utt − ∆u + qu =0 u?t=0 = ut?t=0 =0 in Ω× (0,T) in Ω in ∂Ω × [0,T] , where Ω ⊂ Rn is a bounded domain, q ∈ L∞(Ω) is a real-valued function, ν is the outward normal to ∂Ω, u = uf (x, t) is a solu-tion. The input/ou?tput correspondence is realized by a respons
ABSTRACT: We consider the problem of recovering the coefficient q(x) in the equation ut = ∆u − qu fr...
In the paper, for a Lamé type system the inverse problem of recovering the fast and slow wave veloci...
International audienceLet $\Omega$ be a $C^2$ bounded domain of $\mathbb R^n$, $n\geq2$, and fix $Q...
utt − ∆u + qu =0 u?t=0 = ut?t=0 =0 in Ω× (0,T) in Ω in ∂Ω × [0,T] , where Ω ⊂ Rn is a bounded domai...
There are two main approaches to solve inverse coefficient determination problems for wave equations...
AbstractLet (∗) utt − Δu + q(x, t) u = 0 in D × [0, T], where D ⊂R3 is a bounded domain with a smoot...
AbstractWe consider the problem of the wave field continuation and recovering of coefficients for th...
We consider the multidimensional Borg-Levinson problem of determining a potential q , appearing i...
We consider the inverse boundary value problem concerning the determination and reconstruction of an...
In this article, we establish logarithmic stability estimates for the determination of the perturbat...
AbstractWe apply the boundary control method to the identification of coefficients in a wave equatio...
We would like to present an inverse problem about the Schrödinger equation set in a bounded domain,...
We develop a linearized boundary control method for the inverse boundary value problem of determinin...
AbstractIn this paper we consider the stability of the inverse problem of determining a function q(x...
AbstractIn this paper, we investigate the inverse problem of determining the potential of the dynami...
ABSTRACT: We consider the problem of recovering the coefficient q(x) in the equation ut = ∆u − qu fr...
In the paper, for a Lamé type system the inverse problem of recovering the fast and slow wave veloci...
International audienceLet $\Omega$ be a $C^2$ bounded domain of $\mathbb R^n$, $n\geq2$, and fix $Q...
utt − ∆u + qu =0 u?t=0 = ut?t=0 =0 in Ω× (0,T) in Ω in ∂Ω × [0,T] , where Ω ⊂ Rn is a bounded domai...
There are two main approaches to solve inverse coefficient determination problems for wave equations...
AbstractLet (∗) utt − Δu + q(x, t) u = 0 in D × [0, T], where D ⊂R3 is a bounded domain with a smoot...
AbstractWe consider the problem of the wave field continuation and recovering of coefficients for th...
We consider the multidimensional Borg-Levinson problem of determining a potential q , appearing i...
We consider the inverse boundary value problem concerning the determination and reconstruction of an...
In this article, we establish logarithmic stability estimates for the determination of the perturbat...
AbstractWe apply the boundary control method to the identification of coefficients in a wave equatio...
We would like to present an inverse problem about the Schrödinger equation set in a bounded domain,...
We develop a linearized boundary control method for the inverse boundary value problem of determinin...
AbstractIn this paper we consider the stability of the inverse problem of determining a function q(x...
AbstractIn this paper, we investigate the inverse problem of determining the potential of the dynami...
ABSTRACT: We consider the problem of recovering the coefficient q(x) in the equation ut = ∆u − qu fr...
In the paper, for a Lamé type system the inverse problem of recovering the fast and slow wave veloci...
International audienceLet $\Omega$ be a $C^2$ bounded domain of $\mathbb R^n$, $n\geq2$, and fix $Q...
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