Results 71 to 80 of about 142 (127)
Gevrey regularity of subelliptic Monge–Ampère equations in the plane
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Chen, Hua, Li, Weixi, Xu, Chao-Jiang
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We study the incompressible fractional viscous–resistive magnetohydrodynamic system on Rn with fractional diffusion (−Δ)α, where α∈(1/2,1], and with positive viscosity and resistivity coefficients μ,ν>0.
Siyi Xie +2 more
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Existence of solutions for stress-rate type strain-limiting viscoelasticity in Gevrey spaces. [PDF]
Bachmann L +3 more
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In this work, we prove that the initial value problem for a system of two Kadomtsev–Petviashvili II (KP II) equations coupled via both dispersive and nonlinear terms is locally well-posed in anisotropic Gevrey spaces Gs1,s2δ1,δ2,ϱ(R2)×Gs1,s2δ1,δ2,ϱ(R2 ...
Feriel Boudersa +2 more
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Ultradifferentiable classes of entire functions. [PDF]
Nenning DN, Schindl G.
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Multianisotropic Gevrey Regularity and Iterates of Operators with Constant Coefficients
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Calvo, Daniela, Hakobyan, Gagik H.
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On nonlinear Landau damping and Gevrey regularity
In this article we study the problem of nonlinear Landau damping for the Vlasov-Poisson equations on the torus. As our main result we show that for perturbations initially of size $\epsilon > 0$ and time intervals $(0, \epsilon−N)$ one obtains nonlinear stability in regularity classes larger than Gevrey 3, uniformly in ǫ.
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Global solutions of aggregation equations and other flows with random diffusion. [PDF]
Rosenzweig M, Staffilani G.
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Gevrey regularity for integro-differential operators
We prove a regularity theory in the Gevrey class for a family of nonlocal differential equations of elliptic type.
Albanese, Guglielmo +2 more
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Double exponential quadrature for fractional diffusion. [PDF]
Rieder A.
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