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Field port-Lagrangian systems with degenerate Lagrangian and external forces.

, , and . CDC, page 6250-6255. IEEE, (2007)

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Port-based Modeling of Magnetohydrodynamics Equations for Tokamaks., and . CCA, page 842-847. IEEE, (2010)Optimality of Passivity-Based Controls for Distributed Port-Hamiltonian Systems., , and . NOLCOS, page 146-151. International Federation of Automatic Control, (2013)Multi-Input Multi-Output Integrated Ionic Polymer-Metal Composite for Energy Controls., , , , and . Micromachines, 3 (1): 126-136 (2012)Fast parallel calculation for optimal power demand control in multi-layer smart grids., , and . CCTA, page 1058-1063. IEEE, (2017)Disturbance structure decomposition for distributed-parameter port-Hamiltonian systems., and . CDC, page 2082-2087. IEEE, (2004)Boundary detection of variational symmetry breaking using port-representation of conservation laws., , , , and . CDC, page 2861-2868. IEEE, (2009)Boundary Integrability of Multiple Stokes-Dirac Structures., , and . SIAM J. Control and Optimization, 53 (2): 800-815 (2015)A higher order Stokes-Dirac structure for distributed-parameter port-Hamiltonian systems., and . ACC, page 5004-5009. IEEE, (2004)Field port-Lagrangian systems with degenerate Lagrangian and external forces., , and . CDC, page 6250-6255. IEEE, (2007)Port-representation of bi-Hamiltonian structure for infinite-dimensional symmetry., , and . CDC, page 5588-5593. IEEE, (2007)