functoriality造句
例句与造句
- This functoriality conjecture implies all the other conjectures presented so far.
- Functoriality of the total Chern classes allows one to write this relation as
- He then goes on to formulate a very general " Functoriality Principle ".
- The second property expresses the " functoriality " of a ?-functor.
- For reductive groups other than, the generalized Ramanujan conjecture would follow from principle of Langlands functoriality.
- It's difficult to find functoriality in a sentence. 用functoriality造句挺难的
- Functoriality is the conjecture that automorphic forms on different groups should be related in terms of their-groups.
- A proof of Langlands functoriality would also lead towards a thorough understanding of the analytic properties of automorphic L-functions.
- Roughly speaking, the Langlands reciprocity conjecture is the special case of the functoriality conjecture when one of the reductive groups is trivial.
- It is an observation due to functoriality of symmetric powers of automorphic representations of will give a proof of the Ramanujan Petersson conjecture.
- His joint work with Robert Langlands and Ng?B?o Ch鈛 suggested a new approach to the functoriality of automorphic representations and trace formulas.
- The generalized Ramanujan conjecture in turn follows from the Langlands functoriality conjecture, and this has led to some progress on Selberg's conjecture.
- It was in this letter that he introduced what has since become known as the-group and along with it, the notion of functoriality.
- A great deal is known about the cohomology of groups, including interpretations of low-dimensional cohomology, functoriality, and how to change groups.
- In its application to Artin's conjecture, functoriality associated to every-dimensional representation of a Galois group an automorphic representation of the adelic group of.
- In general, the Langlands functoriality conjectures imply that automorphic L-functions of a connected reductive group are equal to products of automorphic L-functions of general linear groups.
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