187,903 research outputs found
On Dwork cohomology for singular hypersurfaces
Let Z be a projective hypersurface over a finite field. With no smoothness assumption, we relate the p-adic cohomology spaces constructed by Dwork in his study of the zeta function of Z to the rigid homology spaces of Z. The key result is a general theorem based on the Fourier transform for arithmetic D-modules
which extends to the rigid context results proved in the algebraic one by Adolphson and Sperber, and Dimca, Maaref, Sabbah and Saito. If V, V' are dual vector bundles over a smooth p-adic formal scheme X, u is a section of V' , Z the zero locus of its
reduction mod p, this theorem gives an identification between the overconvergent local cohomology of the structure sheaf of X with supports in Z and the relative rigid cohomology of V with coefficients in the Dwork isocrystal associated to u. Thanks to this result, we also give an interpretation of a canonical filtration on the Dwork complexes in terms of the rigid homology spaces of the intersections of Z with intersections of coordinate hyperplanes
Generalul Berthelot şi dezrobirea românilor
Cosma, Aurel
Generalul Berthelot şi dezrobirea românilor / Aurel Cosma- junior. - Bucureşti : Imprimeriile Independenţa, 1932. - 22 p. ; 24 cm
One the P-Adic Local Invariant Cycle Theorem
The aim of this paper is to consider the -adic local invariant cycle theorem in the mixed characteristic case.
In the first part of the paper, via case-by-case discussion, we construct the -adic specialization map, and then write out the complete conjecture in -adic case. We proved the theorem in good reduction and semistable reduction cases.
In the second part of the paper, by using Berthelot, Esnault and R\"{u}lling's trace morphisms in [BER], we first prove the case of coherent cohomology, then we extend it to the Witt vector cohomology, and we then get a result on the Frobenius-stable part of the Witt vector cohomology, which corresponds the slope 0 part of the rigid cohomology, we then get the general -adic local invariant cycle theorem.
We also give another approach in the and cases in the general case.
In the last part of the paper, based on Flach and Morin's work on the weight filtration in the -adic case, we consider the -adic analogous result (which, together with the -adic's result, serves as a part to prove the compatibility of the Weil-etale cohomology with the Tamagawa number conjecture). This is a direct corollary of the local invariant cycle theorem by taking the weight filtration. And we also consider some typical examples that the weight filtration statement could be verified by direct computations.</p
Berthelot et l'alchimie : Robert Halleux, Marcellin Berthelot, historien de l'alchimie, Comptes rendus, 104e Congrès not. Soc. savantes, Bordeaux, 1979
Julien Pierre. Berthelot et l'alchimie : Robert Halleux, Marcellin Berthelot, historien de l'alchimie, Comptes rendus, 104e Congrès not. Soc. savantes, Bordeaux, 1979. In: Revue d'histoire de la pharmacie, 69ᵉ année, n°250, 1981. p. 210
La conception de la fonction sociale de la science chez des enseignants québécois de sciences du secondaire et du collégial /
En-tête du titre: Rapport de rechercheBibliogr.: p. 174-17
Berthelot et l'alchimie : Robert Halleux, Marcellin Berthelot, historien de l'alchimie, Comptes rendus, 104e Congrès not. Soc. savantes, Bordeaux, 1979
Julien Pierre. Berthelot et l'alchimie : Robert Halleux, Marcellin Berthelot, historien de l'alchimie, Comptes rendus, 104e Congrès not. Soc. savantes, Bordeaux, 1979. In: Revue d'histoire de la pharmacie, 69ᵉ année, n°250, 1981. p. 210
Commission de patronage
Berthelot , Frémy , Troost L., Bouty , Philippon P. Commission de patronage. In: Rapport sur l'École pratique des hautes études, 1889-1892. 1889. p. 2
Revue scientifique, 7 décembre. — Hommage à Berthelot
Pellisson Maurice. Revue scientifique, 7 décembre. — Hommage à Berthelot. In: La revue pédagogique, tome 40, Janvier-Juin 1902. p. 80
Conseil départemental de l'Allier
Berthelot Marcellin. Conseil départemental de l'Allier. In: Bulletin administratif de l'instruction publique. Tome 41 n°734, 1887. p. 19
A. Ranc, La pensée de Marcellin Berthelot
Daumas Maurice. A. Ranc, La pensée de Marcellin Berthelot. In: Revue d'histoire des sciences et de leurs applications, tome 2, n°3, 1949. p. 288
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