Канал: Dr. Pallavi Ingale

Convolution Integral of standard signals: unit impulse signal, unit step signal

Convolution Integral of standard signals: unit impulse signal, unit step signal

Convolution Integral of standard signals: unit impulse signal, unit step signal in Marathi

Convolution Integral of standard signals: unit impulse signal, unit step signal in Marathi

Tabular method for Convolution Sum

Tabular method for Convolution Sum

Tabular method for Convolution Sum in Marathi

Tabular method for Convolution Sum in Marathi

Convolution Integral in Marathi

Convolution Integral in Marathi

Convolution Sum in Marathi

Convolution Sum in Marathi

Convolution Integral

Convolution Integral

Convolution Sum

Convolution Sum

My love for Art: characters on wall ❤️

My love for Art: characters on wall ❤️

Signal representation in terms of impulse function(weighted sum of time shifted impulses) in Marathi

Signal representation in terms of impulse function(weighted sum of time shifted impulses) in Marathi

Signal representation in terms of impulse function. (Weighted sum of time shifted impulses)

Signal representation in terms of impulse function. (Weighted sum of time shifted impulses)

My love for art: sketching ❤️

My love for art: sketching ❤️

Upsampling and Interpolation in Marathi

Upsampling and Interpolation in Marathi

Upsampling and Interpolation

Upsampling and Interpolation

Decimation: Reduce the effect of aliasing in Downsampling

Decimation: Reduce the effect of aliasing in Downsampling

Decimation: reduce the effect of aliasing in Downsampling in Marathi

Decimation: reduce the effect of aliasing in Downsampling in Marathi

Downsampling, down-sampled signal and it's spectrum. Resampling in Marathi.

Downsampling, down-sampled signal and it's spectrum. Resampling in Marathi.

Downsampling, down-sampled signal and it's spectrum, sampling of discrete-time signal (resampling)

Downsampling, down-sampled signal and it's spectrum, sampling of discrete-time signal (resampling)

Sampling Theorem for Bandpass Signals: Case II

Sampling Theorem for Bandpass Signals: Case II

Sampling Theorem for Bandpass Signals: Case II (in Marathi)

Sampling Theorem for Bandpass Signals: Case II (in Marathi)

Sampling Theorem for Bandpass Signals in Marathi

Sampling Theorem for Bandpass Signals in Marathi

Sampling Theorem for Bandpass signals, sampling with lower than twice of higher frequency value!

Sampling Theorem for Bandpass signals, sampling with lower than twice of higher frequency value!

Solved numerical on DIT-FFT Algorithm in Marathi

Solved numerical on DIT-FFT Algorithm in Marathi

Solved numerical on DIT-FFT ALGORITHM

Solved numerical on DIT-FFT ALGORITHM

FFT is 200 times faster than DFT!!! Benefits of FFT, bit reversal process in Marathi

FFT is 200 times faster than DFT!!! Benefits of FFT, bit reversal process in Marathi

FFT is 200 times faster than DFT!!! Benefits of FFT, bit reversal process for input bit scrambling.

FFT is 200 times faster than DFT!!! Benefits of FFT, bit reversal process for input bit scrambling.

DIT-FFT Algorithm in Marathi

DIT-FFT Algorithm in Marathi

DIT-FFT Algorithm

DIT-FFT Algorithm

Why Fast Fourier Transform-FFT (in Marathi)

Why Fast Fourier Transform-FFT (in Marathi)

WHY Fast Fourier Transform (FFT)? reduce computational complexity of Discrete Fourier Transform(DFT)

WHY Fast Fourier Transform (FFT)? reduce computational complexity of Discrete Fourier Transform(DFT)

Overlap and Save, Overlap and Add,filtering long data sequence with DFT(block convolution)in Marathi

Overlap and Save, Overlap and Add,filtering long data sequence with DFT(block convolution)in Marathi

Circular convolution v/s Linear convolution Linear convolution using circular convolution in Marathi

Circular convolution v/s Linear convolution Linear convolution using circular convolution in Marathi

Overlap and save, Overlap and add method, filtering long data sequences using DFT, block convolution

Overlap and save, Overlap and add method, filtering long data sequences using DFT, block convolution

