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20092024
most citedCusp points in the parameter space of RPR-2PRR parallel manipulator

39 citations · 115 across the 19 of their papers we have counts for

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7 papers · 1 filter

cs.RO2024★ 1 cited

On the Certification of the Kinematics of 3-DOF Spherical Parallel Manipulators

Alexandre Lê, Guillaume Rance, Fabrice Rouillier +1

This paper aims to study a specific kind of parallel robot: Spherical Parallel Manipulators (SPM) that are capable of unlimited rolling. A focus is made on the kinematics of such m…

cs.RO2015★ 1 cited

An algebraic method to check the singularity-free paths for parallel robots

Ranjan Jha, Damien Chablat, Fabrice Rouillier +1

Trajectory planning is a critical step while programming the parallel manipulators in a robotic cell. The main problem arises when there exists a singular configuration between the…

cs.RO2015

Workspace and Singularity analysis of a Delta like family robot

R. Jha, Damien Chablat, Fabrice Rouillier +1

Workspace and joint space analysis are essential steps in describing the task and designing the control loop of the robot, respectively. This paper presents the descriptive analysi…

cs.RO2014

Non-singular assembly mode changing trajectories in the workspace for the 3-RPS parallel robot

Damien Chablat, Ranjan Jha, Fabrice Rouillier +1

Having non-singular assembly modes changing trajectories for the 3-RPS parallel robot is a well-known feature. The only known solution for defining such trajectory is to encircle a…

cs.RO2012

Cusp Points in the Parameter Space of Degenerate 3-RPR Planar Parallel Manipulators

Montserrat Manubens, Guillaume Moroz, Damien Chablat +2

This paper investigates the conditions in the design parameter space for the existence and distribution of the cusp locus for planar parallel manipulators. Cusp points make possibl…

cs.RO2010★ 28 cited

On the determination of cusp points of 3-R\underline{P}R parallel manipulators

Guillaume Inria Moroz, Fabrice Rouiller, Damien Chablat +1

This paper investigates the cuspidal configurations of 3-RPR parallel manipulators that may appear on their singular surfaces in the joint space. Cusp points play an important role…