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Applied Mathematics for Physical Chemistry (3rd Edition), by James R. Barrante
Free PDF Applied Mathematics for Physical Chemistry (3rd Edition), by James R. Barrante
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A how to do it review and learn book on advanced mathematics necessary to physical chemistry. Coordinate systems, functions and graphs, logarithms, differential calculus, integral calculus, infinite series, differential equations, scalars and vectors, matrices and determinants, operators, numerical methods and the use of the computer, and mathematical methods in the laboratory. Educators, Technicians, and other professionals using mathematics in physical chemistry.
- Sales Rank: #692675 in Books
- Published on: 2003-09-25
- Original language: English
- Number of items: 1
- Dimensions: 8.90" h x .60" w x 5.90" l, .71 pounds
- Binding: Paperback
- 256 pages
From the Back Cover
Applied Mathematics for Physical Chemistry is the perfect resource for students who need to refresh themselves on the algebra and calculus required to understand thermodynamics, atomic and molecular structure, spectroscopy, and statistical mechanics. Designed to supplement all textbooks of physical chemistry, this book will help today's physical chemistry students succeed in their course.
This book features:- Introductory chapters that deal with coordinate systems, functions and graphs, and the use of logarithms.
- Chapters on differential and integral calculus.
- A chapter of mathematical methods in the laboratory, including error analysis, propagation of errors, linear regression calculations, and preparing graphs.
- An introduction to differential equations.
- A chapter illustrating the use of Fourier series and Fourier transforms.
- Problems at the end of each chapter, with answers to all problems in an appendix.
- A completely revised chapter on Numerical Methods and the Use of the Computer that illustrates how to complete calculations using Microsoft Excel™.
Excerpt. © Reprinted by permission. All rights reserved.
A perusal of many modern physical chemistry texts demonstrates that most authors of these texts and the professors who use them, such as myself, expect students to know a great deal more mathematics than is covered in the calculus courses normally required for physical chemistry courses. Moreover, we honestly expect that our students will know how to apply the mathematics they have learned to physical problems. Unfortunately, many of my colleagues and I have found that this generally is not the case. It was this observation, along with the fact that I was spending a great deal of lecture time teaching mathematics rather than physical chemistry in my physical chemistry course, that inspired me to write the first edition of this text some 30 years ago.
It is my intention, therefore, that this third edition be used as a supplement along with the student's physical chemistry textbook, to help students either review or, perhaps, learn for the first time those areas of mathematics that are essential to an understanding of physical chemistry, and, more importantly, to apply that mathematics to physical problems. The purpose of the book is not to replace the mathematics courses that are prerequisite to the physical chemistry course, but to be a how to do it review mathematics textbook. Consequently, the problems at the end of each chapter are designed to test the reader's mathematical skills, not his or her skills in solving physical chemistry problems.
Like the first two editions, the first five chapters concentrate on subject matter normally covered in prerequisite mathematics courses and should be a review. Again, an emphasis in the chapter on integral calculus has been placed an using integral tables, and, in keeping with the original intent of the book, mathematical rigor was kept at a minimum, giving way to intuition where possible.
The latter half of the text covers important material normally not covered in prerequisite courses, but, for the most part, at an introductory level. For example, the chapter on differential equations emphasizes the solution of second-order linear differential equations with constant coefficients, common to many simple problems in wave mechanics. Also, as in the second edition, sections on the series method of solving differential equations are included. The sections on Fourier series and Fourier transforms have been expanded in this edition to include discrete Fourier transforms and well as continuous Fourier transforms. Discrete Fourier transforms are important in many areas of spectroscopy, since they can be handled by digital computers.
Finally, the chapter on numerical methods has been completely revised. In the second edition, we concentrated on writing programs using BASIC to do the numerical calculations. Over the recent years, however, there has been a move away from using compiled programs for doing scientific computations toward the use of spreadsheets, such as Microsoft Excel®, for such computations. Thus, the new chapter concentrates on using a spreadsheet to do many standard numerical calculations, such as numerical integration, fitting curves to experimental data, and finding discrete Fourier transforms of functions.
As I mentioned in the Preface to the second edition, a text such as this could not be a success without the contributions of a number of people. I especially wish to thank Professor John Bopp, Nazareth College; Professor Wayne Bosma, Bradley University; and Professor Greg Peters, University of Memphis for their careful and critical review of the second edition and their many helpful comments and suggestions. I also would like to thank Professor John Wheeler of the University of California, San Diego, for finding a serious error in one of the examples in the chapter on infinite series in the second edition that survived from the first edition.
I thank my editor John Challice, Project Manager Kristen Kaiser, Production Editor Donna Young, and all those individuals at Prentice Hall ESM and Write With, Inc. who helped to improve immensely the quality of the text.
Finally, I wish to thank my son, Stephen Barrante, who designed the cover for this edition, my wife Marlene, and our family for their patience and encouragement during the preparation of this book.
I welcome comments on the text and ask that any comments or errors found be sent to me at jrbarrante@aol.com.
JAMES R. BARRANTE
Most helpful customer reviews
0 of 0 people found the following review helpful.
Complicated and never used it.
By Kayla Bruening
Could have broken down the problems in this book in an easier way that the average joe could understand. I'm pretty math minded and this book was so difficult to understand. I never used it in class because it was so complicated.
4 of 7 people found the following review helpful.
Physical Chemistry
By Mark A. Holderman
This book is very to the point about the subject of Physical Chemistry as it relates to Mathematics. It provides helpful hints as to how to approach problems. It is a great companion to have in the Physical chemistry course.
13 of 14 people found the following review helpful.
Still a Standard
By Been there, done that
I used this book as an undergrad Chem Major 30 years ago. It was helpful then and it helps my kids now. I would recommend this book to anybody serious about Physical Chemistry.
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