Frequency domain representation of discrete time signals, Discrete time fourier series for discrete periodic signals. Properties of DTFS. Discrete time fourier transform (DTFT) and its properties. Analysis of discrete time LTI systems using DTFT. Magnitude and phase response.
Topics
Intro - Discrete time Fourier series - DTFS - Problem No 1 : Calculation of DTFS coefficient - Problem No 2 : Calculation of DTFS coefficient
Topics
Intro - Expression of discrete time Fourier transform - Condition for existence of DTFT - Magnitude and phase response importance
Topics
Problem 1 : calculating the DTFT of unit impulse - Problem 2 : calculating the DTFT of shifted unit impulse - Problem 3 : calculating the DTFT of step response - Problem 4 : calculating the DTFT of discrete values - Problem 5 - Problem 6
Topics
Intro - Linearity property - Time shifting property - Frequency shifting property - Stability of DTFT - Time reversal property - Convolution property
Question paper
APJ ABDUL KALAM TECHNOLOGICAL UNIVERSITY
Fourth semester B.Tech examinations (S), Sept 2020
Focused topic - Discrete time Fourier transform (DTFT)
Intro - Problem 8b) impulse response calculation - Problem 9a) Find DTFT of x[n]=u[n]-u[n-N] , iii) x[n] is left sided - Problem 9b) find impulse response
Question paper
APJ ABDUL KALAM TECHNOLOGICAL UNIVERSITY
Fourth semester B.Tech examinations (S), Dec 2019
Focused topic - Discrete time Fourier transform (DTFT), Discrete time Fourier series (DTFS)
Intro - Problem 7b) Find DTF series coefficient of x[n]
Question paper
APJ ABDUL KALAM TECHNOLOGICAL UNIVERSITY
Fourth semester B.Tech examinations (S), MAY 2019
Course Name: SIGNALS & SYSTEMS
Focused topic - Discrete time Fourier transform (DTFT)
Intro - Problem 7b) Find DTF series coefficient of x[n] - Problems 8a) Find DTFS coefficient of x(n) = 5+sin(n*pi/2)+cos(n)pi/4) - magnitude and phase plot - using DTFS find frequency response of the system