A classification of simple spinnable structures on a 1-connected Alexander manifold

Mitsuyoshi KATO

doi:10.2969/jmsj/02630454

Mitsuyoshi KATO

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JOURNAL FREE ACCESS

1974 Volume 26 Issue 3 Pages 454-463

DOI https://doi.org/10.2969/jmsj/02630454

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Published: 1974 Received: May 22, 1973 Available on J-STAGE: September 29, 2006 Accepted: - Advance online publication: - Revised: -
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Date of correction: September 29, 2006 Reason for correction: - Correction: CITATION Details: Wrong : 1) J. Cerf, La stratification naturelle des espaces de fonction différentiables réelles et théorème de la pseudo-isotopie (mimeographed).
2) J. Levine, An algebraic classification of some knots of codimension two, Comm. Math. Helv., 45 (1970), 185-198.
3) J. Levine, Polynomial invariants of knots of codimension two, Ann. of Math., 84 (1966), 537-554.
4) I. Tamura, Every odd dimensional homotopy sphere has a foliation of codimension one, Comm. Math. Helv., 47 (1972), 73-79.
5) I. Tamura, Spinnable structures on differentiable manifolds (to appear in Proc. Japan Acad.).
6) H. E. Winkelnkemper, Manifolds as open books (to appear).
7) A. Durfee, Fibered knots and algebraic singularities, Topology, 13 (1974), 47-59.

Right : [1] J. Cerf, La stratification naturelle des espaces de fonction différentiables réelles et théorème de la pseudo-isotopie (mimeographed).
[2] J. Levine, An algebraic classification of some knots of codimension two, Comm. Math. Helv., 45 (1970), 185-198.
[3] J. Levine, Polynomial invariants of knots of codimension two, Ann. of Math., 84 (1966), 537-554.
[4] I. Tamura, Every odd dimensional homotopy sphere has a foliation of codimension one, Comm. Math. Helv., 47 (1972), 73-79.
[5] I. Tamura, Spinnable structures on differentiable manifolds (to appear in Proc. Japan Acad.).
[6] H. E. Winkelnkemper, Manifolds as open books (to appear).
[7] A. Durfee, Fibered knots and algebraic singularities, Topology, 13 (1974), 47-59.

Date of correction: September 29, 2006 Reason for correction: - Correction: PDF FILE Details: -

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