Advanced Engineering Mathematics

By H C Taneja more
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Product Specifications

Publisher IK International
ISBN 9789382332640
Author: H C Taneja
Number of Pages 1614
Available
Available in all digital devices
  • Snapshot
  • About the book

ineering Mathematics by H C Taneja
Book Summary:

The text broadly divided in seven sections contains 26 chapters. The text covers topics on solid geometry, infinite series, differential and integral calculus, matrices, vector calculus, ordinary differential equations, special functions and Laplace transforms, complex analysis, Fourier analysis, partial differential equations, statistics, numerical methods and linear programming.
The self-contained text has numerous distinguishing features over the already existing books on the same topic. The chapters have been planned to create interest among the readers to study and apply the mathematical tools.


Audience of the Book :

The book can be used as a text for Engineering Mathematics course at various levels.

 
Key Features:

The main features of the book are as follows:

1.Contents divided into eight major parts, namely, Vector Algebra and Matrices, Differential and Integral Calculus, Vector Calculus, Ordinary Differential Equations and Laplace Transforms, Fourier Analysis and Partial Differential Equations, Complex Analysis, Numerical Methods, and Statistical Methods and Linear Programming.

2.Presents 1114 solved problems in step-wise manner to understand applications of the mathematical tools.

3.Gives detailed proofs of all important theorems and derivations of results/relationships.

4.Has five useful appendices at the end of the book.


Table of Contents:

1. Solid Geometry

2. Matrices, Determinants and Eigenvalue Problems

3. Infinite Series

4. Differentiation and Its Applications

5. Partial Differentiation and Its Applications

6. Definite Integrals and Their Applications

7. Multiple Integrals and Their Applications

8. Vector Differential Calculus

9. Vector Integral Calculus

10. First Order Ordinary Differential Equations

11. Second and Higher Order Linear Differential Equations

12. Series Solutions of Differential Equations and Special Functions

13. Laplace Transforms

14. Fourier Series

15. Fourier Integrals and Fourier Transforms

16. Partial Differential Equations

17. Applications of Partial Differential Equations

18. Functions of a Complex Variable. Analytic Functions

19. Complex Integration

20. Numerical Methods in General

21. Numerical Methods for Differential Equations

22. Linear Difference Equations and Z-Transforms

23. Descriptive Statistics, Probability and Distributions

24. Sampling Distributions and Hypothesis Testing

25. Linear Programming.

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