![Project cyan: $H^{\infty}$-calculus and square functions on Banach spaces](/media/cache/video_light/uploads/video/2024-06-20_Projet_Cyan-a31c04d7a942e74ed6fa360ffe43cf0b.jpg)
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Project cyan: $H^{\infty}$-calculus and square functions on Banach spaces
By Emiel Lorist , Johannes Stojanow , Himani Sharma , Andrew Pritchard
![Stable homology of braid groups with symplectic coefficients](/media/cache/video_light/uploads/video/2024-05-07_Petersen.mp4-02e4b37b08b4d31a5bc8706d66c76471-video-339dfc29f5d7136e6a7bcf8ea9ae0a67.jpg)
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Stable homology of braid groups with symplectic coefficients
By Dan Petersen
By Raf Cluckers
Appears in collection : 2018 - T1 - WS 2 - Model Theory and Valued Fields
I will recall some concrete parts of the course on motivic integration given at the IHP by Halupczok, and use it to define distributions of C-exp class on p-adic spaces. I will then study the wave front sets of these distributions, and make a link with zero loci of functions of Cexp class which provides an answer to a recent question raised by Aizenbud and Drinfeld. This concerns joint work with Aizenbud, Gordon, Halupczok, Loeser, and Raibaut (in various combinations).