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Old November 30th, 2015, 09:43 AM
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  #2  
Old January 30th, 2018, 04:04 PM
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Hi buddy here I am looking for Punjab Technical University (PTU) B Tech Aerospace Engineering program 2nd year syllabus , so would you plz provide me same here ??
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Old January 30th, 2018, 04:06 PM
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I.K. Gujral Punjab Technical University (PTU), Jalandhar was established in 1997 under the Punjab Technical University Act, 1996.

AM-201 MATHEMATICS-III
1. Fourier Series- Periodic functions, Euler's formula. Even and odd functions, half range expansions,
Fourier series of different wave forms.
2. Laplace Transforms- Laplace transforms of various standard functions, properties of Laplace
transforms, inverse Laplace transforms, transform of derivatives and integrals, Laplace transform of
unit step function, impulse function, periodic functions, applications to solution of ordinary linear
differential equations with constant coefficients, and simultaneous differential equations.
3. Special Functions Power series solution of differential equations, Frobenius method, Legendre'
equation, Legendre polynomial, Bessel's equation, Bessel functions of the first and second kind.
Recurrence relations, equations reducible to Bessel's equation, Error function and its properties
4. Partial Differential Equations Formation of partial differential equations, Linear partial differential
equations, homogeneous partial differential equations with constant coefficient Applications: Wave
equation and Heat conduction equation in one dimension, Two dimensional Laplace equation,
solution by the method of separation of variables. Laplacian in polar coordinates
5. Functions of Complex Variable Limits, continuity, derivative of complex functions, analytic
function, Cauchy-Riemann equation, conjugate functions, harmonic functions; Conformal Mapping:
Mapping of a complex function, conformal mapping, standard transforms, mapping of standard
elementary transformations, complex potential, applications to fluid flow problems; Complex
Integration : Line integrals in the complex plane, Cauchy's theorem, Cauchy's integral formula and
derivatives of analytic function. Taylor's and Laurent's expansions, singular points, poles, residue,
complex integration using the method of residues, evaluation of real integrals by contour integration

Punjab Technical University (PTU) B Tech Aerospace Engineering program 2nd year syllabus



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