Guide to Essential Math :A Review for Physics, Chemistry and Engineering Students ( Complementary Science )

Publication subTitle :A Review for Physics, Chemistry and Engineering Students

Publication series :Complementary Science

Author: Blinder   Sy M.  

Publisher: Elsevier Science‎

Publication year: 2008

E-ISBN: 9780080559674

P-ISBN(Paperback): 9780123742643

P-ISBN(Hardback):  9780123742643

Subject: O29 applied mathematics

Language: ENG

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Description

This book reminds students in junior, senior and graduate level courses in physics, chemistry and engineering of the math they may have forgotten (or learned imperfectly) which is needed to succeed in science courses. The focus is on math actually used in physics, chemistry and engineering, and the approach to mathematics begins with 12 examples of increasing complexity, designed to hone the student's ability to think in mathematical terms and to apply quantitative methods to scientific problems. By the author's design, no problems are included in the text, to allow the students to focus on their science course assignments.

- Highly accessible presentation of fundamental mathematical techniques needed in science and engineering courses
- Use of proven pedagogical techniques develolped during the author’s 40 years of teaching experience
- illustrations and links to reference material on World-Wide-Web
- Coverage of fairly advanced topics, including vector and matrix algebra, partial differential equations, special functions and complex variables

Chapter

Front Cover

pp.:  1 – 4

Guide to Essential Math

pp.:  4 – 5

Copyright Page

pp.:  5 – 8

To the Reader

pp.:  8 – 10

Table of Contents

pp.:  10 – 16

Chapter 1. Mathematical Thinking

pp.:  16 – 34

Chapter 2. Numbers

pp.:  34 – 46

Chapter 3. Algebra

pp.:  46 – 69

Chapter 4. Trigonometry

pp.:  69 – 88

Chapter 5. Analytic Geometry

pp.:  88 – 100

Chapter 6. Calculus

pp.:  100 – 123

Chapter 7. Series and Integrals

pp.:  123 – 149

Chapter 8. Differential Equations

pp.:  149 – 175

Chapter 9. Matrix Algebra

pp.:  175 – 198

Chapter 10. Multivariable Calculus

pp.:  198 – 218

Chapter 11. Vector Analysis

pp.:  218 – 250

Chapter 12. Partial Differential Equations and Special Functions

pp.:  250 – 275

Chapter 13. Complex Variables

pp.:  275 – 295

About the Author

pp.:  295 – 296

Index

pp.:  296 – 304

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