A conservation law with spatially localized sublinear damping

This algorithm is important for injectivity problems and identifiability analysis of parametric models as illustrated in the following. To our knowledge, it does not exist any

The analisis of this expression shows that the wave interaction with low-frequency noise tends to its damping, while in the case of high-frequency noise the wave can amplify as the

The existence of this solution is shown in Section 5, where Dirichlet solutions to the δ-Ricci-DeTurck flow with given parabolic boundary values C 0 close to δ are constructed..

Boni, On the asymptotic behavior of solutions for some semilinear parabolic and elliptic equations of second order with nonlinear boundary con- ditions, Nonl.. Boni,

Firstly, as a consequence of exponential decay of the energy associated to the linear equation, we prove the exponential decay of the small amplitude solutions of the nonlinear

This work is devoted to prove the exponential decay for the energy of solutions of the Korteweg-de Vries equation in a bounded interval with a localized damping term.. Following

In any 3-dimensional warped product space, the only possible embedded strictly convex surface with constant scalar curvature is the slice sphere provided that the embedded

Let X be a n-dimensional compact Alexandrov space satisfying the Perel’man conjecture. Let X be a compact n-dimensional Alexan- drov space of curvature bounded from below by