Advanced Engineering Mathematics Pdf Hk Dass

Higher Engineering Mathematics HK Dass [PDF]

Higher Engineering Mathematics (3E) by H. K. Dass

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About this book :-
Higher Engineering Mathematics (3E) written by H.K. Dass .
This book deals with partial differentiation, multiple integrals, function of a complex variable, special functions, laplace transformation, complex numbers, and statistics.
This book is useful for Engineering students & also useful for competitive Examination. Higher Engineering Mathematics book contains 65 chapters. More than 2000 solved exmples from basic to tough levelsare included to provide a vivacious platform for all rounddevelopment of students. As practice only makes a studentperfect.The book covers all the topics related to EngineeringMathematics The topics have been further split up in Smaller partsto equip the students with complete and basic knowldge of eashtopic that will provide them a better grasp and understanding. Morethan 2000 solved examples from basic to tough levels are includedto provide a vivacious platform for all round development ofstudents. As practice only makes a students perfect. vWhile solvingthe examples, even minor steps have not been missed, so thatstudents can follow the solution easily. Latest examination papersof different Technical Universities are solved and added in variouschapters to make the students familiar with the standard and trends of questions set in the examinations. xposition is simple, yetvital and rigorous. Main focus is to make the students understandthe subject matter easily and score high marks. About The AuthorH.K. Dass, recepient of British Scholarship in 1971-72, forSpecialist Study in ADVANCE MATHEMATICS at University of Hull, England. He is M.Sc. (Mathematics) First Division, college topper, and he has been teaching Mathematics to Engineering students formore than 50 years and is the most popular faculty among students.He has established his reputation all over India and otherneighbouring countries very firmly as an author of MathematicsTextbooks. He has to his credit 25 book of Engineering Mathematics and 15 school books of Secondary and Senior Secondary Mathematics.His books are very popular among engineering students all over thecountry, Sri Lanka, Pakistan, East Asia and Africa Countries. Er.Rajnish Verma, is B.E. from Delhi College of Engineering, Ph.D.(P)MBA (FMS), University of Delhi, FIE.

Book Detail :-
Title: Advanced Engineering Mathematics
Edition: 3rd
Author(s): H.K. Dass
Publisher: S Chand & Co Ltd
Series:
Year: 2014
Pages: 1735
Type: PDF
Language: English
ISBN: 8121938902,9788121938907
Country: India
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About Author :-
Author H.K. Dass is MSc, Diploma in Specialist Studies (Maths.), University of Hull, England.

All Famous Books of this Author :-
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• Download PDF Advanced Engineering Mathematics by H. K. Dass $NEW$
• Download PDF Higher Engineering Mathematics (2E) by H. K. Dass $NEW$
• Download PDF Higher Engineering Mathematics (3E) by H. K. Dass $NEW$

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Higher Engineering Mathematics (3E) written by H. K. Dass cover the following topics.
Unit -I
1. Partial Differentiation
2. Total Differentiation
3. Maxima and Minima of Functions (Two Varialble)
4. Errors
5. Jabobians
6. Taylor
s Series for Fucntions of two variables
Unit -II
7. Double Integrals
8. Application of the double integrals (Area, Centre of Gravity, Mass, Volume)
9. Triple Integration
10. Application of Triple Integration
Unit -III
11. Differential Equations of First Order
12. Linear Differential Equations of Second Order
13. Couchy-Euler Equations, Methods of Variation of Parameters
14. Simultaneous Linear Equations
15. Differential Equations of Other Types
16. Application to Diffeerential Equations
17. Determinant
18. Algebra of Matrices
19. Rank of Matrix
20. Consistency of Linear System of Equations and Their Solutions
21. Engen Values, Egen Vector, Cayley Hamilton Theorem, Diagonalisation (Complex and Unitary Matrices, Application)
Unit -V
22. Review of Vector Algebra
23. Differentiation of Vector (Point Function, Gradient, Divergence and Curl of a Vector and Their Physical Interpretations)
24. Vector Integration
Unit -VI
25. Complex Numbers
26. Expansion of Trigonometric Functions
27. Functions of Complex Variable, Analystic Fucntion
28. Conformal Transformation
29. Complex Integration
30. Taylor's and Laurents Series
31. The Calculus's of Residues (Integration)
Unit -VII
32. Series Solution of Second Order Differnetial Equations
33. Bessel's Functions
34. Legendre Functions
35. Hermite Function
36. Laguerre's Function
37. Chebyshev Polynomials
38. Gama, Beta Functions
Unit -VIII
39. Infinite Series
40. Fourier Series
Unit -IX
41. Integral Tranforms
42. Laplace Transform
43. Inverse Laplace Tranforms
44. Transforms
45. Hankel Tranform
46. Hilbert Tranform
Unit -X
47. First Order Lagrange's Linear Partial Differential Equations
48. Linear Partial Differential Equations with constant Coefficients of 2nd Order
49. Applications of Partial Differential Equations
Unit -XI
50. Algebraic and Transcendental Equations (Bisection Method, Regula Falsi Newton Raphson Method
51. Simultaneous Linear Equations
52. Numerical Technique for Solutio of Ordinary Differential Equations
53. Numetical Techniques for Solution of Parital Differential Equations
Unit -XII
54. Calculus of Variation
55. Tensor Analysis
Unit -XIII
56. Linear Prograamming
Unit -XIV
57. Statistical Technique
58. Method of Least Squares
59. Correlation and Reqression
60. Correlation and Multiple Regration Analysis
Unit -XV
61. Probability
62. Sampling Methods
63. Binomial Distribution
64. Poisson Distribution
65. Normal Distribution
66. Fuzy Set

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