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Advanced Engineering Mathematics [Hardcover]

Dennis G. Zill (Author), Michael R. Cullen (Author)
2.4 out of 5 stars  See all reviews (7 customer reviews)

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There is a newer edition of this item:
Advanced Engineering Mathematics, Fourth Edition Advanced Engineering Mathematics, Fourth Edition 3.8 out of 5 stars (4)
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Book Description

February 17, 2006
Thoroughly Updated, Zill’S Advanced Engineering Mathematics, Third Edition Is A Compendium Of Many Mathematical Topics For Students Planning A Career In Engineering Or The Sciences. A Key Strength Of This Text Is Zill’S Emphasis On Differential Equations As Mathematical Models, Discussing The Constructs And Pitfalls Of Each. The Third Edition Is Comprehensive, Yet Flexible, To Meet The Unique Needs Of Various Course Offerings Ranging From Ordinary Differential Equations To Vector Calculus. Numerous New Projects Contributed By Esteemed Mathematicians Have Been Added. Key Features O The Entire Text Has Been Modernized To Prepare Engineers And Scientists With The Mathematical Skills Required To Meet Current Technological Challenges. O The New Larger Trim Size And 2-Color Design Make The Text A Pleasure To Read And Learn From. O Numerous NEW Engineering And Science Projects Contributed By Top Mathematicians Have Been Added, And Are Tied To Key Mathematical Topics In The Text. O Divided Into Five Major Parts, The Text’S Flexibility Allows Instructors To Customize The Text To Fit Their Needs. The First Eight Chapters Are Ideal For A Complete Short Course In Ordinary Differential Equations. O The Gram-Schmidt Orthogonalization Process Has Been Added In Chapter 7 And Is Used In Subsequent Chapters. O All Figures Now Have Explanatory Captions. Supplements O Complete Instructor’S Solutions: Includes All Solutions To The Exercises Found In The Text. Powerpoint Lecture Slides And Additional Instructor’S Resources Are Available Online. O Student Solutions To Accompany Advanced Engineering Mathematics, Third Edition: This Student Supplement Contains The Answers To Every Third Problem In The Textbook, Allowing Students To Assess Their Progress And Review Key Ideas And Concepts Discussed Throughout The Text. ISBN: 0-7637-4095-0

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Product Details

  • Hardcover: 1020 pages
  • Publisher: Jones & Bartlett Publishers; 3rd edition (February 17, 2006)
  • Language: English
  • ISBN-10: 076374591X
  • ISBN-13: 978-0763745912
  • Product Dimensions: 10.9 x 8.7 x 1.6 inches
  • Shipping Weight: 4 pounds (View shipping rates and policies)
  • Average Customer Review: 2.4 out of 5 stars  See all reviews (7 customer reviews)
  • Amazon Best Sellers Rank: #189,993 in Books (See Top 100 in Books)

 

Customer Reviews

7 Reviews
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Average Customer Review
2.4 out of 5 stars (7 customer reviews)
 
 
 
 
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7 of 7 people found the following review helpful:
1.0 out of 5 stars a Note on the new ed., February 18, 2007
By 
Gaurav Sobti (New Delhi, India) - See all my reviews
(REAL NAME)   
This review is from: Advanced Engineering Mathematics (Hardcover)
I am extremely dissapointed with this new edition of the text and have one advise only: If you own 2nd ed., do not indulge in this new edition for even the errors (spellings for one) are xeroxed onto the new edition.

Therefore, for a review of the text itself, you may, without any compunction, refer to 2nd ed.'s comments, of which there are many.
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1.0 out of 5 stars Not the best book out there!, August 15, 2011
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This review is from: Advanced Engineering Mathematics (Hardcover)
I am not a math major and I don't consider myself to be a smart person, but I did make "A's" in Cal I, II, and III. I also made an "A" in Higher Engineering Math/Differential Equations, but it was not because of this book. It is a very difficult book to read in terms of trying to teach yourself differential equations. Fortunately, I had a great teacher. Ironically, he was teaching straight out of this book. If it had not been for him to interpret this book and point out all of the mistakes in the book, I could not have learned this material on my own. The newer version is the same with the mistakes supposedly corrected. If you like to learn theory and proofs while you are learning how to work problems, then you may find this book to be okay. The layout is not presented in a clear manner, and the explanations are not concise. As I mentioned, I am not a math major and I am not going to be proving anything in grad school, so take my opinion with a grain of salt. I am just a user of math.
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1.0 out of 5 stars awful book, December 7, 2010
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This review is from: Advanced Engineering Mathematics (Hardcover)
This book is terrible. The concepts are explained poorly so that each chapter is a struggle to learn the material, I found I was better off learning about the topics from Wikipedia or those "Dummies" books sold at Barnes and Noble. To make matters worse, there are numerous errors in the problems/answers. This makes it impossible for you to determine whether or not you actually understand the material because if you get an answer wrong you are either driving yourself crazy trying to figure out what you did wrong or you are forced to disregard the book's answer because you assume the book is wrong. Definitely do not buy this book.
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Inside This Book (learn more)
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
vector calculus, preliminary theory, integral transform method, triple integrals, limit cycles, translation theorems, ordinary points, orthogonal matrices, separable variables, matrix exponential, linear fractional transformations, orthogonal functions, exact equations, driven motion, repeated eigenvalues, plane autonomous system, damping force numerically, termwise division, second translation theorem, asymptotically stable critical point, stable spiral point, degenerate stable node, numerical solution curves, indicial roots, solve the given differential equation
Key Phrases - Capitalized Phrases (CAPs): (learn more)
Boundary-Value Problems, Discussion Problems, Computer Lab Assignments, Higher-Order Differential Equations, Review Exercises, Linear Models, Solve Problem, Conformal Mappings, Chain Rule, Complex Variable, Mathematical Models, Initial-Value Problems, Repeat Problem, Autonomous Systems, Double Integrals, Introduction In Section, Mass Systems, Independence of Path, Solution First, Rectangular Coordinates, Systems of Linear Algebraic Equations, Special Functions, Proof Let, Other Coordinate Systems, Homogeneous Linear Systems
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