Классификация стабильных расслоенных узлов
Matematiceskij sbornik (1981)
- Volume: 157, Issue: 2, page 223-262
- ISSN: 0368-8666
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topФарбер, М.Ш.. "Классификация стабильных расслоенных узлов." Matematiceskij sbornik 157.2 (1981): 223-262. <http://eudml.org/doc/71275>.
@article{Фарбер1981,
author = {Фарбер, М.Ш.},
journal = {Matematiceskij sbornik},
keywords = {stable spherical n-knot; Seifert manifolds; Spanier-Whitehead homotopy linking; closed connected oriented codimension 2 submanifold of a sphere; homotopy linking pairing of the fibre; Bredon's suspension construction; Spanier Whitehead duality; simple knots; stable congruence; congruence for r-connected n-forms; Alexander modules; middle dimensional Blanchfield pairing; congruence classes of unimodular forms},
language = {rus},
number = {2},
pages = {223-262},
publisher = {Tipogr. Lissnera i Sobko},
title = {Классификация стабильных расслоенных узлов},
url = {http://eudml.org/doc/71275},
volume = {157},
year = {1981},
}
TY - JOUR
AU - Фарбер, М.Ш.
TI - Классификация стабильных расслоенных узлов
JO - Matematiceskij sbornik
PY - 1981
PB - Tipogr. Lissnera i Sobko
VL - 157
IS - 2
SP - 223
EP - 262
LA - rus
KW - stable spherical n-knot; Seifert manifolds; Spanier-Whitehead homotopy linking; closed connected oriented codimension 2 submanifold of a sphere; homotopy linking pairing of the fibre; Bredon's suspension construction; Spanier Whitehead duality; simple knots; stable congruence; congruence for r-connected n-forms; Alexander modules; middle dimensional Blanchfield pairing; congruence classes of unimodular forms
UR - http://eudml.org/doc/71275
ER -
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