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Showing posts with label Vector. Show all posts
Showing posts with label Vector. Show all posts

Vector Optimization: Set-valued and Variational Analysis (Lecture Notes in Economics and Mathematical Systems)

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Vector Optimization: Set-valued and Variational Analysis (Lecture Notes in Economics and Mathematical Systems) Overviews

This book is devoted to vector or multiple criteria approaches in optimization. Topics covered include: vector optimization, vector variational inequalities, vector variational principles, vector minmax inequalities and vector equilibrium problems. In particular, problems with variable ordering relations and set-valued mappings are treated. The nonlinear scalarization method is extensively used throughout the book to deal with various vector-related problems. The results presented are original and should be interesting to researchers and graduates in applied mathematics and operations research. Readers will benefit from new methods and ideas for handling multiple criteria decision problems.


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Vector Calculus Study Guide & Solutions Manual

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My title says it all. The text book that goes along with this is absolutely horrible. This book is also really bad, however becuase you will need all the help you can get I have to recommend this book. Why is this book bad? Well like the textbook this book is very confusing. The book constantly skips steps and assumes you actually know the material (which you wont). Like I said, if you are taking a class that requires the text book then you really need to buy this since it will be the only source of help you are going to get.


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Vector Calculus Study Guide & Solutions Manual Overviews

Includes solutions to selected exercises and study hints.


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Customer Review


This book is a joke - Math Guy -
Don't bother. If you think the text book is cryptic and are hoping to find something to help you through it, you are sorely mistaken if you think this is the answer. Actually shocked someone actually published this. The textbook has answers in the back to various questions at the end of each chapter. Well guess what, this study guide only expands upon the answers the text book provided. Does that really make sense? If you are really looking to add value, maybe perhaps the authors should have thought about answering and explaining all the questions (though that would make the assumption that they could actually provide answers that the text book doesn't). If you are having trouble with the book and the material, pass on this study guide and pay 10 times the cost with a person tutor, you will be better off.


Recommended - A. Gorbunova - canada
The study guide have good tips for studying. Each section has main theory concepts you need to know which helps to evaluate your knowledge. Also each chapter has a test at the end with answers. However not all exercises are solved but the textbook have all odd answers at the back. Overall a helpful and good written solution manual. Recommended!



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Vector Calculus

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{excuse me if my review does not flow. I'm not very good at connecting paragraphs. But I'll try to pinpoints things about these books. Hopefully you'll benefit from those.}

Like most other Springer books published under SUMS (Springer Undergraduate Mathematics Series) category, it shows following traits:

1) it follows a down to earth approach.
2) it is brief (if you cut out table of content, preface, index etc, you have 179 pages of reading material).
3) there are worked out examples in pretty much all sections.
4) exercises are at the end of each chapter. Worked out and fairly detailed solutions are at the end of the book.


Like other reviewers have mentioned, this book does not contain much of proof. Instead, explanations are given to justify a formula or how a formula can be thought of.

Another thing worth mentioning is the usage of Physics in this book. Author does make use of Physical examples sometimes, for example in section 1.2.1, Matthews uses F.d (force dot displacement) to illustrate application of dot product. These stuff are elementary Physics though. The more deeper usage of Physics is seen is at the end of the book. Last section of Chapter 7 provides two physical examples of tensor, namely Ohm's law and inertia tensor. Finally, the last chapter is all about Application of Vector Calculus which again involves Physics.


This book does NOT require you to know about vectors before hand. Infact, chapter one is all about vectors and it's properties (addition, dot product, cross etc). Even if you already know about vectors, it won't hurt to take a brief glimpse at this chapter.

This book should NOT be used as your only source for Vector Calculus course. I've heard some people say they've used this book as a text for Multivariable Calculus course, if you're in similar course, please get an additional text for yourself. I used Jon Rogawski's Calculus...quite of a decent book imo. A lot of other people recommend Stewart (i haven't used this one personally but i hear it's good). The issue is this book just does not have enough exercises for you. Plus, there is a whole lot more stuff covered in typical Multivariable text but is absent on this one (arc length, curvature, center of mass, tangent planes, directional derivatives, optimization and Lagrange multipliers to name a few). On contrary, the book covers Suffix Notation, Curvilinear coordinates, Cartesian Tensor, and Physical Applications which typically are absent in Multivariable text.


chapter on Suffix Notation is quite a good one actually. I was taking "Mathematical Methods for Physicist" course where our professor quickly went over Kronecker delta and alternating tensor and kept using it for quite some time. I had to look into this book to understand what they meant and how they can facilitate calculation involving gradient.

