intersection cohomology造句
例句與造句
- Intersection cohomology was used to prove the Kazhdan Lusztig conjectures and the Riemann Hilbert correspondence.
- Namely, they are the dimensions of the even intersection cohomology groups of " X ":
- The representations defined using intersection cohomology are related to those defined using ordinary cohomology by Kazhdan Lusztig polynomials.
- Namely, the components are the dimensions of the even intersection cohomology groups of " X ":
- The Dehn Sommerville equations are a manifestation of the Poincar?duality in the intersection cohomology of " X ".
- It's difficult to find intersection cohomology in a sentence. 用intersection cohomology造句挺難的
- It is closely related to intersection cohomology; indeed, the results in the preceding cited works can be expressed in terms of intersection cohomology.
- It is closely related to intersection cohomology; indeed, the results in the preceding cited works can be expressed in terms of intersection cohomology.
- If " X " is not smooth, then the above results remain true when \ mathbb Q [ \ dim X ] is replaced by the intersection cohomology complex IC.
- In they reinterpreted this in terms of the intersection cohomology of Mark Goresky and Robert MacPherson, and gave another definition of such a basis in terms of the dimensions of certain intersection cohomology groups.
- In they reinterpreted this in terms of the intersection cohomology of Mark Goresky and Robert MacPherson, and gave another definition of such a basis in terms of the dimensions of certain intersection cohomology groups.
- However, positivity for the case of a finite Weyl group " W " was already known from the interpretation of coefficients of the Kazhdan Lusztig polynomials as the dimensions of intersection cohomology groups, irrespective of the conjectures.
- In this language, the last form of the Dehn Sommerville equations, the symmetry of the " h "-vector, is a manifestation of the Poincar?duality in the intersection cohomology of " X ".
- Another such result is the "'Zucker conjecture "', which states that for a Hermitian locally symmetric variety the L 2 cohomology is isomorphic to the intersection cohomology ( with the middle perversity ) of its Baily Borel compactification ( Zucker 1982 ).
- By replacing the constant sheaf on " X " & minus; " X " " n " & minus; 2 with a local system, one can use Deligne's formula to define intersection cohomology with coefficients in a local system.
- The reason for the adjective " toric " is a connection of the toric " h "-vector with the intersection cohomology of a certain projective toric variety " X " whenever " P " is the boundary complex of rational convex polytope.
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