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Quentin Peyron

8 accepted papers

2025

Duality of the Existing Geometric Variable Strain Models for the Dynamic Modeling of Continuum Robots

RA-L 2025

The Cosserat rod theory has become a gold standard for modeling the statics and dynamics of serial and parallel continuum robots. Recently, a weak form of these Cosserat rod models called the geometric variable strain model has been derived where the robot deformations are projected on finite-dimens

Cited by 1SourceScholar
2025

Durability-Aware Trajectory Planning and Quasi-Static Control of a Continuum Parallel Robot for Industrial Applications

RA-L 2025

This paper addresses durability-aware trajectory planning and tracking strategies for the motion of the platform in an extensible planar tendon-actuated continuum parallel robot (CPR). The proposed planning approach combines the A* algorithm with the Geometric Variable Strain (GVS) static Cosserat r

Cited by 1SourceScholar
2023

Modeling and Analysis of Tendon-Driven Continuum Robots for Rod-Based Locking

RA-L 2023

Various design modifications have been proposed for tendon-driven continuum robots to improve their stiffness and workspace. One of them is using locking mechanisms to constrain the lengths of rods or passive backbones along the robot. However, physics-based models used to predict these robots' beha

Cited by 14SourceScholar
2023

Toward the Use of Proxies for Efficient Learning Manipulation and Locomotion Strategies on Soft Robots

RA-L 2023

Soft robots are naturally designed to perform safe interactions with their environment, like locomotion and manipulation. In the literature, there are now many concepts, often bio-inspired, to propose new modes of locomotion or grasping. However, a methodology for implementing motion planning of the

Cited by 4SourceScholar
2022

Multiple Curvatures in a Tendon-Driven Continuum Robot Using a Novel Magnetic Locking Mechanism

IROS 2022poster

Tendon-driven continuum robots show promise for use in surgical applications as they can assume complex configurations to navigate along tortuous paths. However, to achieve these complex robot shapes, multiple segments are required as each robot segment can bend only with a single constant curvature…

Cited by 16SourceScholar
2022

Shape Representation and Modeling of Tendon-Driven Continuum Robots Using Euler Arc Splines

RA-L 2022

Due to the compliance of tendon-driven continuum robots, carrying a load or experiencing a tip force result in variations in backbone curvature. While the spatial robot configuration theoretically needs an infinite number of parameters for exact description, it can be well approximated using Euler A

Cited by 23SourceScholar
2018

Kinematic Analysis of Magnetic Continuum Robots Using Continuation Method and Bifurcation Analysis

RA-L 2018

Magnetic continuum robots (m-CR) have grown interest in several applicative contexts that take benefits from their high flexibility and remote control. When submitted to external magnetic fields, m-CR exhibit large elastic deformations, which may lead to a highly nonlinear and complex behavior that

Cited by 22SourceScholar