ibnekhaldun
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Title Advanced Engineering MathematicsAuthor
H. K. Dass
ISBN
81-219-0345-9
Edition
First 1988, Reprint 2005
Total Pages
1194
Publisher
S. Chand & Company Ltd.
The Book is Recommended For
The examination M.E., B.E. (Common Course to all branches) Degree, Diploma course for other Completive examinations and all Branches of Indian’s institute and also available for International level, Technical Education Institutes and UniversityPreface This book has been written according to the new revised syllabus of Mathematics of I.E.T.E. and includes topics from the syllabus of the other Engineering Courses. There is not a single textbook, which entirely covers the syllabus of I.E.T.E., and the students have all along been facing great matter in a systematic and lucid style. More than solved examples and various topics have been incorporated in the textbook for the better understanding of the students. Most of the examples have been taken from previous question papers of I..E.T.E., which should make the student familiar with standard and trend of questions, set in the examinations. Care has been taken so systematically grade these examples.
The author possesses very long and experience of teaching, Mathematics to the students preparing for I.E.T.E. and other examinations of engineering and has first hand experience of the problems face.
This book should satisfy both ever age and brilliant students. It would help the students to get through their examination and at the same time would arouse greater intellectual curiosity in them.
Although every case has been taken to check mistakes and misprints, yet it is difficult to claim perfection. Any errors, omission and suggestions for the improvements of this treatise, brought to our notice, will be thankfully acknowledged and incorporated in the next edition.
Suggestion for the improvement of the book will be gratefully acknowledged.
Related Topics are Given Below :
- Partial Differentiation
- Multiple Integral
- Differential Equations
- Matrices
- Vectors
- Complex Numbers
- Functions of a Complex Variable
- Special Functions
- Partial Differential Equations
- Statistics
- Probability
- Fourier Series
- Laplace Transformation
- Integral Transforms
- Numerical Techniques
- Numerical Method for Solution of Partial Differential Equation
- Calculus of Variations
- Tensor Analysis
- Z-transforms
- Infinite Series
- Gamma, Beta Functions, Differentiation under the Integral Sign
- Chebyshev Polynomials
- Fuzzy sets
- Hankel Transform
- Hilbert Transform