Description
Author: Prof. Ram Bilas Misra
© 2019 | Publication: Jul 2019
ISBN: 978-1-925823-64-6 | 158 Pages
About the Book and Audience
The book covers the mathematics syllabus of the third semester of the Bachelor’s degree in engineering in most of the universities all over the world. The first chapter includes the main results used in the later discussion. Solutions of algebraic and transcendental equations are outlined in second chapter, while the next chapter deals with linear programming. Chapter 4 includes numerical solutions of ODEs. Chapter 5 deals with curve fitting as well as trapezoidal and Simpson’s rules for approximate areas bounded by plane curves. Next two chapters introduce integral transforms and Fourier series in detail. The last two chapters cover the statistical techniques and tests of significance.
About the Author
Prof. Dr. Ram Bilas Misra, a former Vice-Chancellor of Avadh University, Faizabad (Ayodhya), India, has a long experience of teaching the subject since 1962 at different universities in India and abroad. He published 64 original research papers in Diff. Geom. of Finslerian Manifolds and Mathematical Physics in the leading research journals of international repute. As a regular reviewer, he published reviews of over 100 research papers in “Mathl. Reviews” and “Zentralblatt für Mathematik”. He has been frequently quoted both at home and abroad; notably, in the research monographs “Foundations of Finsler Geometry and Special Finsler Spaces” by Prof. Makoto Matsumoto of Kyoto Univ., Japan and “Finsler Geometry, Relativity and Gauge Theories” by Prof. G.S. Asanov of Moscow State Univ., Russia.
Prof. Misra is widely travelled and experienced academician. He has been a frequent visitor to the universities at Turin, Padua and ICTP, Trieste (all in Italy) and a visiting professor to the universities at Sopron (Hungary), Wroclaw (Poland) and Mahatma Gandhi Kashi Vidyapith, Varanasi (India).
Chapters
- Preliminaries, pp. 1-4
- Solutions of Algebraic and Transcendental Equations, pp. 5-10
- Linear Programming, pp. 11-34
- Numerical Solutions of ODEs, pp. 35-54
- Curve Fitting, pp. 55-60
- Numerical Integration, pp. 61-64
- Integral Transforms, pp. 65-72
- Fourier Series, pp. 73-98
- Statistical Techniques, pp. 99-126
- Tests of Significance, pp. 127-136
Numerous Figures and Illustrations
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