AbstractWe discuss the microlocal Gevrey smoothing effect for the Schrödinger equation with variable coefficients via the propagation property of the wave front set of homogenous type. We apply the microlocal exponential estimates in a Gevrey case to prove our result
It is well known that the Prandtl boundary layer equation is instable, and the well-posedness in Sob...
We study microlocal analytic singularity of solutions to Schr\"odinger equation with analytic coef...
AbstractThe total energy of the wave equation is conserved with respect to time if the propagation s...
The aim of this paper is to investigate the phenomena of microlocal smoothing effect for Schrödinger...
AbstractWe discuss the microlocal Gevrey smoothing effect for the Schrödinger equation with variable...
The paper describes a new approach to global smoothing problems for dispersive and non-dispersive ev...
We study the Gevrey singularities of solutions of microhyperbolic equations using exponential weight...
AbstractIn this article we study global-in-time Strichartz estimates for the Schrödinger evolution c...
We study microlocal analytic singularity of solutions to Schrödinger equation with analytic coeffic...
AbstractThe Cauchy problem for the Schrödinger Equation i∂u/∂t = − 12 Δu + Vu is studied. It is foun...
We study microlocal analytic singularity of solutions to Schr"odinger equation with analytic coeff...
International audienceIn this paper we study the degenerate Cauchy-Riemann equation in Gevrey classe...
34 pages, 2 figuresWe prove smoothing estimates for Schrödinger equations $i\partial_t \phi+\partial...
This paper describes a new approach to global smoothing problems for dispersive and non-dispersive e...
AbstractWe prove smoothing estimates for Schrödinger equations i∂tϕ+∂x(a(x)∂xϕ)=0 with a(x)∈BV, real...
It is well known that the Prandtl boundary layer equation is instable, and the well-posedness in Sob...
We study microlocal analytic singularity of solutions to Schr\"odinger equation with analytic coef...
AbstractThe total energy of the wave equation is conserved with respect to time if the propagation s...
The aim of this paper is to investigate the phenomena of microlocal smoothing effect for Schrödinger...
AbstractWe discuss the microlocal Gevrey smoothing effect for the Schrödinger equation with variable...
The paper describes a new approach to global smoothing problems for dispersive and non-dispersive ev...
We study the Gevrey singularities of solutions of microhyperbolic equations using exponential weight...
AbstractIn this article we study global-in-time Strichartz estimates for the Schrödinger evolution c...
We study microlocal analytic singularity of solutions to Schrödinger equation with analytic coeffic...
AbstractThe Cauchy problem for the Schrödinger Equation i∂u/∂t = − 12 Δu + Vu is studied. It is foun...
We study microlocal analytic singularity of solutions to Schr"odinger equation with analytic coeff...
International audienceIn this paper we study the degenerate Cauchy-Riemann equation in Gevrey classe...
34 pages, 2 figuresWe prove smoothing estimates for Schrödinger equations $i\partial_t \phi+\partial...
This paper describes a new approach to global smoothing problems for dispersive and non-dispersive e...
AbstractWe prove smoothing estimates for Schrödinger equations i∂tϕ+∂x(a(x)∂xϕ)=0 with a(x)∈BV, real...
It is well known that the Prandtl boundary layer equation is instable, and the well-posedness in Sob...
We study microlocal analytic singularity of solutions to Schr\"odinger equation with analytic coef...
AbstractThe total energy of the wave equation is conserved with respect to time if the propagation s...
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