Gersten's conjecture and the homology of schemes

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1. [1] A. BOREL and J. MOORE, Homology theory for locally compact spaces (Michigan Math. J., vol. 7, 1960). Zbl0116.40301MR24 #A1123
2. [2] S. GERSTEN, Papers to appear in The proceedings of the Seattle K-Theory conference (Math. lecture notes, Berlin-Heidelberg-New York, Springer, 1973). 
3. [3] P. GRIFFITHS, On the periods of certain rational integrals I, II (Ann. Math., vol. 90, n° 3, 1969). Zbl0215.08103MR41 #5357
4. [4] A. GROTHENDIECK, On the de Rham cohomology of algebraic varieties (Pub. Math. I. H. E. S., vol. 29, 1966). Zbl0145.17602MR33 #7343
5. [5] A. GROTHENDIECK, Le groupe de Brauer I, II, III, Dix exposés sur la cohomologie des schémas, Amsterdam, North Holland, 1969. 
6. [6] P. DELIGNE, SGA, Exposé n° 18. 
7. [7] A. GROTHENDIECK, Hodge's General Conjecture is false for trivial reasons (Topology, vol. 8, n° 3, 1969). Zbl0177.49002MR40 #5624
8. [8] R. HARTSHORNE, Residues and duality (Lecture notes in math., vol. 20, Berlin-Heidelberg, New York, Springer 1966). Zbl0212.26101MR36 #5145
9. [9] R. HARTSHORNE, Algebraic de Rham cohomology, mimeographed notes (to appear in Publ. Math. I. H. E. S.). 
10. [10] D. QUILLEN, Higher algebraic K-theory, to appear in The proceedings of the Seattle conference on K-theory (Math. lecture notes, Springer, 1973). MR49 #2895
11. [11] J.-L. VERDIER, A duality theorem in the étale cohomology of schemes (Proceedings of a conference on local fields, Springer, 1967). Zbl0184.24402MR37 #6292
12. [12] J.-L. VERDIER, The Lefschetz fixed point formula in étale cohomology (Proceedings of a conference on local fields, Springer, 1967). Zbl0169.52401MR39 #4173
13. [13] J.-L. VERDIER, Dualité dans la cohomologie des espaces localement compacts (Séminaire Bourbaki, n° 300, 1965-1966). Zbl0268.55006
14. [14] S. HU, Homotopy Theory, Academic Press, 1959. Zbl0088.38803MR21 #5186
15. [15] W. V. D. HODGE and M. F. ATIYAH, Integrals of the second kind on an algebraic variety (Annals of Math., vol. 62, n° 1, 1955, p. 56-91). Zbl0068.34401MR17,533d
16. [16] S. LEFSCHETZ, Sur les intégrales multiples des variétés algébriques (J. Math. Pures et Appl., 3, (9), 1924, p. 319-343. JFM50.0265.02

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