Results 61 to 70 of about 3,471 (160)
We examine a linear q−difference differential equation, which is singular in complex time t at the origin. Its coefficients are polynomial in time and bounded holomorphic on horizontal strips in one complex space variable. The equation under study represents a q−analog of a singular partial differential equation, recently investigated by the author ...
Stéphane Malek, Rosanna Manzo
wiley +1 more source
Gevrey Regularity for Solution of the Spatially Homogeneous Landau Equation
In this paper, we study the Gevrey class regularity for solutions of the spatially homogeneous Landau equations in the hard potential case and the Maxwellian molecules ...
Chen, Hua, Li, Weixi, Xu, Chao-Jiang
core +1 more source
FBI transform in Gevrey classes and Anosov flows
v2: Main result improved with respect to v1.
Bonthonneau, Yannick Guedes +1 more
openaire +2 more sources
Existence of solutions for stress-rate type strain-limiting viscoelasticity in Gevrey spaces. [PDF]
Bachmann L +3 more
europepmc +1 more source
Gevrey hypoellipticity of a class of pseudodifferential operators [PDF]
Let a(x,D) be a pseudo-differential operator of type \(S^ m_{\rho,\delta (\Omega)}\). Let its symbol a(x,\(\xi)\) satisfy the conditions: 1) \(| a(x,\xi)| \geq c| \xi |^{m'}\), \(| \xi | \geq B;\) 2) \(| a^{(\alpha)}_{(\beta)}(x,\xi)| \leq C_ 0C_ 1^{| \alpha +\beta |}B!^{\sigma}| a(x,\xi)| (1+| \xi |)^{-\rho | \alpha | +\delta | \beta |}\), \(x\in ...
openaire +3 more sources
Ultradifferentiable classes of entire functions. [PDF]
Nenning DN, Schindl G.
europepmc +1 more source
Global solutions of aggregation equations and other flows with random diffusion. [PDF]
Rosenzweig M, Staffilani G.
europepmc +1 more source
Cauchy problem in generalized Gevrey classes [PDF]
n ...
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Gevrey estimates of the resolvent and sub-exponential time-decay of solutions
In this article, we study a class of non-selfadjoint Schr{\"o}dinger operators H which are perturbation of some model operator H 0 satisfying a weighted coercive assumption.
Wang, Xue Ping
core
On the Reconstruction Theorem of Holonomlc Modules In the Gevrey Classes
The aim of this paper is to extend a remarkable result due to \textit{T. Kashiwara} and \textit{M. Kawai} [ibid. 17, 813-979 (1981; Zbl 0505.58033)]which asserts that if \({\mathfrak M}\) is a holonomic \({\mathcal E}_ X\) module then there exists an holonomic \({\mathcal E}_ X\) module \({\mathfrak M}_{\text{reg}}\) with regular singularities such ...
openaire +3 more sources

