|
Geometry & Topology Monographs 3
(2000) 61–74
|
| 1 |
S Bloch, K
Kato, p–adic
étale cohomology, Inst. Hautes Études Sci.
Publ. Math. (1986) 107–152 MR849653 |
| 2 |
I Fesenko, Explicit
constructions in local fields, thesis, St Petersburg
(1987) |
| 3 |
I B Fesenko,
Class field theory of multidimensional local fields of
characteristic 0 with residue field of positive
characteristic, Algebra i Analiz 3 (1991) 165–196
MR1150559 |
| 4 |
I B Fesenko, A
multidimensional local theory of class fields II, Algebra i
Analiz 3 (1991) 168–189 MR1186241 |
| 5 |
I B Fesenko,
Abelian extensions of complete discrete valuation
fields, from: "Number theory (Paris, 1993–1994)",
London Math. Soc. Lecture Note Ser. 235, Cambridge Univ. Press
(1996) 47–74 MR1628793 |
| 6 |
I B Fesenko,
Sequential topologies and quotients of Milnor K–groups
of higher local fields, Algebra i Analiz 13 (2001)
198–221 MR1850194 |
| 7 |
I B Fesenko,
S V Vostokov, Local fields and their
extensions, Translations of Mathematical Monographs 121,
American Mathematical Society (1993) MR1218392
A constructive approach, With a foreword by I. R.
Shafarevich |
| 8 |
K Kato, A
generalization of local class field theory by using
K–groups I, J. Fac. Sci. Univ. Tokyo Sect. IA Math.
26 (1979) 303–376 MR550688 |
| 9 |
K Kato, A
generalization of local class field theory by using
K–groups II, J. Fac. Sci. Univ. Tokyo Sect. IA Math.
27 (1980) 603–683 MR603953 |
| 10 |
K Kato, Existence theorem
for higher local fields, from: "Invitation to higher
local fields (Münster, 1999)", Geom. Topol. Monogr. 3,
Geom. Topol. Publ., Coventry (2000) 165–195 MR1804933 |
| 11 |
B Kahn, L'anneau de
Milnor d'un corps local à corps résiduel
parfait, Ann. Inst. Fourier (Grenoble) 34 (1984)
19–65 MR766273 |
| 12 |
A N Paršin,
Class fields and algebraic K–theory, Uspehi Mat.
Nauk 30 (1975) 253–254 MR0401710 |
| 13 |
A N Parshin,
Local class field theory, Trudy Mat. Inst. Steklov. 165
(1984) 143–170 MR752939
Algebraic geometry and its applications |
| 14 |
A N Parshin,
Galois cohomology and the Brauer group of local fields,
Trudy Mat. Inst. Steklov. 183 (1990) 159–169, 227
MR1092028
Translated in Proc. Steklov Inst. Math. (1991) 191–201,
Galois theory, rings, algebraic groups and their applications
(Russian) |
| 15 |
R F Snipes,
Convergence and continuity: the adequacy of filterbases, the
inadequacy of sequences, and spaces in which sequences
suffice, Nieuw Arch. Wisk. (3) 23 (1975) 8–31
MR0402664 |
| 16 |
S V Vostokov,
Explicit construction of the theory of class fields of a
multidimensional local field, Izv. Akad. Nauk SSSR Ser.
Mat. 49 (1985) 283–308, 461 MR791304 |
| 17 |
I Zhukov, Milnor
and topological K–groups of higher-dimensional complete
fields, Algebra i Analiz 9 (1997) 98–147 MR1458420 |
