The pillowcase and traceless representations of knot groups II: a Lagrangian–Floer theory in the pillowcase
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We define an elementary relatively ℤ/4 Z / 4 graded Lagrangian–Floer chain complex for restricted immersions of compact 1 1 -manifolds into the pillowcase, and apply it to the intersection diagram obtained by taking traceless SU(2) S U ( 2 ) character varieties of 2 2 -tangle decompositions of knots. Calculations for torus knots are explained in terms of pictures in the punctured plane. The relation to the reduced instanton homology of knots is explored.
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Hedden, Matthew, et al. "The pillowcase and traceless representations of knot groups II: a Lagrangian–Floer theory in the pillowcase." Journal of Symplectic Geometry, vol. 16, no. 3, pp. 721-815, 2019-01-10, https://doi.org/10.4310/jsg.2018.v16.n3.a5.
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Journal of Symplectic Geometry