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2 - Curves on threefolds and intermediate jacobians

from LECTURES ON ALGEBRAIC CYCLES

Published online by Cambridge University Press:  05 July 2014

Spencer Bloch
Affiliation:
University of Chicago
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Publisher: Cambridge University Press
Print publication year: 2010

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References

[1] A., Beauville, Variétés de Prym et jacobiennes intermédiaires, Ann. Sci. Ecole Norm. Sup. (4), 10 (1977), 304-391.Google Scholar
[2] S., Bloch, An example in the theory of algebraic cycles, pp. 1-29 in Algebraic K-Theory, Lecture Notes in Math., no. 551, Springer, Berlin (1976).
[3] S., Bloch and J. P., Murre, On the Chow groups of certain types of Fano threefolds, Compositio Math., 39 (1979), 47-105.Google Scholar
[4] C. H., Clemens and P. A., Griffiths, The intermediate jacobian of the cubic threefold, Ann. of Math. (2), 95 (1972), 281-356.CrossRefGoogle Scholar
[5] P., Deligne, Théorie de Hodge. I, pp. 425-430 in Actes du Congrès International des Mathématiciens (Nice, 1970), vol. 1, Gauthier-Villars, Paris (1971).
[6] P., Griffiths, On the periods of certain rational integrals. I, II, Ann. of Math. (2), 90 (1969), 460-495; 90 (1969), 496-541.Google Scholar
[7] P., Griffiths and J., Harris, Principles of Algebraic Geometry, Wiley, New York (1978). [Reprinted 1994.]
[8] J. P., Murre, Algebraic equivalence modulo rational equivalence on a cubic threefold, Compositio Math., 25 (1972), 161-206.Google Scholar
[9] B. R., Tennison, On the quartic threefold, Proc. London Math. Soc. (3), 29 (1974), 714-734.CrossRefGoogle Scholar
[10] A. N., Tyurin, Five lectures on three dimensional varieties, Uspehi Mat. Nauk, 27 (1972), no. 5 (167), 3-50. [Translation: Russian Math. Surveys, 27 (1972), no. 5, 1-53.]Google Scholar
[11] A., Wallace, Homology Theory on Algebraic Varieties, Pergamon Press, New York (1958).
[12] D. I., Lieberman, Higher Picard varieties, Amer. J. Math., 90 (1968), 1165-1199.CrossRefGoogle Scholar

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