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Second obstruction to pseudoisotopy I
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abstract
A pseudoisotopy of $M$ is a diffeomorphism of $M\times I$ which is the identity on $M\times 0$. We give an explicit construction of pseudoisotopies of 4-manifolds which realize certain elements of the "second obstruction to pseudoisotopy". The next paper will give precise statements of our results for 5-manifolds which had been announced long ago.
Forward citations
Cited by 2 Pith papers
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Pseudo-Isotopy and Diffeomorphisms of the 4-Sphere I: Loops of Spheres
A mod-2 intersection invariant detects nontrivial loops of embedded 2-spheres in S^2×S^2 and connected sums that evade all light-bulb moves.
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Pseudo-isotopy versus isotopy for homeomorphisms of 4-manifolds
A topological version of the Hatcher-Wagoner pseudo-isotopy obstructions is defined in dimension four and used to construct homeomorphisms of Y times S1 that are pseudo-isotopic but not isotopic to the identity.
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