Ebook Vector Calculus (3rd Edition), by Susan J. Colley
If you obtain the published book Vector Calculus (3rd Edition), By Susan J. Colley in online book shop, you may additionally locate the same issue. So, you need to move store to establishment Vector Calculus (3rd Edition), By Susan J. Colley as well as hunt for the readily available there. However, it will certainly not take place below. Guide Vector Calculus (3rd Edition), By Susan J. Colley that we will offer right here is the soft documents concept. This is exactly what make you could effortlessly find and get this Vector Calculus (3rd Edition), By Susan J. Colley by reading this website. We provide you Vector Calculus (3rd Edition), By Susan J. Colley the very best item, consistently as well as always.
Vector Calculus (3rd Edition), by Susan J. Colley
Ebook Vector Calculus (3rd Edition), by Susan J. Colley
Only for you today! Discover your favourite e-book right below by downloading and also obtaining the soft file of the book Vector Calculus (3rd Edition), By Susan J. Colley This is not your time to generally likely to the book stores to get an e-book. Here, ranges of publication Vector Calculus (3rd Edition), By Susan J. Colley and also collections are offered to download and install. Among them is this Vector Calculus (3rd Edition), By Susan J. Colley as your recommended e-book. Getting this e-book Vector Calculus (3rd Edition), By Susan J. Colley by on-line in this website can be understood now by seeing the web link page to download. It will be simple. Why should be right here?
Also the rate of a book Vector Calculus (3rd Edition), By Susan J. Colley is so affordable; lots of people are actually thrifty to reserve their money to acquire the publications. The other reasons are that they really feel bad as well as have no time to visit the publication store to search guide Vector Calculus (3rd Edition), By Susan J. Colley to review. Well, this is contemporary age; a lot of publications could be got conveniently. As this Vector Calculus (3rd Edition), By Susan J. Colley and also much more publications, they could be entered extremely quick methods. You will not have to go outdoors to obtain this e-book Vector Calculus (3rd Edition), By Susan J. Colley
By seeing this page, you have actually done the appropriate gazing factor. This is your start to choose guide Vector Calculus (3rd Edition), By Susan J. Colley that you want. There are lots of referred books to read. When you intend to obtain this Vector Calculus (3rd Edition), By Susan J. Colley as your e-book reading, you can click the link web page to download Vector Calculus (3rd Edition), By Susan J. Colley In couple of time, you have owned your referred e-books as all yours.
Due to this book Vector Calculus (3rd Edition), By Susan J. Colley is offered by online, it will certainly reduce you not to print it. you could get the soft documents of this Vector Calculus (3rd Edition), By Susan J. Colley to conserve in your computer system, device, as well as more tools. It relies on your desire where and where you will certainly read Vector Calculus (3rd Edition), By Susan J. Colley One that you have to always remember is that reviewing e-book Vector Calculus (3rd Edition), By Susan J. Colley will endless. You will have going to review various other publication after finishing a publication, and also it's continually.
This text uses the language and notation of vectors and matrices to clarify issues in multivariable calculus. Accessible to anyone with a good background in single-variable calculus, it presents more linear algebra than usually found in a multivariable calculus book. Colley balances this with very clear and expansive exposition, many figures, and numerous, wide-ranging exercises. Instructors will appreciate Colley’s writing style, mathematical precision, level of rigor, and full selection of topics treated.
Vectors: Vectors in Two and Three Dimensions. More About Vectors. The Dot Product. The Cross Product. Equations for Planes; Distance Problems. Some n-Dimensional Geometry. New Coordinate Systems. Differentiation in Several Variables: Functions of Several Variables; Graphing Surfaces. Limits. The Derivative. Properties; Higher-Order Partial Derivatives; Newton’s Method. The Chain Rule. Directional Derivatives and the Gradient. Vector-Valued Functions: Parametrized Curves and Kepler's Laws. Arclength and Differential Geometry. Vector Fields: An Introduction. Gradient, Divergence, Curl, and the Del Operator. Maxima and Minima in Several Variables: Differentials and Taylor's Theorem. Extrema of Functions. Lagrange Multipliers. Some Applications of Extrema. Multiple Integration: Introduction: Areas and Volumes. Double Integrals. Changing the Order of Integration. Triple Integrals. Change of Variables. Applications of Integration. Line Integrals: Scalar and Vector Line Integrals. Green's Theorem. Conservative Vector Fields. Surface Integrals and Vector Analysis: Parametrized Surfaces. Surface Integrals. Stokes's and Gauss's Theorems. Further Vector Analysis; Maxwell's Equations. Vector Analysis in Higher Dimensions: An Introduction to Differential Forms. Manifolds and Integrals of k-forms. The Generalized Stokes's Theorem.
