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The Equivalence of Seiberg-Witten and Casson Invariants for Homology 3-Spheres

Yuhan Lim

Mathematical Research Letters · 1999 · 40 citations · 4 references

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Abstract

We outline a proof that the Seiberg-Witten invariant for integral homology 3-spheres is the same as Casson's invariant. This confirms a conjecture of Kronheimer.

References

4

Seiberg–Witten invariants for 3-manifolds in the case b<sub>1</sub>= 0 or 1

Yuhan Lim · Pacific Journal of Mathematics · 2000 · 36 citations · Full text

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Some new Sequence Spaces Defined by a Sequence of Moduli

Wei‐Min Chen · TURKISH JOURNAL OF MATHEMATICS · 1997 · 27 citations

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Self-adjoint elliptic operators and manifold decompositions Part II: Spectral flow and Maslov index

Sylvain E. Cappell, Ronnie Lee, Edward Y. Miller · Communications on Pure and Applied Mathematics · 1996 · 27 citations

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Cutting and pasting and the η-invariant

Robert Meyerhoff, Daniel Ruberman · Duke Mathematical Journal · 1990 · 10 citations

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