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These videos are helpful for the following Examinations - GATE Computer Science, GATE Electronics and Communication, NTA ...

DFT, Discrete Fourier transform is a mathematical tool used to obtain frequency content of digital signal.

The fifth Property that is the circular convolution and it is is one of the most important property used for the calculation of the DFT ...

Matlab code to compute linear convolution for given sequences.

A brief overview of the Discrete Fourier Transform (DFT) and its properties. This lecture is adapted from the ECE 410: Digital ...

In this video, I explain the basics of the Discrete Fourier Transform (DFT)

Shows how two discrete-time periodic signals are convolved through an example of convolving a square wave with itself.

... impulse response and we have to perform the circular convolution of y1 of n that is equal to X1 of n circularly convolution with ...

Lecture 65 Convolution Shortcut for rectangular signals Watch previous video here : https://youtu.be/0IAYIbYgmFI Watch next ...

Convolution sum between two infinite duration sequences.

Shows how to compute the discrete-time convolution of two simple waveforms. This video was created to support EGR ...

First stage of decimation process in 8-point DIT-FFT Algorithm.

This is another video for my mathematical physics class, now moved online.

Lecture 63 Properties of Convolution Operator Watch previous video here : https://youtu.be/5s0yXsa7kNo Watch next video here ...

Convolution integral between two shifted unit step functions.

The tdle factor makes the computation of DFT a little bit easy using tdle Factor we can write the equation of DFT and the ID of as ...

6 dB/bit Signal-to-Noise Ratio (SNR) from Analog-to-Digital Converters (ADC) Analog-to-digital converter (ADC), mid riser or mid ...

Mr. K. R. Biradar Assistant Professor Electronics & Telecommunication Engg. Dept. Walchand Institute of Technology Solapur.

Lecture 55 Examples on convolution Watch previous video here : https://youtu.be/rWa4hwbdSk8 Watch next video here ...