Add to ORKGAbstract. We show that the scattering matrix is in the unital Wiener algebra of functions with integrable Fourier transforms and use this to derive disper-sion estimates for solutions of the one-dimensional perturbed Schrödinger and Klein–Gordon equations. In particular, we remove the additional decay con-ditions in the case where a resonance is present at the edge of the continuous spectrum. 1
We prove a sharp dispersive estimate|Pacu(t,x)|≤C|t|-1/2{dot operator}{norm of matrix}u(0){norm of m...
By exploiting estimates on Bloch functions obtained in a previous paper, we prove decay estimates fo...
Abstract. The present paper is dedicated to the proof of dispersive estimates on stratified Lie grou...
Abstract. We show that for a one-dimensional Schrödinger operator with a potential whose (j + 1)’th...
Abstract. We derive a dispersion estimate for one-dimensional perturbed radial Schrödinger operator...
We derive a dispersion estimate for one-dimensional perturbed radial Schrödinger operators. We also ...
We derive a dispersion estimate for one-dimensional perturbed radial Schrödinger operators. We also ...
In this document we explore the issue of L1 → L ∞ estimates for the solution operator of the linear ...
Abstract. We show that for a Jacobi operator with coefficients whose (j + 1)’th moments are summable...
Consider the Schrödinger operator H = − ∆ + V in R3, where V is a real-valued potential. Let Pac be...
We consider fully discrete schemes for the one dimensional linear Schrödinger equation and analyze ...
By exploiting estimates on Bloch functions obtained in a previous paper, we prove decay estimates fo...
A simplified, yet rigorous treatment of scattering theory methods and their applications Dispersion...
By exploiting estimates on Bloch functions obtained in a previous paper, we prove decay estimates fo...
We prove dispersive estimates for Schrödinger equations in three dimensions without making any assum...
We prove a sharp dispersive estimate|Pacu(t,x)|≤C|t|-1/2{dot operator}{norm of matrix}u(0){norm of m...
By exploiting estimates on Bloch functions obtained in a previous paper, we prove decay estimates fo...
Abstract. The present paper is dedicated to the proof of dispersive estimates on stratified Lie grou...
Abstract. We show that for a one-dimensional Schrödinger operator with a potential whose (j + 1)’th...
Abstract. We derive a dispersion estimate for one-dimensional perturbed radial Schrödinger operator...
We derive a dispersion estimate for one-dimensional perturbed radial Schrödinger operators. We also ...
We derive a dispersion estimate for one-dimensional perturbed radial Schrödinger operators. We also ...
In this document we explore the issue of L1 → L ∞ estimates for the solution operator of the linear ...
Abstract. We show that for a Jacobi operator with coefficients whose (j + 1)’th moments are summable...
Consider the Schrödinger operator H = − ∆ + V in R3, where V is a real-valued potential. Let Pac be...
We consider fully discrete schemes for the one dimensional linear Schrödinger equation and analyze ...
By exploiting estimates on Bloch functions obtained in a previous paper, we prove decay estimates fo...
A simplified, yet rigorous treatment of scattering theory methods and their applications Dispersion...
By exploiting estimates on Bloch functions obtained in a previous paper, we prove decay estimates fo...
We prove dispersive estimates for Schrödinger equations in three dimensions without making any assum...
We prove a sharp dispersive estimate|Pacu(t,x)|≤C|t|-1/2{dot operator}{norm of matrix}u(0){norm of m...
By exploiting estimates on Bloch functions obtained in a previous paper, we prove decay estimates fo...
Abstract. The present paper is dedicated to the proof of dispersive estimates on stratified Lie grou...