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For finitary set functors preserving inverse images, recursive coalgebras
A of Paul Taylor are proved to be precisely those for which the system
described by A always halts in finitely many steps.
On calcule dans cet article l’homologie stable des groupes orthogonaux et symplectiques sur un corps fini à coefficients tordus par un endofoncteur usuel des -espaces vectoriels (puissance extérieure, symétrique, divisée...). Par homologie stable, on entend, pour tout entier naturel , les colimites des espaces vectoriels et — dans cette situation, la stabilisation (avec une borne explicite en fonction de et ) est un résultat classique de Charney.
Tout d’abord, nous donnons un cadre...
We consider Taylor approximation for functors from the small category of finite pointed
sets to modules and give an explicit description for the homology of the layers
of the Taylor tower. These layers are shown to be fibrant objects in a suitable closed
model category structure. Explicit calculations are presented in characteristic zero
including an application to higher order Hochschild homology. A spectral sequence for the
homology of the homotopy fibres of this approximation is provided.
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