New function spaces reformulate ell^q L^p decoupling inequalities for sphere and light cone, are invariant under half-wave propagators, and improve fractional integration and local smoothing estimates.
Lo cal smoothing and Hardy spaces for Fourier integral operators on manifolds
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Function spaces for decoupling
New function spaces reformulate ell^q L^p decoupling inequalities for sphere and light cone, are invariant under half-wave propagators, and improve fractional integration and local smoothing estimates.