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dh?1(v1)=?1(dgv1). ?1([v1,v2]g) ? [?1(v1),?1(v2)]h = dh?2(v1 ? v2) ? ?2(dgv1 ? v2) ? (?1)|v1|?2(v1 ? dgv2) and higher equations (infinitely ...
notice-montage-nano-pk-20-32.pdf - Hargassner
In this note we prove a conjecture of Kashiwara, which states that the Euler class of a coherent analytic sheaf F on a complex.
C?ald?araru's conjecture and Tsygan's formality
In this paper we prove that on a smooth algebraic variety the HKR-morphism twisted by the square root of the Todd genus gives an isomorphism between the sheaf ...
Kontsevich Du o type theorem for dg manifolds - ::KIAS::
The full version of the pro HKR theorem presented here has recently been required in the study of the infinitesimal deformation of algebraic cycles. [2, 26].
ON A CONJECTURE OF KASHIWARA RELATING CHERN ... - HAL
ABSTRACT: We study the multiplicative structure of orbifold Hochschild coho- mology in an attempt to generalize the results of Kontsevich and Calaque-Van ...
Untitled - Princeton Math
Atiyah class. X is a smooth complex variety, E is a vector bundle. The Atiyah class is given by the extension (obstruction to existence of a.
aNNALES SCIENnIFIQUES SUPÉRIEUkE de L ÉCOLE hORMALE
He defined an automorphism of td. ? 1. 2. : HT. ?. (X) ?. HT. ?. (X) given by the contraction with the Todd class of X. Then the composite map. HKR?2 ? td. ? 1.
The cup product in orbifold Hochschild cohomology Contents
(ii) 1 is equal to the composition hkr?td. 1. 2. M/g of the HKR map and the action of the square root of the Todd cocycle td. 1. 2. M/g ? k=0 kg.
Soutenance de l'habilitation à diriger des recherches
See Theorem 2.1. Furthermore, we obtain the following Kontsevich?Duflo type theorem for Lie pairs: Given a Lie pair (L, A), the map hkr?Td ... ? I1 = hkr? td. ¯?+ ...