We study the wave equation on the real line with a potential that falls off like vertical bar x vertical bar(-alpha) for vertical bar x vertical bar -> infinity where 2 infinity provided that there are no resonances at zero energy and no bound states. As an application, we consider the l = 0 Price Law for Schwarzschild black holes. This paper is part of our investigations into decay of linear waves on a Schwarzschild background, see [5, 6]
The semilinear wave equation on the (outer) Schwarzschild manifold is studied. We prove local decay ...
Abstract. We study a wave equation in one dimensional space with nonlinear dissipative boundary feed...
AbstractPrice's Law states that linear perturbations of a Schwarzschild black hole fall off as t−2ℓ−...
We study the wave equation on the real line with a potential that falls off like |x|−α for |x | → ...
We consider solutions to the linear wave equation on higher dimensional Schwarzschild black hole spa...
In this brief note, we consider a wave equation that has both trapping and a complex potential. For ...
We prove sharp pointwise $t^{-3}$ decay for scalar linear perturbations of a Schwarzschild black hol...
Abstract. We study the one-dimensional wave equation with an inverse power potential that equals con...
We describe an expansion of the solution of the wave equation in the De Sitter - Schwarzschild metri...
Abstract. We describe an expansion of the solution of the wave equation on the De Sitter– Schwarzsch...
AbstractIn this article, we study the pointwise decay properties of solutions to the wave equation o...
In this brief note, we consider a wave equation that has both trapping and a complex potential. For ...
In this brief note, we consider a wave equation that has both trapping and a complex potential. For ...
In this brief note, we consider a wave equation that has both trapping and a complex potential. For ...
This paper investigates the decay properties of solutions to the massive linear wave equationgψ+ αl2...
The semilinear wave equation on the (outer) Schwarzschild manifold is studied. We prove local decay ...
Abstract. We study a wave equation in one dimensional space with nonlinear dissipative boundary feed...
AbstractPrice's Law states that linear perturbations of a Schwarzschild black hole fall off as t−2ℓ−...
We study the wave equation on the real line with a potential that falls off like |x|−α for |x | → ...
We consider solutions to the linear wave equation on higher dimensional Schwarzschild black hole spa...
In this brief note, we consider a wave equation that has both trapping and a complex potential. For ...
We prove sharp pointwise $t^{-3}$ decay for scalar linear perturbations of a Schwarzschild black hol...
Abstract. We study the one-dimensional wave equation with an inverse power potential that equals con...
We describe an expansion of the solution of the wave equation in the De Sitter - Schwarzschild metri...
Abstract. We describe an expansion of the solution of the wave equation on the De Sitter– Schwarzsch...
AbstractIn this article, we study the pointwise decay properties of solutions to the wave equation o...
In this brief note, we consider a wave equation that has both trapping and a complex potential. For ...
In this brief note, we consider a wave equation that has both trapping and a complex potential. For ...
In this brief note, we consider a wave equation that has both trapping and a complex potential. For ...
This paper investigates the decay properties of solutions to the massive linear wave equationgψ+ αl2...
The semilinear wave equation on the (outer) Schwarzschild manifold is studied. We prove local decay ...
Abstract. We study a wave equation in one dimensional space with nonlinear dissipative boundary feed...
AbstractPrice's Law states that linear perturbations of a Schwarzschild black hole fall off as t−2ℓ−...