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Ishtiaq Rasool Khan

Researcher at Information Technology University

Publications -  80
Citations -  848

Ishtiaq Rasool Khan is an academic researcher from Information Technology University. The author has contributed to research in topics: Computer science & Tone mapping. The author has an hindex of 13, co-authored 64 publications receiving 667 citations. Previous affiliations of Ishtiaq Rasool Khan include Institute for Infocomm Research Singapore & King Abdulaziz University.

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A Mixed Reality Virtual Clothes Try-On System

TL;DR: A mixed reality system for 3D virtual clothes try-on that enables a user to see herself wearing virtual clothes while looking at a mirror display, without taking off her actual clothes.
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A Tone-Mapping Technique Based on Histogram Using a Sensitivity Model of the Human Visual System

TL;DR: Quality assessment using both quantitative evaluations and user studies suggests that the presented algorithm produces tone-mapped images that are visually pleasant and preserve details of the original image better than the existing methods.
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Closed-form expressions for the finite approximations of first and higher derivatives based on Taylor series

TL;DR: In this paper, a comparison of the three types of approximations is given with an ideal digital differentiator by comparing their frequency responses, which reveals that the central difference approximation can be used as digital differentiators, because they do not introduce any phase distortion and their amplitude response is closer to that of an ideal differentiator.
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New design of full band differentiators based on Taylor series

TL;DR: In this paper, a new finite difference formula is derived, which can be implemented as a fullband type IV maximally linear differentiator for low frequencies, and a modification is proposed in the design to minimise the region of inaccuracy near the Nyquist frequency edge.
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Taylor series based finite difference approximations of higher-degree derivatives

TL;DR: In this paper, a new type of Taylor series based finite difference approximations of higher-degree derivatives of a function are presented in closed forms, with their coefficients given by explicit formulas for arbitrary orders.