Vector Calculus Features



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Vector Calculus Overviews

Vector calculus is the foundation stone on which a vast amount of applied mathematics is based. Topics such as fluid dynamics, solid mechanics and electromagnetism depend heavily on the calculus of vector quantities in three dimensions. This book covers the material in a comprehensive but concise manner, combining mathematical rigour with physical insight. There are many diagrams to illustrate the physical meaning of the mathematical concepts, which is essential for a full understanding of the subject. Each chapter concludes with a summary of the most important points, and there are worked examples that cover all of the material. The final chapter introduces some of the most important applications of vector calculus, including mechanics and electromagnetism.

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Customer Review



Excellent Resource - Fleezle - Ann Arbor, Michigan United States
I think this is a terrific review of vector calculus for those in the sciences. It is clear, concise, and very readable. In fact I read it in just a couple days trying to brush up on my vector calculus for the start of a new job.

I don't think it would be a sufficient introductory resource, especially for someone without the relevant science background as most the examples would be meaningless. I also don't think this would be great for a mathematician as I feel it's depth might not be sufficient. But it was perfect for me and I feel like I now understand the governing fluid and heat transfer equations with more clarity than ever before.

Only thing I think was left out is the convective operator...

Also, I haven't read the Schey book, which seems to be popular, so I can't compare but I can't imagine it being better.



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Vector Calculus (2nd Edition)

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Vector Calculus (2nd Edition) Overviews

This brief book presents an accessible treatment of multivariable calculus with an early emphasis on linear algebra as a tool. Its organization draws strong analogies with the basic ideas of elementary calculus (derivative, integral, and fundamental theorem). Traditional in approach, it is written with an assumption that the student reader may have computing facilities for two- and three-dimensional graphics, and for doing symbolic algebra. Chapter topics include coordinate and vector geometry, differentiation, applications of differentiation, integration, and fundamental theorems. For those with knowledge of introductory calculus in a wide range of disciplines including—but not limited to—mathematics, engineering, physics, chemistry, and economics.

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Partial Differential Equations for Computational Science: With Maple and Vector Analysis

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Overviews

This is a classroom-tested and developed textbook designed for use in either one- or two term courses in Partial Differential Equations taught at the advanced undergradute and beginning graduate levels of instruction. In addition to covering the standard PDE topics taught in such courses, there is a heavy focus on vector analysis. Maple examples and exercises for the students are presented strategically within the book, and an Appendix on Maple facilitates the use of this computer algebra language, acting as a quick reference source for readers. In addition, a cross-platform CD-ROM which is packaged with the text contains many analytical examples for students in the use of Maple. However, despite its general computational orientation, this book is designed so that it can also be readily used by instructors not wishing to bring the computational aspects of a computer algebra system into the classroom. This book will have strong appeal to interdisciplinary audiences! of engineers and scientists, particulary in regard to its treatments of fluid mechanics, heat equations, and continuum mechanics, inclusion of the latter being a unique feature of the presentation.

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Single Variable Calculus with Vector Functions: Concepts and Contexts for AP* Calculus

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Overviews

Stewart's SINGLE VARIABLE CALCULUS WITH VECTOR FUNCTIONS: CONCEPTS AND CONTEXTS offers a streamlined approach to teaching calculus, focusing on major concepts and supporting those with precise definitions, patient explanations, and carefully graded problems. SINGLE VARIABLE CALCULUS WITH VECTOR FUNCTIONS: CONCEPTS AND CONTEXTS successfully brought peace to departments that were split between reform and traditional approaches to teaching calculus. Not only does the text help reconcile the two schools of thought by skillfully merging the best of traditional calculus with the best of the reform movement, it does so with innovation and meticulous accuracy.

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