Results 211 to 219 of about 1,470 (219)
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Journal of Applied Analysis
Abstract In this paper, we study boundary controllability for the linear extension problem of a wave equation with space-dependent coefficients and having an internal degeneracy. For this purpose, we mainly focus on the well-posedness and the boundary null controllability of a relaxed version of the original problem, namely, to some ...
Jawad Salhi
exaly +2 more sources
Abstract In this paper, we study boundary controllability for the linear extension problem of a wave equation with space-dependent coefficients and having an internal degeneracy. For this purpose, we mainly focus on the well-posedness and the boundary null controllability of a relaxed version of the original problem, namely, to some ...
Jawad Salhi
exaly +2 more sources
Null controllability of a retarded population dynamics model with interior degeneracy
Mathematical Methods in the Applied Sciences, 2023In this work, we establish a null controllability property of a dispersive age‐structured population dynamics model with finite‐time delay on the mortality rate term. We assume that the dispersion term includes an interior degeneracy satisfying some suitable assumptions. To achieve our main results, we act according to the classical procedure, which is
Boubacar Diao +2 more
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Inverse problems for parabolic equations with interior degeneracy and Neumann boundary conditions
Journal of Inverse and Ill-posed Problems, 2015Abstract We consider a parabolic problem with degeneracy in the interior of the spatial domain and we focus on the well-posedness of the problem and on inverse source problems. The novelties of the present paper are two. First, the degeneracy point is in the interior of the spatial domain.
Idriss Boutaayamou +2 more
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2014
We study an identification problem associated with a strongly degenerate parabolic evolution equation of the type $$\displaystyle{y_{t} -\mathit{Ay} = f(t,x),\quad (t,x) \in Q:= (0,T) \times (0,L)}$$ equipped with Dirichlet boundary conditions, where T > 0, L > 0, and f is in a suitable L 2 space.
Fragnelli, Genni +3 more
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We study an identification problem associated with a strongly degenerate parabolic evolution equation of the type $$\displaystyle{y_{t} -\mathit{Ay} = f(t,x),\quad (t,x) \in Q:= (0,T) \times (0,L)}$$ equipped with Dirichlet boundary conditions, where T > 0, L > 0, and f is in a suitable L 2 space.
Fragnelli, Genni +3 more
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Applied Numerical Mathematics
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Ould Sidi, H. +4 more
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ould Sidi, H. +4 more
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Inverse problems for parabolic equations with interior degeneracy and Neumann boundary conditions
Journal of Inverse and Ill-Posed Problems, 2016Genni Fragnelli, Lahcen Maniar
exaly
An Interior-Point Approach to Sensitivity Analysis in Degenerate Linear Programs
SIAM Journal on Optimization, 2002exaly
Degeneracy degrees of constraint collections
Mathematical Methods of Operations Research, 2003exaly

