TY  - BOOK
AU  - Stroud, K. A.
AU  - Booth, Dexter J.
TI  - Advanced engineering mathematics
SN  - 9781403903129
U1  - 510. 2462 22
PY  - 2003///
CY  - Huddersfield
PB  - Palgrave, 
KW  - Engineering Mathematics
KW  - Algebra
N1  - 
CONTENT

Programme 5  Z transforms
Introduction
Sequences
Table of Z transforms
Properties of transforms
Inverse transforms

Programme 6  Fourier series
Learning outcome
Integrals of periodic functions
Derichlet conditions

Programme  7  Introduction to the Fourier transform    231
Complex Fouriers
Complex spectra
Alternate forms
Properties of the Fourier transform

Programme  8  Power  series Solutions of Ordinary Differential Equations    271
Higher Derivates
Power series solutions
Bessel equation
Legendre polynomial

Programme 9  Numerical solutions  of ordinary differential equations    327  
Introduction
First-order differential equations
Second-order differential equation
Predictor-corrector method


Programme  10  Partial Differentiation   370
Small increaments
Inverse functions
Stationary value of a function
Lagrange undetermined multipliers


Programme 11  Partial Differential Equations    414
Introduction
Partial differential equation
The heat conduction equation for a uniform finite bar
Laplace's Equation
Laplace's Equation in plane polar coordinates


Programme  12 Matrix  algebra
Singular and non-singular matrices
Elementary operations nd euivalent matrices
Consistency of a set of equations
Solution of a set of equations
Eigenvalues and Eigenvectors

Programme 13 Numerical solutions of partial differential equations   517
Introduction
Numerical approximation to derivatives
Function of real two  variables
Grid values
Computational molecules
Summary of procedures

Programme 14 Multiple integration  1     566
Introduction
Differentials
Area enclosed by a close curve
Line integrals
Green's theorem

Programme 15 Multiple integration  2       617
Double integrals
Volume integrals
Curvilinear coordinates

Programme 16 Integral Functions         661
Integral function
The beta function
The error function

Programme 17 Vector analysis   1          697
Introduction
Triple products
Partial differentiation of vectors
Scalar and vector fields
Summary of grad, div and curl

Programme 18 Vector  analysis 2              744
Line integrals
Volume integrals
Surface integrals
Conservative vector fields
Divergence theorem (Gaus's theorem)

Programme 19 Vector  analysis   3            795
Curvilinear coordinates 
Orthogonal  coordinate system in space 
Scale factors
General curvilinear coordinate system (u, v, w)

Programme 20 Complex    analysis   1         821
Functions of a complex variable
Complex mapping
Non-linear transformation

Programme 21 Complex   analysis  2         861
Differentiation of a complex function 
Harmonic function
Complex integration
Conformal transformation (Conformal mapping)

Programme 22 Complex  analysis    3        909
Maclaurin series
Radius of Converence
Singular points
Circle of convergence
Taylor's series
Laurent,s series
etc

Programme 23 Optimization and linear programming       940
Optimization
The simplex method
Applications; Index : p.1027-1032
ER  -