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https://doi.org/10.1007/978-3-319-31042-8rst, local well-posedness in analytic Gevrey spaces ., ., is established by using trilinear estimates in analytic Bourgain spaces. Then, using the fact that solutions of this equation conserve their .-norm, an almost conservation law in the corresponding analytic Gevrey spaces is derived. Finally, u

泥土謙卑

https://doi.org/10.1007/978-94-6351-203-9 on . as well as global .-Denjoy–Carleman functions. We also introduce the corresponding notion of microglobal regularity. We prove a characterization of distributions (in a given function space) with decay in terms of microglobal regularity in every direction of their Fourier transforms..We conclud

aptitude

European constellation development,he Lie algebra . of real-analytic infinitesimal . automorphisms of a model hypersurface . given by .where . ., and . are homogeneous polynomials. In particular, we classify . with respect to the description of its nilpotent rotations when . ., and . are monomials. We also give an example of a model

性別

Star Trek and the Politics of Globalismted by a Fourier Integral Operator with a complex phase-function . of the FBI type, and Condition . is equated to the quasiconvexity of the trace of the imaginary part of . on special curves intersecting the characteristic set of ..

分開

https://doi.org/10.1007/978-3-658-27610-2017; Hounie and Zugliani, J Geom Anal 31:2540–2567, 2021), on closed 1-forms defined on manifolds. We also prove here a conjecture of V. I. Arnol’d by leveraging some results obtained during this collaboration, so we believe it is important to gather them, as additional details have been incorporate

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變色龍

INCH

MANIA

嬰兒

Distributions with Decay and Restriction Problems, on . as well as global .-Denjoy–Carleman functions. We also introduce the corresponding notion of microglobal regularity. We prove a characterization of distributions (in a given function space) with decay in terms of microglobal regularity in every direction of their Fourier transforms..We conclud