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Jaime González-Sierra

Researcher at CINVESTAV

Publications -  26
Citations -  131

Jaime González-Sierra is an academic researcher from CINVESTAV. The author has contributed to research in topics: Mobile robot & Robot. The author has an hindex of 5, co-authored 19 publications receiving 97 citations.

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Robust tracking output-control for a quad-rotor: A continuous sliding-mode approach

TL;DR: The proposed approach is based on continuous sliding-modes control techniques and it is able to robustly track a desired trajectory for the Quad-Rotor despite some class of disturbances acting on the system.
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Finite-Time Formation Control without Collisions for Multiagent Systems with Communication Graphs Composed of Cyclic Paths

TL;DR: In this paper, a general solution for the case of any number of agents moving on a plane subject to a communication graph composed of cyclic paths is proposed for the formation control problem without collisions.
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Trajectory Tracking for aWheeled Mobile Robot Using a Vision Based Positioning System and an Attitude Observer

TL;DR: It is shown that the combination of a classical dynamic full information controller with an asymptotically convergent vehicle attitude observer, designed using the immersion and invariance technique, yields a locally asymPTotically stable closed-loop system.
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Quad-Rotor robust time-varying formation control: a Continuous Sliding-Mode Control approach

TL;DR: This paper deals with the robust tracking problem for a group of Quad-Rotors forming a time-varying geometric pattern, i.e. formation control, in the presence of external disturbances, and proposes a robust control strategy based on a Continuous Sliding-Mode Control approach.
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Emulation of n-trailer Systems through Differentially Driven Multi-Agent Systems: Continuous- and Discrete- Time Approaches

TL;DR: This paper proposes the emulation of a physical standard or generalized n−trailer through the decentralized control of a multi-agent system composed of several differentially driven mobile robots to solve a time-varying version of the well known formation tracking or marching problem.