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- W1966777637 abstract "A geometric notion of a “derivative” is defined for 2-component links ofS n inS n+2 and used to construct a sequenceβ i ,i=1,2,... of abelian concordance invariants which vanish for boundary links. Forn>1, these generalize the only heretofore known invariant, the Sato-Levine invariant. Forn=1, these invariants are additive under any band-sum and consequently provide new information about which 1-links are concordant to boundary links. Examples are given of concordance classes successfully distinguished by theβ i but not by their $$bar mu $$ , Murasugi 2-height, Sato-Levine invariant or Alexander polynomial." @default.
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- W1966777637 date "1985-12-01" @default.
- W1966777637 modified "2023-09-26" @default.
- W1966777637 title "Geometric invariants of link cobordism" @default.
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- W1966777637 doi "https://doi.org/10.1007/bf02567416" @default.
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