-
together with the
tensor product of representations, form a
tannakian category RepG. In fact,
tannakian categories with a "fiber functor" over a
field are equivalent...
- In mathematics, a
Tannakian category is a
particular kind of
monoidal category C,
equipped with some
extra structure relative to a
given field K. The...
- higher-dimensional varieties. In
order to do this, the
technical machinery of
Tannakian category theory (going back to Tannaka–Krein duality, but a
purely algebraic...
-
subschemes of S {\displaystyle S}
could be included. Deligne; Milne. "
Tannakian Categories" (PDF). p. 58. SGA 4 and SGA 4 IV
Motivic Galois group - https://web...
- He
reworked the
Tannakian category theory in his 1990
paper for the "Grothendieck Festschrift",
employing Beck's
theorem – the
Tannakian category concept...
- 2011. He
earned his PhD
degree from
Princeton University in 2016 on "A
Tannakian Category and a
Horizontal Equidistribution Conjecture for Exponential...
-
duality to
noncommutative compact groups and led to the
development of
Tannakian formalism.
Tannaka was a
recipient of the
Order of the
Rising Sun (3rd...
-
symmetric monoidal categories (such as is the case with, e.g., the
theory of
Tannakian categories) This
disambiguation page
lists articles ****ociated with the...
- that of Ayoub. The
construction is
based on Nori's
basic lemma and his
tannakian theorem. Friedlander, Eric; Grayson,
Daniel R. (18 July 2005). Handbook...
- finite-dimensional
Hilbert spaces.
These include the
dagger compact categories.
Tannakian categories are
monoidal categories enriched over a field,
which are very...
