4. Mathematics
  5. Optimization and Control

Jean-Baptiste Pomet

Mathematics – Optimization and Control

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INRIA Sophia Antipolis

A necessary condition for dynamic equivalence

Mathematics – Optimization and Control
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Flatness and Monge parameterization of two-input systems, control-affine with 4 states or general with 3 states

Mathematics – Optimization and Control
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Mass transportation with LQ cost functions

Mathematics – Optimization and Control
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On local linearization of control systems

Mathematics – Optimization and Control
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The Averaged Control System of Fast Oscillating Control Systems

Mathematics – Optimization and Control
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Profile ID: LFWR-SCP-P-140106

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