Weil-Châtelet groups over local fields

 Access to full text

 Full (PDF)

1. [1] A. GROTHENDIECK, Le groupe de Brauer III, Dix exposés sur la cohomologie des schémas, North-Holland, Amsterdam; Masson, Paris, 1968. Zbl0198.25901MR39 #5586b
2. [2] S. LANG, Algebraic groups over finite fields (Amer. J. Math., vol. 78, 1956, p. 555-563). Zbl0073.37901MR19,174a
3. [3] S. LANG, Abelian varieties, Interscience Tracts, No. 7, New York, Interscience, 1959. Zbl0098.13201MR21 #4959
4. [4] S. LANG, Rapport sur la cohomologie des groupes, New York, Benjamin, 1966. Zbl0171.28903
5. [5] S. LICHTENBAUM, The period-index problem for elliptic curves (Amer. J. Math., vol. 90, 1968, p. 1209-1223). Zbl0187.18602MR38 #5788
6. [6] A. MATTUCK, Abelian varieties over p-adic ground fields (Ann. of Math., vol. 62, 1955, p. 92-119). Zbl0066.02802MR17,87f
7. [7] M. RAYNAUD, Passage au quotient par une relation d'équivalence plate (Proceedings of a conference on local fields, Berlin-Heidelberg-New York, Springer, 1967). Zbl0165.24003MR38 #1104
8. [8] J.-P. SERRE, Corps locaux (Act. Sci. Ind., No. 1296, Paris, 1962). Zbl0137.02601MR27 #133
9. [9] J.-P. SERRE, Cohomologie galoisienne (Lecture Notes in Math., No. 5, Berlin-Heidelberg-New York, Springer, 1964). Zbl0136.02801
10. [10] S. SHATZ, Cohomology of artinian group schemes over local fields (Ann. of Math., vol. 79, 1964, p. 411-449). Zbl0152.19302MR33 #1314
11. [11] S. SHATZ, The cohomology of certain elliptic curves over local and quasi-local fields (Illinois J. of Math., vol. 11, 1967, p. 234-241). Zbl0146.42301MR35 #6683
12. [12] J. TATE, W. C.-groups over P-adic fields (Séminaire Bourbaki, 1957-1958, exposé 156). Zbl0091.33701MR21 #4162
13. [13] J. TATE, Duality theorems in Galois cohomology over number fields (Proc. Intern. Congress Math., Stockholm, 1962, p. 288-295). Zbl0126.07002MR31 #168
14. [14] J. TATE and F. OORT, Group schemes of prime order (Ann. scient. Éc. Norm. Sup., t. 3, fasc. 1, 1970, p. 1-21). Zbl0195.50801MR42 #278

1. James S. Milne, Weil-Châtelet groups over local fields : addendum
2. Abdulaziz Deajim, David Grant, On the classification of 3-dimensional non-associative division algebras over $p$-adic fields
3. K. Kramer, J. Tunnell, Elliptic curves and local $ϵ$-factors