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arxiv: 1502.04270 · v2 · pith:DPBWM6LZnew · submitted 2015-02-15 · 🧮 math.SG

Seiberg-Witten Invariants, Alexander Polynomials, and Fibred Classes

classification 🧮 math.SG
keywords invariantsmanifoldseiberg-wittenwilladditionallyalexanderbecomebundles
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Since their introduction in 1994, the Seiberg-Witten invariants have become one of the main tools used in 4-manifold theory. In this thesis, we will use these invariants to identify sufficient conditions for a 3-manifold to fibre over a circle. Additionally, we will construct several examples of genus 1 and 2 surface bundles and prove their total spaces are spin 4-manifolds.

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