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About this book :-
Universal Formulas in Integral and Fractional Differential Calculus written by
Khavtgai Namsrai .
This book is a response to those instructors who feel that calculus textbooks are too big. In writing the book I asked myself: What is essential for a three-semester calculus course for scientists and engineers?
The book is about two-thirds the size of my other calculus books (Calculus, Seventh Edition and Calculus, Early Transcendentals, Seventh Edition) and yet it contains almost all of the same topics.
(James Stewart)
Book Detail :-
Title: Universal Formulas in Integral and Fractional Differential Calculus
Edition:
Author(s): Khavtgai Namsrai
Publisher: World Scientific Publishing Co
Series:
Year: 2016
Pages: 271
Type:
Language: English
ISBN: 9814675598,9789814675598
Country: Mongolia
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About Author :- Dr. Khavtgai Namsrai (born 1943) is a renowned scientist and theoretical physicist. He has worked in the fields of mathematics and physics for 46 years. Kh.Namsrai is the author of many books and scientific articles that have established a new direction in the approach to integral and differential calculus. He is the first Mongolian scientist to be elected as a Member of the Third World Academy of Sciences.
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Book Contents :-
Universal Formulas in Integral and Fractional Differential Calculus written by
Khavtgai Namsrai
cover the following topics.
1. Mathematical Preparation
2. Calculation of Integrals Containing Trigonometric and Power Functions
3. Integrals Involving xγ, (p + txρ)−λ, Sine and Cosine Functions
4. Derivation of General Formulas for Integrals Involving Powers of x, (a + bx)-Type Binomials and Trigonometric Functions
5. Integrals Involving xγ, 1 (p+tx) , e−ax and Trigonometric Functions
6. Integrals Containing Bessel Functions
7. Integrals Involving the Neumann Function Nσ(x)
8. Integrals Containing Other Cylindrical and Special Functions
9. Integrals Involving Two Trigonometric Functions
10. Derivation of Universal Formulas for Calculation of Fractional Derivatives and Inverse Operators
Appendix Tables of the Definitions for Fractional Derivatives and Inverse Operators
A.1 Taking Fractional Derivatives
A.2 Calculation of Inverse Operators
Bibliography
Index
Note:-
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