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Continuous étale cohomology

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References

  1. Bousfield, A.K., Kan, D.M.: Homotopy limits, completions and localizations. Lecture Notes in Mathematics 304. Berlin, Heidelberg, New York: Springer 1972

    Google Scholar 

  2. Bredon, G.: Sheaf theory. New York: McGraw-Hill 1967

    Google Scholar 

  3. Dwyer, W.G., Friedlander, E.M.: Algebraic and étaleK-theory. Trans. Am. Math. Soc.292, 247–280 (1985)

    Google Scholar 

  4. Eilenberg, S., MacLane, S.: Cohomology theory of abstract groups. I. Ann. Math.48, 51–78 (1947)

    Google Scholar 

  5. Gray, B.I.: Spaces of the samen-type, for alln. Topology5, 241–243 (1966)

    Google Scholar 

  6. Grothendieck, A.: Sur quelques points d'algèbre homologique. Tôhoku Math. J.9, 119–221 (1957)

    Google Scholar 

  7. Grothendieck, A.: La théorie des classes de Chern: Bull Soc. Math. Fr.86, 137–154 (1958)

    Google Scholar 

  8. Harrison, D.K.: Infinite abelian groups and homological methods. Ann. Math.69, 366–391 (1956)

    Google Scholar 

  9. Milne, J.S.: Étale cohomology, Princeton Mathematical Series 33, Princeton, 1980

  10. Roos, J.-E.: Sur les foncteurs dérivés de\(\underleftarrow {\lim }\). Applications. C.R. Acad. Sci. Ser. I252, 3702–3704 (1961)

    Google Scholar 

  11. Roos, J.-E.: Sur les foncteurs dérivés des produits infinis dans les catégories de Grothendieck. Exemples et contre-exemples. C.R. Acad. Sci. Ser. I263, 895–898 (1966)

    Google Scholar 

  12. Serre, J.-P.: Cohomologie Galoisienne. Lecture Notes in Mathematics 5. Berlin, Göttingen, Heidelberg, New York: Springer 1964

    Google Scholar 

  13. Soulé, Ch.: Operations on étaleK-theory. Applications. Lecture Notes in Mathematics 966, 271–303. Berlin, Heidelberg, New York: Springer 1982

    Google Scholar 

  14. Tate, J.: Relations betweenK 2 and Galois cohomology. Invent. Math.36, 257–274 (1976)

    Google Scholar 

  15. Tate, J.: Algebraic cycles and poles of zeta functions. Arithmetical algebraic geometry (Purdue Lafayette 1963). Schilling, O.F.G. (ed.). New York: Harper & Row 1965

    Google Scholar 

  16. Grothendieck, A., et al.: Théorie des topos et cohomologie étale des schémas. Tome 3. Lecture Notes in Mathematics 305. Berlin, Heidelberg, New York: Springer 1973

    Google Scholar 

  17. Deligne, P., et al.: Cohomologie étale. Lecture Notes in Mathematics 569. Berlin, Heidelberg, New York: Springer 1977

    Google Scholar 

  18. Grothendieck A., et al.: Cohomologiel-adique et fonctionsL. Lecture Notes in Mathematics 589. Berlin, Heidelberg, New York: Springer 1982

    Google Scholar 

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  1. Fakultät für Mathematik, Universität Regensburg, Universitätsstrasse 31, D-8400, Regensburg, Federal Republic of Germany

    Uwe Jannsen

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  1. Uwe Jannsen
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Jannsen, U. Continuous étale cohomology. Math. Ann. 280, 207–245 (1988). https://doi.org/10.1007/BF01456052

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