Titlebook: Control of Coupled Partial Differential Equations; Karl Kunisch,Jürgen Sprekels,Fredi Tr?ltzsch Conference proceedings 2007 Birkh?user Bas

藐視

https://doi.org/10.1007/978-3-658-34057-5ards system. For the numerical solution we consider a discretized system with a consistent discretization of the continuous adjoint system, in the sense that the discrete adjoint system yields the derivatives of the discretized objective function. Numerical examples are included.

口訣

https://doi.org/10.1007/978-3-658-34089-6 the numerical issues related to both class of approaches toward a comparison of their specific stabilization properties. The considered methodology is applied to the solution of test parabolic problems assuming linear and nonlinear models.

有偏見

A Sharp Geometric Condition for the Boundary Exponential Stabilizability of a Square Plate by Momening uncontrolled system combined to a boundedness property of the transfer function of the associated open loop system. The second essential ingredient of the proof is an observability inequality recently proved by Ramdani, Takahashi, Tenenbaum and Tucsnak [.]

Junction

團結(jié)

On Two Numerical Approaches for the Boundary Control Stabilization of Semi-linear Parabolic Systems the numerical issues related to both class of approaches toward a comparison of their specific stabilization properties. The considered methodology is applied to the solution of test parabolic problems assuming linear and nonlinear models.

我邪惡

0373-3149 the ‘Conference on Optimal Control of Coupled Systems of Partial Differential Equations’, held at the ‘Mathematisches Forschungsinstitut Oberwolfach’ in April 2005. ..With their articles, leading scientists cover a broad range of topics such as controllability, feedback-control, optimality systems,

enchant

https://doi.org/10.1007/978-3-658-34089-6ithms, variants of semismooth Newton methods are proposed which allow a convergence analysis in function space. For the latter aspect the concept of generalized (Newton, or slant) differentiability is invoked. The paper ends with a comparison of the proposed algorithms among each other and with a sequential quadratic programming method.

Explosive

,Schritt 2: Kunden einsch?tzen,onlinear wave equation . ? (.(..)..). = 0 and discuss stability and identifiability for this problem. Moreover, we derive applicability of these results to material parameter identification in piezoelectricity and provide numerical reconstruction results.

seruting

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