Pages that link to "Item:Q408947"
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The following pages link to Linear port-Hamiltonian systems on infinite-dimensional spaces. (Q408947):
Displaying 19 items.
- Representations and regularity of vector-valued right-shift invariant operators between half-line Bessel potential spaces (Q6051261) (← links)
- An operator theoretic approach to infinite‐dimensional control systems (Q6067113) (← links)
- Port-Hamiltonian Dynamic Mode Decomposition (Q6116390) (← links)
- Reduced order in domain control of distributed parameter port-Hamiltonian systems via energy shaping (Q6119761) (← links)
- Port-Hamiltonian formulations of the incompressible Euler equations with a free surface (Q6146402) (← links)
- Uniformly exponentially stable approximations for Timoshenko beams (Q6160621) (← links)
- In domain dissipation assignment of boundary controlled port-Hamiltonian systems using backstepping (Q6540815) (← links)
- Structure-preserving model reduction of port-Hamiltonian systems based on projection (Q6578453) (← links)
- Stokes-Dirac structures for distributed parameter port-Hamiltonian systems: an analytical viewpoint (Q6579782) (← links)
- Stability via closure relations with applications to dissipative and port-Hamiltonian systems (Q6592845) (← links)
- Uniformly exponentially stable approximation for the transmission line with variable coefficients and its application (Q6616533) (← links)
- On the Weierstraß form of infinite-dimensional differential algebraic equations (Q6617364) (← links)
- Well-posedness and properties of the flow for semilinear evolution equations (Q6619948) (← links)
- Stability and passivity for a class of distributed port-Hamiltonian networks (Q6640589) (← links)
- Asymptotic stability of port-Hamiltonian systems (Q6643890) (← links)
- On the equivalence of geometric and descriptor representations of linear port-Hamiltonian systems (Q6643892) (← links)
- Hypocoercivity in Hilbert spaces (Q6650497) (← links)
- On the exponential stability of uniformly damped wave equations and their structure-preserving discretization (Q6657379) (← links)
- On the velocity-stress formulation for geometrically nonlinear elastodynamics and its structure-preserving discretization (Q6668669) (← links)
