GGSIPU 3rd Sem Syllabus IT

I want the syllabus of B.Tech IT 3rd Semester of Guru Gobind Singh Indraprastha University GGSIPU so can you provide me?

[shikha]

Ok, here I am providing you the syllabus of B.Tech IT 3rd Semester of Guru Gobind Singh Indraprastha University GGSIPU

GGSIPU B.Tech IT 3rd Semester syllabus

Theory Papers

ETMA 201 Applied Mathematics – III
ETCS 203 Foundation of Computer Science
ETEC 205 Switching Theory and Logic Design
ETEE 207 Circuits and Systems
ETCS 209 Data Structure
ETCS 211 Computer Graphics and Multimedia

Practical/Viva Voce

ETEC 253 Switching Theory and Logic Design Lab
ETCS 255 Data Structure Lab
ETEE 257 Circuits and Systems Lab
ETCS 257 Computer Graphics and Multimedia Lab
NCC/NSS*#

Applied Mathematics-III

UNIT-I

Fourier series: Definition, Euler’s formula, conditions for Fourier expansion, functions having points of
discontinuity, change of intervals, even and odd functions ,half range series, Harmonic analysis. Fourier
Transforms: Definition, Fourier integral, Fourier transform, inverse Fourier transform, Fourier sine and cosine
transforms, properties of Fourier transforms (linearity, scaling, shifting, modulation), Application to partial
differential equations.
[T2][No. of hrs 11]

UNIT-II

Difference equation: Definition, formation, solution of linear difference equation with constant coefficients
,simultaneous difference equations with constant coefficients, applications of difference equations .Z- transform:
Definition, Z- transform of basic functions, properties of Z-transform (linearity, damping, shifting,
multiplication),initial value theorem, final value theorem, convolution theorem, convergence of Z- transform,
inverse of Z- transform, Application to difference equations.
[T2][No. of hrs 11]

UNIT-III

Numerical Methods: Solution of algebraic and transcendental equations using bisection method, Regula-Falsi
method and Newton – Raphson method. Solution of linear simultaneous equations using Gauss-Jacobi’s
iteration method and Gauss-Seidal’s iteration methods.Finite differences: Forward differences, backward
differences and Central differences. Interpolation: Newton’s interpolation for equi-spaced values. Stirling’s
central difference interpolation formula, Divided differences and interpolation formula in terms of divided
differences , Lagrange’s interpolation formula for unequi-spaced values.
[T1,T2] [No. of hrs 11]

UNIT-IV
Numerical Differentiation, maxima and minima of a tabulated function. Numerical Integration: Newton-Cote’s
quadrature formula, Trapezoidal rule, Simpson’s one-third rule and Simpson’s three-eighth rule .Numerical
solution of ordinary differential equations: Picard’s method, Taylor’s method,Euler’s method, modified Euler’s
method, Runge-Kutta method of fourth order.
[T1,T2][No. of hrs 11]

Text Books:

[T1] R.K. Jain and S.R.K. Iyengar,” Numerical methods for Scientific and Engineering Computation”,
New Age Publishing Delhi-2014.
[T2] B. S. Grewal,”Higher Engineering Mathematics” Khanna Publications, 2014 Edition.

Reference Books:

[R1] E. kresyzig,” Advance Engineering Mathematics”, Wiley publications
[R2] P. B. Patil and U. P. Verma, “ Numerical Computational Methods”, Narosa
[R3]. Partial Differential Equations” Schaum’s Outline Series, McGraw Hill.
[R4] Michael Greenberg, “ Advance Engineering mathematics” , Pearson.
[R5] Schaum’s Outline on Fourier Analysis with Applications to Boundary Value Problem, Tata McGraw-
Hill



For complete syllabus here is the attachment


Contact-

Guru Gobind Singh Indraprastha University
Sector 16C, Dwarka, New Delhi, Delhi 110078