The general partial surgery formula for GM series
The general partial surgery formula for GM series
Let be a link with a well-defined GM series, and let be obtained by partial surgery on an unknot component, or by -surgery in the corresponding case. Partial Surgery Formula. The Partial Surgery Theorem holds for any link with a well-defined GM series whenever the Laplace transform converges. The analogous statement holds for -surgery. This extends the theorem proved for plumbed links, with convergence as the remaining restriction.
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Primary source
Pedro Guicardi and Mrunmay Jagadale, “Z-TQFT, Surgery Formulas, and New Algebras”, arXiv:2509.14311 (2025).
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