Voir la notice de l'article provenant de la source Cambridge University Press
Kang, Su-Jeong. Refined Motivic Dimension. Canadian mathematical bulletin, Tome 58 (2015) no. 3, pp. 519-529. doi: 10.4153/CMB-2015-018-4
@article{10_4153_CMB_2015_018_4,
author = {Kang, Su-Jeong},
title = {Refined {Motivic} {Dimension}},
journal = {Canadian mathematical bulletin},
pages = {519--529},
year = {2015},
volume = {58},
number = {3},
doi = {10.4153/CMB-2015-018-4},
url = {http://geodesic.mathdoc.fr/articles/10.4153/CMB-2015-018-4/}
}
[A] [A] Arapura, D., Varieties with very little transcendental cohomology. In: Motives and algebraic cycles, Fields Inst. Commun., 56, American Mathematical Society, Providence, RI, 2009, pp. 1–14. Google Scholar
[Al] [Al] Arapura, D., TheHodge conjecture for rationally connected fivefolds. arxiv:math/O5O2257 Google Scholar
[B] [B] Bloch, S.,Lectures on algebraic cycles. Duke University Mathematics Series, IV, Duke University, Mathematics Department, Durham, NC, 1980. Google Scholar
[BS] [BS] Bloch, S. and Srinivas, V., Remarks on correspondences and algebraic cycles. Amer. J. Math. 105(1983), no. 5, 1235–1253. Google Scholar | DOI
[CM] [CM] Conte, A. and Murre, J. P., The Hodge conjecture for fourfolds admitting a covering by rational curves. Math. Ann. 238(1978), no. 1, 79–88. http://dx.doi.Org/10.1007/BF01351457 Google Scholar
[D] [D] Deligne, P., Théorème de Lefschetzet critères de dégénérescence de suites spectrales. Inst. Hautes Études Sci. Publ. Math. 35(1968), 259–278. Google Scholar
[Dl] [Dl] Deligne, P., Théorie de Hodge. II, III Inst. Hautes Études Sci. Publ. Math.40(1971 ), 5–57;.44(1974), 5–77. Google Scholar
[G] [G] Grothendieck, A., Hodge's general conjecture is false for trivial reasons. Topology. 8(1969), 299–303. http://dx.doi.Org/10.101 6/0040-9383(69)9001 6-0 Google Scholar
[E] [E] Esnault, H., Varieties over a finite field with trivial Chow group ofO-cycles have a rational point. Invent. Math. 151(2003), no. 1, 187–191. Google Scholar | DOI
[La] [La] Laterveer, R., Algebraic varieties with small Chow groups. J. Math. Kyoto Univ. 38(1998), no. 4, 673–694. Google Scholar
[Le] [Le] Lewis, J. D., A survey of the Hodge conjecture. Second éd., CRM Monograph Series, 10, American Mathematical Society, Providence, RI, 1999. Google Scholar
[P] [P] Paranjape, K. H., Cohomological and cycle-theoretic connectivity. Ann. of Math.(2). 139(1994), no. 3, 641–660. Google Scholar | DOI
[S] [S] Steenbrink, J. H. M., Some remarks about the Hodge conjecture. In: Hodge theory (SantCugat, 1985), Lecture Notes in Math., 1246, Springer, Berlin, 1987, pp. 165–175. Google Scholar
[V] [V] Voisin, C., Hodge theory and complex algebraic geometry. I. Cambridge Studies in Advanced Mathematics, 76, Cambridge University Press, Cambridge, 2007. Google Scholar
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