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Subit K. Jain

Researcher at National Institute of Technology, Hamirpur

Publications -  24
Citations -  120

Subit K. Jain is an academic researcher from National Institute of Technology, Hamirpur. The author has contributed to research in topics: Speckle noise & Partial differential equation. The author has an hindex of 6, co-authored 18 publications receiving 78 citations. Previous affiliations of Subit K. Jain include Indian Institutes of Technology & Indian Institute of Technology Mandi.

Papers
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Journal ArticleDOI

Non-linear Diffusion Models for Despeckling of Images: Achievements and Future Challenges

TL;DR: Qualitative and quantitative studies confirm that the seemingly subtle variation in model assumptions can have remarkable impact on despeckling.
Journal ArticleDOI

Iterative solvers for image denoising with diffusion models: A comparative study

TL;DR: It is found that the Crank–Nicolson method with hybrid BiCGStab iterative solver produces better results and is more efficient than SOR and already existing, in terms of MSSIM and PSNR.
Journal ArticleDOI

A Nonlinear Coupled Diffusion System for Image Despeckling and Application to Ultrasound Images

TL;DR: A class of nonlinear diffusion-based coupled partial differential equation models for multiplicative noise removal that considers separate partial differential equations to handle diffusion function as well as fidelity term is developed.
Book ChapterDOI

Edge Detectors Based Telegraph Total Variational Model for Image Filtering

TL;DR: A novel telegraph total variational PDE model based on edge detector based on image structure tensor as an edge detector to control smoothing process and keep more detail features is proposed.
Journal ArticleDOI

Time-delay-induced instabilities and Hopf bifurcation analysis in 2-neuron network model with reaction–diffusion term

TL;DR: This paper presents an algorithm to determine the existence of Hopf bifurcation for the delayed system with reaction–diffusion term along with Neumann boundary conditions, and determines the conditions on the delay parameter for thehopf bIfurcation to exist corresponding to the characteristic equation obtained by linearization of system.