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Ranjan Ghosh

Researcher at University of Calcutta

Publications -  59
Citations -  303

Ranjan Ghosh is an academic researcher from University of Calcutta. The author has contributed to research in topics: Monic polynomial & Cryptanalysis. The author has an hindex of 9, co-authored 58 publications receiving 225 citations.

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A Brief Survey of Recent Edge-Preserving Smoothing Algorithms on Digital Images.

TL;DR: This paper provides a concrete introduction to edge preserving filters starting from the heat diffusion equation in olden to recent eras, an overview of its numerous applications, as well as mathematical analysis, various efficient and optimized ways of implementation and their interrelationships.
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Rician noise removal in magnitude MRI images using efficient anisotropic diffusion filtering

TL;DR: This article extends the work of the classical anisotropic diffusion filter and has customized it to remove Rician noise in the magnitude MRI image in 3D domain space and shows better results against various quality measures in terms of noise removal and edge preservation while retaining fine textures.
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A hybrid quantum feature selection algorithm using a quantum inspired graph theoretic approach

TL;DR: The proposed quantum feature selection algorithm has used the concept of correlation coefficient based graph-theoretic classical approach initially and then applied the quantum Oracle with CNOT operation to verify whether the dataset is suitable for dimensionality reduction or not and quadratically improves.
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An Image Denoising Technique using Quantum Wavelet Transform

TL;DR: The result analysis shows that the proposed quantum image denoising technique has better visual quality in terms of PSNR,MSE and QIFM values Compare to others.
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An Efficient FPGA Implementation of Optimized Anisotropic Diffusion Filtering of Images

TL;DR: This paper presents the FPGA implementation of an edge-preserving anisotropic diffusion filter for digital images, which completely replaced the convolution operation and implemented the same using simple arithmetic subtraction of the neighboring intensities within a kernel.