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Dong Eui Chang

Researcher at KAIST

Publications -  163
Citations -  2362

Dong Eui Chang is an academic researcher from KAIST. The author has contributed to research in topics: Euclidean space & Rigid body. The author has an hindex of 21, co-authored 148 publications receiving 2086 citations. Previous affiliations of Dong Eui Chang include École Normale Supérieure & Mines ParisTech.

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Journal ArticleDOI

Controlled Lagrangians and the stabilization of mechanical systems. II. Potential shaping

TL;DR: The method of controlled Lagrangians is extended to include potential shaping, which achieves complete state-space asymptotic stabilization of mechanical systems and extends the method to include a class of mechanical system without symmetry such as the inverted pendulum on a cart that travels along an incline.
Proceedings ArticleDOI

Collision avoidance for multiple agent systems

TL;DR: In this paper, gyroscopic forces and scalar potentials are used to create swarming behaviors for multiple agent systems, which result in collision avoidance between the agents as well as with obstacles.
Journal ArticleDOI

The equivalence of controlled lagrangian and controlled hamiltonian systems

TL;DR: In this article, the equivalence of controlled Lagrangians and their Hamiltonian counterpart was shown under general hypotheses, where almost Poisson structures (Poisson brackets that may fail to satisfy the Jacobi identity) on the Hamiltonian side were used.
Journal ArticleDOI

Controlled Lagrangian systems with gyroscopic forcing and dissipation

TL;DR: A controller that asymptotically stabilizes the inverted pendulum on a cart at a specific cart position for the conservative dynamic model and develops conditions for asymPTotic stability in the presence of linear damping.
Journal ArticleDOI

Lyapunov-based transfer between elliptic keplerian orbits

TL;DR: In this paper, the transfer of satellites between elliptic Keplerian orbits using Lyapunov stability theory is studied, where the authors propose to use a feedback controller such that the target elliptic orbit becomes a locally asymptotically stable periodic orbit in the closed-loop dynamics.