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About this book :-
Introduction to Partial Differential Equations, 3E written by K. Sankara Rao .
Similary as 2nd Edition the objective of k sankara rao introduction to partial differential equations prentice hall of india new delhi this textbook to provide a broad coverage of various mathematical techniques that are widely used for solving and to get analytical solutions to Partial Differential Equations of first and second order, which occur in science and engineering. In fact, while writing this book, The author have been guided by a simple teaching philosophy: An ideal textbook should teach the students to solve problems. This book contains hundreds of carefully chosen worked-out examples, which introduce and clarify every new concept. The core material presented in the second edition remains unchanged.
(R Sankara Rao)
Book Detail :-
Title: Introduction to Partial Differential Equations
Edition: Third Edition
Author(s): K. Sankara Rao
Publisher: PHI Learning Private Limited
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About Author :- The author K. Sankara Rao , Ph.D. is an indian mathematician. Sankara Rao is formerly Professor of Mathematics, Anna University, Chennai, India. He has also served as Scientist/Engineer at Tata Institute of Fundamental Research, Bombay and Vikram Sarabhai Space Centre, Trivandrum. He has to his credit several research papers, published in national and international journals.
All Famous Books of this Author :-
Here is list all books, text books, editions, versions or solution manuals avaliable of this author, We recomended you to download all.
• Read Online PDF Numerical Methods, 4E by Sankara Rao
• Download PDF Introduction to Partial Differential Equations, 3E by Sankara Rao
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Book Contents :-
Introduction to Partial Differential Equations, 3E written by K. Sankara Rao . cover the following topics. '
0. Partial Differential Equations of First Order
1. Fundamental Concepts
2. Elliptic Differential Equations
3. Parabolic Differential Equations
4. Hyperbolic Differential Equations
5. Green’s Function
6. Laplace Transform Methods
7. Fourier Transform Methods
Answers and Keys to Exercises
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