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| Friedlander E.M. (ed.), Grayson D.R. (ed.) — Handbook of K-Theory |
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| Предметный указатель |
Uniform embeddinginto Hilbertspace 777
Unit groups 977
Unit groups, local 978
Unit-Conjecture 730
Universal coefficient theorem 667
Unramified away from l-extensions 978
Vandiver’s Conjecture 183
Vanishing conjecture 1101
Variety, complex algebraic 592 595
Variety, projective homogeneous 1122
Variety, Severi — Brauer 1120
Virtual triangles 1019—1020
Virtually cyclic 738
Voevodsky conjecture 369
Voevodsky’s localization theorem 486
W(-) 546 560
Waldhausen K-theory 597 598 1013—1015 1050 1052—1053
Wall finiteness obstruction 578—581
Wall finiteness obstruction, epsilon-controlled 592
Wall finiteness obstruction, equivariant 593—595
Wall Realization Theorem 625
Weak equivalence 578 597
Weak equivalence of spectra 794
Weakly dualizable 973
Weight filtration 457
| Weight filtration on Borel — Moore homology 910
Weight filtration on K-cohomology 285
Weight n Deligne cohomology 307
Weight-two complexes 434
Whitehead group 588 709
Whitehead group of finite group 589
Whitehead group of torsion-free group 589
Whitehead group, generalized 709
Whitehead group, higher 820
Whitehead torsion 586—589
Whitehead torsion, equivariant 595
Whitehead torsion, proper 593
Whitehead torsion, stratified 596
Witt 540
Witt complex 91
Witt group of an exact category 546
Witt groups 132
Witt ring 1110
Witt, shifted Witt groups of a triangulated category 560
Witt, Witt equivalence 546
z-equi(X, r) 1087
Zero-Divisor-Conjecture 729
Zero-in-the-spectrum Conjecture 733
Zeta function 151 152 157 161 170 390
Zink site 1008
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