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Library | Materyal Türü | Barkod | Yer Numarası | Durum |
|---|---|---|---|---|
Searching... Pamukkale Merkez Kütüphanesi | Kitap | 0110387 | QA303 .M826 1997 | Searching... Unknown |
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This innovative book is the product of an NSF funded calculus consortium based at Harvard University and was developed as part of the calculus reform movement. It is problem driven and features exceptional exercises based on real-world applications. The book uses technology as a tool to help readers learn to think.
Reviews (1)
Choice Review
This book was written by a large group of authors under the umbrella of the Harvard Calculus Consortium. The authors are best known for their commercially successful but controversial introductory calculus textbook, Deborah Hughes-Hallett, Andrew M. Gleason, et al. Calculus (1994). The book under review is intended for use in a multivariable calculus course at the sophomore level. Like its predecessor, this book was developed as a "reformed" text with support from the National Science Foundation. The traditional topics are covered, including partial derivatives, optimization problems, parametric curves and surfaces, and the theorems of Green, Gauss, and Stokes. The presentation could hardly be less traditional. As in their previous book, the authors present each topic geometrically, numerically, and algebraically. Examples generally precede definitions and statements of theorems. Proofs are presented in an informal fashion. A more traditional book, like Jerrold E. Marsden and Anthony J. Tromba's, Vector Calculus (4th ed. 1996) covers most of the same topics, but the presentation of theorems, proofs, and definitions is much more formal. Lower-division undergraduates. B. Borchers; New Mexico Institute of Mining and Technology
Table of Contents
| Functions of Several Variables |
| A Fundamental Tool: Vectors |
| Differentiating Functions of Many Variables |
| Optimization: Local and Global Extrema |
| Integrating Functions of Many Variables |
| Parameterized Curves and Surfaces |
| Vector Fields |
| Line Integrals |
| Flux Integrals |
| Calculus of Vector Fields |
| Appendices |
| Answers to Odd Numbered Problems |
| Index |
