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Continuous function / Systems theory / Xi / Mathematics / Nonlinear control / Mathematical analysis / Stability theory / Lyapunov stability


Energy Shaping of Hybrid Systems via Control Lyapunov Functions Ryan W. Sinnet and Aaron D. Ames1 Abstract— This paper presents a method for adding robustness to periodic orbits in hybrid dynamical systems by shaping t
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Document Date: 2015-06-03 00:45:08


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City

Las Vegas / Cincinnati / College Station / Passivity / Seville / Boston / /

Company

Princeton University Press / Hybrid Dynamical Systems / G. Solutions / Hybrid Systems / /

Currency

EUR / /

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Facility

Texas A&M University / Stable Conditions / /

IndustryTerm

energy levels / passive systems / low energy / energy level / continuous control law / energy shaping method / conservative systems / presented energy / closed form solution / non-passive systems / energy shaping procedure / arbitrary energy level / passive and shaped systems / min-norm control law / energy shaping / mechanical systems / control law construction / explicit solution / energy shapping / energy dynamics / dynamical systems / control law / energy / /

Organization

National Science Foundation / Princeton University / Texas A&M University / /

Person

Lyapunov / Ryan W. Sinnet / W. M. Haddad / V / /

Position

VP / guard / guard for both the passive and shaped systems / energy shaping controller / controller / passive walker / candidate / /

ProvinceOrState

Texas / /

Technology

simulation / /

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