comprehensive theoretical framework of the subject, then this book is probably not ideal.
A pleasure to read, perfect for a quick but not trivial review / overview of the subject. 4 stars.
I enjoyed reading this book because it highlights a number of important techniques for solving differential equations as well as approximating solutions to others. I especially enjoyed the visuals, which helped clarify many important concepts, especially the approximation of nonlinear differential equations by linear ones. The section regarding the applications of the theory of differential equations to modeling population dynamics and chaos is great, too. Overall, I would suggest this book to anyone who plans on studying science or mathematics.
Skipped the last sections on nonlinear ODEs. This book is excellent for undergraduate level entry into ODE, with countless exercises typical of early undergraduate courses.
As an applied mathematics textbook, this textbook was fantastic, however as a guide to help someone gracefully move from advanced calculus to differential equations, this book lacks power. This may not have been the intention of Boyce in the first place, but I cannot give it five stars as a result.