We study the holomorphic extendibility of $\text{Op}(p)u$, when $p$ is an analytic symbol, and explicit information is available on the domains of holomorphic extendibility of both $p$ and $u$. By a contour deformation argument, we obtain a precise local estimate of the domain of holomorphy of $\text{Op}(p)u$ in terms of the information on $p$ and $u$.Comment: 7 page
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National audienceWe propose a new method to apply the Lipschitz functional calculus of local Dirichl...
In the paper, a limit theorem for the argument of twisted with Dirichlet character L-functions of el...
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In this paper, we introduce a new abstract structure, expanded b-metric, as an natural extension of ...
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We continue to study relations among exponential and polynomial growth orders of the γ-th order Cesà...
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We consider a class of parabolic free boundary problems with heterogeneous coefficients including, f...
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In this article we study the interplay of the theory of classical Dirichlet series in one complex va...
National audienceWe propose a new method to apply the Lipschitz functional calculus of local Dirichl...
In the paper, a limit theorem for the argument of twisted with Dirichlet character L-functions of el...
We consider a class of parabolic free boundary problems with heterogeneous coefficients including, f...