AbstractWe study the dispersive properties of the wave equation associated with the shifted Laplace–Beltrami operator on real hyperbolic spaces and deduce new Strichartz estimates for a large family of admissible pairs. As an application, we obtain local well-posedness results for the nonlinear wave equation
New local smoothing estimates in Besov spaces adapted to the half-wave group are proved via $\ell^2$...
We consider the amplitude equation for nonlinear surface wave solutions of hyperbolic conservation l...
We prove an abstract Strichartz estimate, which implies previously unknown endpoint Strichartz estim...
AbstractWe study the dispersive properties of the wave equation associated with the shifted Laplace–...
We study the dispersive properties of the wave equation associated with the shifted Laplace–Beltrami...
This paper is devoted to study the dispersive properties of the linear Klein-Gordon and wave equatio...
We prove sharp Strichartz-type estimates in three dimensions, including some which hold in reverse s...
The purpose of this dissertation is to analyze the asymptotic behavior of solutions to the nonlinear...
We study the dispersive properties of thewave equation associated with the shifted Laplace–Beltrami...
50 pages, 30 figuresInternational audienceWe consider the Klein--Gordon equation associated with the...
We prove sharp pointwise kernel estimates and dispersive properties for the linear wave equation on ...
43 pages, 4 fig.International audienceWe establish sharp pointwise kernel estimates and dispersive p...
This thesis is devoted to the study of the wave equation on symmetric and locally symmetric spaces o...
AbstractIn this paper, we prove dispersive and Strichartz estimates associated for the Dunkl wave eq...
Submitted to Journal of the Australian Mathematical SocietyThis paper can be considered as a sequel ...
New local smoothing estimates in Besov spaces adapted to the half-wave group are proved via $\ell^2$...
We consider the amplitude equation for nonlinear surface wave solutions of hyperbolic conservation l...
We prove an abstract Strichartz estimate, which implies previously unknown endpoint Strichartz estim...
AbstractWe study the dispersive properties of the wave equation associated with the shifted Laplace–...
We study the dispersive properties of the wave equation associated with the shifted Laplace–Beltrami...
This paper is devoted to study the dispersive properties of the linear Klein-Gordon and wave equatio...
We prove sharp Strichartz-type estimates in three dimensions, including some which hold in reverse s...
The purpose of this dissertation is to analyze the asymptotic behavior of solutions to the nonlinear...
We study the dispersive properties of thewave equation associated with the shifted Laplace–Beltrami...
50 pages, 30 figuresInternational audienceWe consider the Klein--Gordon equation associated with the...
We prove sharp pointwise kernel estimates and dispersive properties for the linear wave equation on ...
43 pages, 4 fig.International audienceWe establish sharp pointwise kernel estimates and dispersive p...
This thesis is devoted to the study of the wave equation on symmetric and locally symmetric spaces o...
AbstractIn this paper, we prove dispersive and Strichartz estimates associated for the Dunkl wave eq...
Submitted to Journal of the Australian Mathematical SocietyThis paper can be considered as a sequel ...
New local smoothing estimates in Besov spaces adapted to the half-wave group are proved via $\ell^2$...
We consider the amplitude equation for nonlinear surface wave solutions of hyperbolic conservation l...
We prove an abstract Strichartz estimate, which implies previously unknown endpoint Strichartz estim...
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