Sur l'homologie elliptique du spectre de milnor
DOI:
https://doi.org/10.22199/S07160917.1996.0002.00005Abstract
References
[1] J. F. Adams: Stable homotopy and generalised homology. University of Chicago Mathematics Lectures Notes, (1971).
[2] H. Cartan and S. Eilenberg : Homological Algebra. Princeton University Press (sevent printing 1973).
[3] P. E. Conner and E. E. Floyd : The relation of Cobordibm to K-Theory. Lecture Notes in Math., No 28 Springer Verlag (1966).
[4] P. E. Conner and L. Smith : On the Complex Bordism of finite Complexes I. I. H. E. S. Pub. Math., No 37 (1969).
[5] P. S. Landweber : Homological Properties of Comodules over MU (MU) and BP (BP). American Journal of Mathematics 98, pp. 591-617 (1976).
[6] P. S. Landweber: Elliptic Cohomology and Modular Forms. Lecture Notes in Math., No 1326 Springer Verlag (1988).
[7] P. S. Landweber, D. C. Ravenel, R. E. Stong : Periodic Cohomology Theories defined by Elliptic Curves. ?echcentenniel conference proceedings, AMS Contempora y Mathematics 181, pp. 317 – 337 (1995).
[8] D. Lazar: Autour de la platitude. Bull. Soc. Math. France, No 97, pp. 81 - 128 (1969).
[9] H. R. Miller and D. C. Ravenel : Morava Stabilizer Algebra and The Localization of Novikov/s E2-term. Ducke Méathematical Journal, 44 (2), pp. 433- 447 (1977).
[2] H. Cartan and S. Eilenberg : Homological Algebra. Princeton University Press (sevent printing 1973).
[3] P. E. Conner and E. E. Floyd : The relation of Cobordibm to K-Theory. Lecture Notes in Math., No 28 Springer Verlag (1966).
[4] P. E. Conner and L. Smith : On the Complex Bordism of finite Complexes I. I. H. E. S. Pub. Math., No 37 (1969).
[5] P. S. Landweber : Homological Properties of Comodules over MU (MU) and BP (BP). American Journal of Mathematics 98, pp. 591-617 (1976).
[6] P. S. Landweber: Elliptic Cohomology and Modular Forms. Lecture Notes in Math., No 1326 Springer Verlag (1988).
[7] P. S. Landweber, D. C. Ravenel, R. E. Stong : Periodic Cohomology Theories defined by Elliptic Curves. ?echcentenniel conference proceedings, AMS Contempora y Mathematics 181, pp. 317 – 337 (1995).
[8] D. Lazar: Autour de la platitude. Bull. Soc. Math. France, No 97, pp. 81 - 128 (1969).
[9] H. R. Miller and D. C. Ravenel : Morava Stabilizer Algebra and The Localization of Novikov/s E2-term. Ducke Méathematical Journal, 44 (2), pp. 433- 447 (1977).
Published
2018-04-04
How to Cite
[1]
A. Kheldouni and F. Lamrini, “Sur l’homologie elliptique du spectre de milnor”, Proyecciones (Antofagasta, On line), vol. 15, no. 2, pp. 169-177, Apr. 2018.
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