Shripad M. Garge
Published 2004-09-23Version 1
This thesis studies arithmetic of linear algebraic groups. It involves studying the properties of linear algebraic groups defined over global fields, local fields and finite fields, or more generally the study of the linear algebraic groups defined over the fields which admit arbitrary cyclic extensions.
Chabauty limits of groups of involutions in $SL(2,F)$ for local fields
Smooth Lie groups over local fields of positive characteristic need not be analytic
Lectures on Lie groups over local fields
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