Titlebook: ;

减去

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

泥土谦卑

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

性别

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 ..

分开

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

Indebted

变色龙

INCH

MANIA

婴儿

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