- Sales Rank: #268827 in Books
- Published on: 2005-03-26
- Original language: English
- Number of items: 1
- Dimensions: 10.24" h x .95" w x 8.19" l, 2.70 pounds
- Binding: Hardcover
- 576 pages
About the Author
Susan Colley is the Andrew and Pauline Delaney Professor of Mathematics at Oberlin College and currently Chair of the Department, having also previously served as Chair. She received S.B. and Ph.D. degrees in mathematics from the Massachusetts Institute of Technology prior to joining the faculty at Oberlin in 1983. Her research focuses on enumerative problems in algebraic geometry, particularly concerning multiple-point singularities and higher-order contact of plane curves. Professor Colley has published papers on algebraic geometry and commutative algebra, as well as articles on other mathematical subjects. She has lectured internationally on her research and has taught a wide range of subjects in undergraduate mathematics. Professor Colley is a member of several professional and honorary societies, including the American Mathematical Society, the Mathematical Association of America, Phi Beta Kappa, and Sigma Xi.
Most helpful customer reviews
5 of 5 people found the following review helpful.
It's a very good book for what it does
By Joshua E. Hill
I went through most of this text during a 1 quarter vector calculus course aimed at second and third year (US) math and physics undergrads. This book provides a reasonable mid-point between a standard calculus course where calculations are the main thrust of the course, and an analysis course where justifications are the main thrust of the course. This book does not include complete proofs for some of the more technical theorems, but it always includes proofs when the proof is helpful in understanding the theorem. This book also includes a gentle introduction to differential forms, which is very nice.
The aspect of this book that I appreciate the most is that it tries to provide very clear geometric and physical interpretations of the various standard vector calculus theorems. For whatever reason, this is unusual, which is sad. This approach makes these theorems much more accessible to an audience that is more comfortable with envisioning physical systems than with mathematical proof.
4 of 4 people found the following review helpful.
very good entry book for science/engineering students
By NewJersey929
I like this book very much. I took multivariable with the famous Thomas' calculus volume 2 at high school (it was used at Princeton University freshman class, and MIT freshman class). I now take a freshman calculus 2 course with this book. The level is not so much different from Thomas'. Just a bit in more theory oriented discussions. But the book is very well written, and in many respect very similar in tone and style to Thomas'. I am happy to "repeat" multivariable calculus with a minor level-up since I did not wish to jump into real analysis outright. I do not intend to major in math, and for me this is the right level. I also looked upon Buck's advanced calculus book, and it was visibly higher level in theory. I am not sure if I should go through Buck's book after this though since the differential form notation is introduced in the last chapter. I also liked chapter 7, which prepares me for multivariable-based physics 2 (E&M) course I will be taking next semester. The problems seem to be more calculation oriented (at the similar level as Thomas'), but the text discussions are more theory inclined (rather than theory oriented). Overall, I highly recommend this book to students whose background and motivation is like me (science/engineering major student).
11 of 14 people found the following review helpful.
Superlative
By A. Ali
This book covers all the standard vector calculus material. What sets it apart is the pedagogic skill of the author. It is very carefully written and motivated, with clear worked examples for each new concept. A student could work through this book independently.
The author has included a brief section on differential forms in the last chapter and she presents Stokes' theorem in the language of forms. This is a modern formulation and she is to be praised for doing this. It is possible to move from this book on to modern texts on manifolds and differential geometry (such as the books by John Lee and Barrett O'Neill, for example).
Vector Calculus (3rd Edition), by Susan J. Colley PDF
Vector Calculus (3rd Edition), by Susan J. Colley EPub
Vector Calculus (3rd Edition), by Susan J. Colley Doc
Vector Calculus (3rd Edition), by Susan J. Colley iBooks
Vector Calculus (3rd Edition), by Susan J. Colley rtf
Vector Calculus (3rd Edition), by Susan J. Colley Mobipocket
Vector Calculus (3rd Edition), by Susan J. Colley Kindle
Tidak ada komentar:
Posting Komentar