Circular convolution v/s Linear convolution

Circular convolution v/s Linear convolution

Circular convolution using DFT & IDFT method (frequency domain method) in Marathi

Circular convolution using DFT & IDFT method (frequency domain method) in Marathi

DFT & IDFT method to obtain circular convolution. (frequency domain method)

DFT & IDFT method to obtain circular convolution. (frequency domain method)

Circular convolution using matrices

Circular convolution using matrices

Circular convolution using graphical method

Circular convolution using graphical method

Circular convolution using graphical method in Marathi

Circular convolution using graphical method in Marathi

Circular convolution using matrices in Marathi

Circular convolution using matrices in Marathi

Circular convolution property of DFT in Marathi

Circular convolution property of DFT in Marathi

Circular convolution property of DFT

Circular convolution property of DFT

Numerical on conjugation property: Finding remaining samples of DFT of real sequence (in Marathi)

Numerical on conjugation property: Finding remaining samples of DFT of real sequence (in Marathi)

Numerical on conjugation property : Finding remaining samples of DFT of a real sequence

Numerical on conjugation property : Finding remaining samples of DFT of a real sequence

Conjugation and Conjugate Symmetry properties of Discrete Fourier Transform DFT in Marathi

Conjugation and Conjugate Symmetry properties of Discrete Fourier Transform DFT in Marathi

Conjugation and Conjugate Symmetry properties of Discrete Fourier Transform DFT

Conjugation and Conjugate Symmetry properties of Discrete Fourier Transform DFT

Properties of DFT: Periodicity, Linearity and Circular time shifting in Marathi

Properties of DFT: Periodicity, Linearity and Circular time shifting in Marathi

Properties of DFT: Periodicity, Linearity and Circular time shifting

Properties of DFT: Periodicity, Linearity and Circular time shifting

Matrix Formulation in Discrete Fourier Transform (DFT), Twiddle Factor in Marathi

Matrix Formulation in Discrete Fourier Transform (DFT), Twiddle Factor in Marathi

Matrix Formulation in Discrete Fourier Transform (DFT), Twiddle Factor

Matrix Formulation in Discrete Fourier Transform (DFT), Twiddle Factor

Discrete Fourier Transform(DFT) Solved Questions in Marathi

Discrete Fourier Transform(DFT) Solved Questions in Marathi

Discrete Fourier Transform(DFT) Solved Questions

Discrete Fourier Transform(DFT) Solved Questions

Discrete Fourier Transform DFT (Part 1)

Discrete Fourier Transform DFT (Part 1)

Discrete Fourier Transform DFT(Part 1) in Marathi

Discrete Fourier Transform DFT(Part 1) in Marathi

Classification of Signals: Even and Odd Signals || in Marathi ||

Classification of Signals: Even and Odd Signals || in Marathi ||

Classification of Signals: Even and Odd Signals

Classification of Signals: Even and Odd Signals

Introduction to Elementary Signals, Operations on Signals

Introduction to Elementary Signals, Operations on Signals

Introduction to Elementary Signals, Operations on Signals || in Marathi

Introduction to Elementary Signals, Operations on Signals || in Marathi

Sampling Theorem || Part 2 || Spectrum of the Sampled Signal

Sampling Theorem || Part 2 || Spectrum of the Sampled Signal

Sampling Theorem || Part 3 || Reconstruction, Aliasing || Marathi

Sampling Theorem || Part 3 || Reconstruction, Aliasing || Marathi

Sampling Theorem || Part 3 || Reconstruction, Aliasing

Sampling Theorem || Part 3 || Reconstruction, Aliasing

Sampling Theorem || Part 2 || Spectrum of the Sampled Signal || in Marathi ||

Sampling Theorem || Part 2 || Spectrum of the Sampled Signal || in Marathi ||

Sampling Theorem for Low Pass Signals || in MARATHI || संपलींग थेरम लो पास सिग्नल्स साठी

Sampling Theorem for Low Pass Signals || in MARATHI || संपलींग थेरम लो पास सिग्नल्स साठी

Sampling Theorem for Low Pass Signals || Part 1 ||

Sampling Theorem for Low Pass Signals || Part 1 ||