Sanjay Kumar

Orcid: 0000-0003-0952-4890

Affiliations:
  • Thapar Institute of Engineering and Technology, Patiala, India


According to our database1, Sanjay Kumar authored at least 13 papers between 2011 and 2024.

Collaborative distances:
  • Dijkstra number2 of five.
  • Erdős number3 of five.

Timeline

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Bibliography

2024
Design of ECG Denoising Digital Filter Under α-Stable Noisy Environment Based on Morphological Signal Processing.
Circuits Syst. Signal Process., May, 2024

2022
Generalized framework for the design of adaptive fractional-order masks for image denoising.
Digit. Signal Process., 2022

Design of Mittag-Leffler Kernel-Based Fractional-Order Digital Filter Using Fractional Delay Interpolation.
Circuits Syst. Signal Process., 2022

Intra and inter-patient arrhythmia classification using feature fusion with novel feature set based on fractional-order and fibonacci series.
Biomed. Signal Process. Control., 2022

2021
Closed-Form Analytical Formulation for Riemann-Liouville-Based Fractional-Order Digital Differentiator Using Fractional Sample Delay Interpolation.
Circuits Syst. Signal Process., 2021

2020
An Efficient R-Peak Detection Using Riesz Fractional-Order Digital Differentiator.
Circuits Syst. Signal Process., 2020

A robust approach to denoise ECG signals based on fractional Stockwell transform.
Biomed. Signal Process. Control., 2020

2019
QRS complex detection using fractional Stockwell transform and fractional Stockwell Shannon energy.
Biomed. Signal Process. Control., 2019

2018
\(\varphi \hbox {FrMF}\) : Fractional Fourier Matched Filter.
Circuits Syst. Signal Process., 2018

2017
Fractional Fourier Transform and Fractional-Order Calculus-Based Image Edge Detection.
Circuits Syst. Signal Process., 2017

2013
Caputo-Based Fractional Derivative in Fractional Fourier Transform Domain.
IEEE J. Emerg. Sel. Topics Circuits Syst., 2013

Closed-Form Analytical Expression of Fractional Order Differentiation in Fractional Fourier Transform Domain.
Circuits Syst. Signal Process., 2013

2011
Analysis of Dirichlet and Generalized "Hamming" window functions in the fractional Fourier transform domains.
Signal Process., 2011


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