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Evgeni Magid

Researcher at Kazan Federal University

Publications -  160
Citations -  1542

Evgeni Magid is an academic researcher from Kazan Federal University. The author has contributed to research in topics: Robot & Mobile robot. The author has an hindex of 18, co-authored 125 publications receiving 1142 citations. Previous affiliations of Evgeni Magid include University of Tsukuba & University of Bristol.

Papers
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Proceedings ArticleDOI

A comparison of Gaussian and mean curvatures estimation methods on triangular meshes

TL;DR: This work considers different computational schemes for local estimation of intrinsic curvature geometric properties and manifests the best algorithms suited for that indeed different algorithms should be employed to compute the Gaussian and mean curvatures.
Journal ArticleDOI

A comparison of Gaussian and mean curvature estimation methods on triangular meshes of range image data

TL;DR: This work manifests the best algorithms suited for Gaussian and mean curvature estimation, and shows that different algorithms should be employed to compute the Gaussianand mean curvatures.
Proceedings ArticleDOI

Spline-Based Robot Navigation

TL;DR: A path planning algorithm based on splines, modeled by a sequence of splines defined by a gradually increasing number of knots, which avoids the obstacles, and is smooth and short.
Proceedings ArticleDOI

Comparative analysis of ROS-based monocular SLAM methods for indoor navigation

TL;DR: A comparison of four most recent ROS-based monocular SLAM-related methods: ORB-SLam, REMODE, LSD-SLAM, and DPPTAM is presented, and their feasibility for a mobile robot application in indoor environment is analyzed.
Proceedings ArticleDOI

CautiousBug: a competitive algorithm for sensory-based robot navigation

TL;DR: A new competitive algorithm, CautiousBug, whose competitive factor has an order of O(d/sup m-1/), where d is the length of the optimal path from starting point S to a target point T and #Min denote the number of the distance function isolated local minima points in the given environment.