TANNAKA DUALITY FOR GEOMETRIC STACKS 1. Introduction Let X and S denote algebraic stacks of finite type over the field C of complex numbers, and let X an and S denote their analytifications (which are stacks in the comp - Direct image functor - Document - PDFSEARCH.IO

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	TANNAKA DUALITY FOR GEOMETRIC STACKS 1. Introduction Let X and S denote algebraic stacks of finite type over the field C of complex numbers, and let X an and S denote their analytifications (which are stacks in the comp Add to Reading List Document Date: 2007-08-25 19:13:41 Open Document File Size: 208,91 KB Share Result on Facebook Company GLn / OU / Tor1 / / Event M&A / / IndustryTerm external tensor product / tensor product / fiber product / ith cohomology / algebraic / direct products / absolute product / tensor products / / Person Brian Conrad / / ProvinceOrState Massachusetts / / SocialTag Scheme theory Algebraic geometry Homological algebra Algebraic topology Sheaf Topos Grothendieck topology Direct image functor Stalk Abstract algebra

TANNAKA DUALITY FOR GEOMETRIC STACKS 1. Introduction Let X and S denote algebraic stacks of finite type over the field C of complex numbers, and let X an and S denote their analytifications (which are stacks in the compAdd to Reading List