scispace - formally typeset
E

Ellips Masehian

Researcher at Tarbiat Modares University

Publications -  72
Citations -  1706

Ellips Masehian is an academic researcher from Tarbiat Modares University. The author has contributed to research in topics: Motion planning & Mobile robot. The author has an hindex of 19, co-authored 71 publications receiving 1437 citations. Previous affiliations of Ellips Masehian include California State Polytechnic University, Pomona.

Papers
More filters
Journal Article

Classic and Heuristic Approaches in Robot Motion Planning A Chronological Review

TL;DR: This paper reviews the major contributions to the Motion Planning field throughout a 35-year period, from classic approaches to heuristic algorithms, and concludes with comparative tables and graphs demonstrating the frequency of each MP method’s application.
Journal ArticleDOI

Particle Swarm Optimization Methods, Taxonomy and Applications

TL;DR: An overview of previous and present conditions of the PSO algorithm as well as its opportunities and challenges is presented and all major PSO-based methods are comprehensively surveyed.
Journal ArticleDOI

Review and taxonomies of assembly and disassembly path planning problems and approaches

TL;DR: Through two new taxonomies the properties and categories of APP/DAPP problems and solution approaches are identified and described, the characteristics and applications of the reviewed 60 most relevant works are exposed and analyzed comprehensively, and open problems in the field are identified.
Proceedings ArticleDOI

A multi-objective PSO-based algorithm for robot path planning

TL;DR: The proposed algorithm is compared in path length and runtime with the mere PRM method searched by Dijkstra's algorithm, and the results showed that the generated paths are shorter and smoother and are calculated in less time.
Journal ArticleDOI

A voronoi diagram-visibility graph-potential field compound algorithm for robot path planning

TL;DR: A new path planning algorithm is presented where these three methods are integrated for the first time in a single architecture and generally yields shorter paths than the Voronoi and potential field methods, and faster than the visibility graph.