论文信息 - $p$-Henselian field: $K$-theory, Galois cohomology, and graded Witt rings. - 字舞流文

$p$-Henselian field: $K$-theory, Galois cohomology, and graded Witt rings.

[1] J. Tignol,et al. Witt Rings and Brauer Groups Under Multiquadratic Extensions, .1. , 1983 .

[2] R. Elman. On arason's theory of galois cohomology , 1982 .

[3] R. Ware. Valuation Rings and Rigid Elements in Fields , 1981, Canadian Journal of Mathematics.

[4] B. Jacob. On the structure of Pythagorean fields , 1981 .

[5] Jean-Pierre Tignol,et al. Corps a Involution Neutralises par une Extension Abelienne Elementaire , 1981 .

[6] J. Rotman. An Introduction to Homological Algebra , 1979 .

[7] J. Arason,et al. Über die Grade quadratischer Formen , 1978 .

[8] E. Becker. Hereditarily-phthagorean fields and orderings of higher level , 1978 .

[9] L. Bröcker. Characterization of fans and hereditarily pythagorean fields , 1976 .

[10] H. Bass,et al. The Milnor ring of a global field , 1973 .

[11] Tsit Yuen Lam,et al. The algebraic theory of quadratic forms , 1973 .

[12] J. Milnor. AlgebraicK-theory and quadratic forms , 1970 .

[13] W. Gröbner,et al. Galoissche Theorie der p-Erweiterungen , 1970 .

[14] A. Dress. Metrische Ebenen über quadratisch perfekten Körpern , 1966 .

[15] A. Hattori. On exact sequences of Hochschild and Serre. , 1955 .

[16] Jean-Pierre Serre,et al. Cohomology of group extensions , 1953 .