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[PDF] Top 20 Optimal filtration for the approximation of boundary controls for the one-dimensional wave equation

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Optimal filtration for the approximation of boundary controls for the one-dimensional wave equation

Optimal filtration for the approximation of boundary controls for the one-dimensional wave equation

... by the study of a similar strategy as in [1], where a finite difference semi-discrete scheme for the approximation of the boundary controls of a 1- D ... Voir le document complet

19

Optimal filtration for the approximation of boundary controls for the one-dimensional wave equation using a finite-difference method

Optimal filtration for the approximation of boundary controls for the one-dimensional wave equation using a finite-difference method

... The paper is organized as ...concerning the question of the numerical control of the 1 − D wave equations and we present the precise scope of the ... Voir le document complet

19

Optimal filtration for the approximation of boundary controls for the one-dimensional wave equation using finite-difference method

Optimal filtration for the approximation of boundary controls for the one-dimensional wave equation using finite-difference method

... some optimal estimates of a Weierstrass product Pm on the real axis and on finding a smart family of ...estimates of some intricate products. This is the reason why we can prove ... Voir le document complet

20

Optimal approximation of internal controls for a wave-type problem with fractional Laplacian using finite-difference method

Optimal approximation of internal controls for a wave-type problem with fractional Laplacian using finite-difference method

... On the other hand, the approximation of controls of PDEs is a very popular direction of research and has attracted a lot of attention these last twenty years, due ... Voir le document complet

34

Optimal approximation of internal controls for a wave-type problem with fractional Laplacian using finite-difference method

Optimal approximation of internal controls for a wave-type problem with fractional Laplacian using finite-difference method

... On the other hand, the approximation of controls of PDEs is a very popular direction of research and has attracted a lot of attention these last twenty years, due ... Voir le document complet

33

One-dimensional wave equation with set-valued boundary damping: well-posedness, asymptotic stability, and decay rates

One-dimensional wave equation with set-valued boundary damping: well-posedness, asymptotic stability, and decay rates

... that of uniform globally asymptotic stability (UGAS for short), which says that there exists a KL-function β : R + × R + → R such that kz(t)k X 2 ≤ β(kz(0)k X 2 , t) for every t ≥ 0 and solution z(·) ... Voir le document complet

70

Optimal time for the controllability of linear hyperbolic systems in one dimensional space

Optimal time for the controllability of linear hyperbolic systems in one dimensional space

... systems, boundary controls, backstepping, optimal ...in one dimensional space are frequently used in modelling of many systems such as traffic flow, heat exchangers, and fluids ... Voir le document complet

33

What is the optimal shape of a fin for one dimensional heat conduction?

What is the optimal shape of a fin for one dimensional heat conduction?

... From the optimal design point of view, the main difficulties arise from the multi-physic aspects of this problem, depicted on ...Indeed, the heat flowing from a solid ... Voir le document complet

27

A study of the Numerical Dispersion for the Continuous Galerkin discretization of the one-dimensional Helmholtz equation

A study of the Numerical Dispersion for the Continuous Galerkin discretization of the one-dimensional Helmholtz equation

... [8]. The results in [1, Theorem 3.2] were obtained by using a Bloch-wave Ansatz for the numerical ...to the novelty of our work: methodology and application for numerical ... Voir le document complet

77

Wave chaos for the Helmholtz equation

Wave chaos for the Helmholtz equation

... be the result predicted by RMT in the case of the Gaussian Orthogonal Ensemble (see ...[15]) for which b(x) = 1 − 2x + x ln(1 + 2x) if 0 < x < 1 (33a) = −1 + x ln [(2x + 1)/(2x − ... Voir le document complet

16

Scattering for the nonlinear Schrodinger equation with a general  one-dimensional confinement

Scattering for the nonlinear Schrodinger equation with a general one-dimensional confinement

... completeness for nonlinear Schr¨odinger equations (without potential). The initial approach ([8]) consists in working with a Σ ...use the operator x + it∇, whose main properties are essentially those ... Voir le document complet

17

Stability in the energy space for chains of solitons of the one-dimensional Gross-Pitaevskii equation

Stability in the energy space for chains of solitons of the one-dimensional Gross-Pitaevskii equation

... that the Gross-Pitaevskii equation supplemented with condition (1) is integrable by means of an inverse scattering ...in the long-time asymptotics of the flow, and sometimes ... Voir le document complet

41

A least-squares formulation for the approximation of controls for the Stokes system

A least-squares formulation for the approximation of controls for the Stokes system

... as the same time very simple and very general, as it can be applied for any linear (null controllable) equations and ...viewpoint, the approach appears to be very robust, notably avoids the ... Voir le document complet

23

On the Korteweg-de Vries long-wave approximation of the Gross-Pitaevskii equation I

On the Korteweg-de Vries long-wave approximation of the Gross-Pitaevskii equation I

... Abstract The fact that the Korteweg-de-Vries equation offers a good approximation of long-wave solutions of small amplitude to the one-dimensional ... Voir le document complet

36

APPROXIMATION OF CONTROLS FOR LINEAR WAVE EQUATIONS: A FIRST ORDER MIXED FORMULATION

APPROXIMATION OF CONTROLS FOR LINEAR WAVE EQUATIONS: A FIRST ORDER MIXED FORMULATION

... J the system (1.4) is null-controllable at any large time T > T ? for some T ? that depends on Ω and J ...consequence of the Hilbert Uniqueness Method of J.-L. Lions [20], the ... Voir le document complet

30

Boundary problems for the Ginzburg-Landau equation.

Boundary problems for the Ginzburg-Landau equation.

... in the half plane {z < 0} meeting at 0, then they must be in a plane orthogonal to {z = ...At the opposite of [CH], our approach is based on equation (1) only, whereas the London ... Voir le document complet

47

On the stability analysis of boundary conditions for the wave equation by energy methods. Part I : the homogeneous case

On the stability analysis of boundary conditions for the wave equation by energy methods. Part I : the homogeneous case

... L’archive ouverte pluridisciplinaire HAL, est destinée au dépôt et à la diffusion de documents scientifiques de niveau recherche, publiés ou non, émanant des établissements d’enseignemen[r] ... Voir le document complet

43

A Finite dimension implementation of hum exact controllability method for the one dimension wave equation

A Finite dimension implementation of hum exact controllability method for the one dimension wave equation

... L’archive ouverte pluridisciplinaire HAL, est destinée au dépôt et à la diffusion de documents scientifiques de niveau recherche, publiés ou non, émanant des établissements d’enseignemen[r] ... Voir le document complet

31

Long wave approximation for water waves under a Coriolis forcing and the Ostrovsky equation

Long wave approximation for water waves under a Coriolis forcing and the Ostrovsky equation

... to the study of the long wave approximation for water waves under the influence of the gravity and a Coriolis ...generalization of the ... Voir le document complet

41

Algebraic damping in the one-dimensional Vlasov equation

Algebraic damping in the one-dimensional Vlasov equation

... that the 2D Euler equation, as well as other related conservative 2D fluid equations, share a lot of similarities with the Vlasov ...investigations of perturbations around stationary ... Voir le document complet

28

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