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Essentials of mathematical methods in science and engineering/ S. Selcuk Bayin.

By: Baym, S.SelcukMaterial type: Text

TextPublication details: New Jersey: John Wiley, 2008Description: xxvii, 679 p. ; 25 cmISBN: 9780470343791Subject(s): Mathematical physics | Engineering mathematicsDDC classification: 511.42

Contents:

Preface. Acknowledgment. 1. Nature and Mathematics. 2. Legendre Equation and Polynomials. 3. Laguerre Polynomials. 4. Hermite Polynomials. 5. Gegenbauer and Chebyshev Polynomials. 6. Bessel Functions. 7. Gauss Equation and its Solutions. 8. Sturm-Liouville Theory. 9. Sturm-Liouville Systems anad the Factorization Method. 10. Coordinates and Tensors. 11. Continuous Group and Representations. 12. Complex Variables and Functions. 13. Complex Integrals and Series. 14. Fractional Derivatives and Integrals: "Differintegrals". 15. Infinite Series. 16. Integral Transforms. 17. Variational Analysis. 18. Integral Equations. 19. Green's Functions. 20. Green's Functions and Path Integrals. References. Index.

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Item type	Current library	Call number	Status	Date due	Barcode	Item holds
General Books	Central Library, Sikkim University General Book Section	511.42 BAY/E (Browse shelf(Opens below))	Available		P05921

Total holds: 0

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Previous	511.352 ROS/P The pillars of computation theory: state, encoding, nondeterminism/	511.352 TOU/T Theory of computation/	511.352 ZIM/C Computational Complexity/	511.42 BAY/E Essentials of mathematical methods in science and engineering/	511.42 COH/N Numerical approximation methods/	511.42 HAI/P A Primer on Partial Least Squares Structural Equation Modeling (PLS-SEM)	511.43 BER/S A student's guide to data and error analysis/	Next

Preface.
Acknowledgment.
1. Nature and Mathematics.
2. Legendre Equation and Polynomials.
3. Laguerre Polynomials.
4. Hermite Polynomials.
5. Gegenbauer and Chebyshev Polynomials.
6. Bessel Functions.
7. Gauss Equation and its Solutions.
8. Sturm-Liouville Theory.
9. Sturm-Liouville Systems anad the Factorization Method.
10. Coordinates and Tensors.
11. Continuous Group and Representations.
12. Complex Variables and Functions.
13. Complex Integrals and Series.
14. Fractional Derivatives and Integrals: "Differintegrals".
15. Infinite Series.
16. Integral Transforms.
17. Variational Analysis.
18. Integral Equations.
19. Green's Functions.
20. Green's Functions and Path Integrals.
References.
Index.

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