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A Fourier Transform for Banach-Colmez spaces
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abstract
We define and study an $\ell$-adic Fourier transform for a relative version of Banach-Colmez spaces (over a perfectoid space which is not necessarily a geometric point), which can be thought of as some analytic analogue of the $\ell$-adic Fourier transform for unipotent perfect group schemes. We explicitly describe it on some examples.
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Cited by 1 Pith paper
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A 6-functor formalism for solid quasi-coherent sheaves on the Fargues-Fontaine curve
A 6-functor formalism for Z_p-linear solid quasi-coherent sheaves on small v-stacks is constructed, yielding Poincare duality for pro-etale Q_p-cohomology.
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