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The Gromov invariant of links. (English) Zbl 0478.57006

57N10 Topology of general \(3\)-manifolds (MSC2010)
57M25 Knots and links in the \(3\)-sphere (MSC2010)
51M10 Hyperbolic and elliptic geometries (general) and generalizations
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[1] Feustel, C.D., Whitten, W.: Groups and complements of knots. Canad. J. Math.30, 1284-1295 (1978) · Zbl 0373.55003
[2] Gromov, M.: Volume and bounded cohomology. Preprint · Zbl 0516.53046
[3] Jaco, W., Shalen, P.B.: A new decomposition theorem for irreducible sufficiently-large 3-manifolds. Proc. Symp. in Pure Math.32, 71-84 (1978) · Zbl 0409.57011
[4] Milnor, J.: A unique decomposition theorem for 3-manifolds. Amer. J. Math.84, 1-7 (1962) · Zbl 0108.36501
[5] Morgan, J.W.: Non-singular Morse-Smale flows on 3-dimensional manifolds. Topology18, 41-53 (1979) · Zbl 0406.58020
[6] Thurston, W.: The geometry and topology of 3-manifolds (mimeographed notes). Princeton Univ., Princeton, N.J. (1977/78)
[7] Thurston, W.: Hyperbolic structures on 3-manifolds: overall logic. Preprint
[8] Waldhausen, F.: Eine Klasse von 3-dimensionalen Mannigfaltigkeiten II. Inventiones math.4, 87-117 (1967) · Zbl 0168.44503
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