2 citations · 6 across the 8 of their papers we have counts for
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math.AG2013★ 1 cited
A primitive change of variables formula for schemic motivic integration
Andrew R. Stout
We develop further the theory of integrable functions within the theory of relative simplicial motivic measures. We provide a primitive change of variables formula for this theory.
math.AG2013★ 1 cited
Integrable functions within the theory of schemic motivic integration
Andrew R. Stout
We develop notions of integrable functions within the theory of schemic motivic integration.
math.AG2013★ 2 cited
Measurable motivic sites
Andrew R. Stout
We introduce the notion of a relative limit simplicial partial motivic site and a corresponding notion of motivic measurability which specializes to the notion of finite schemic mo…