Asymptotics of arclength-rescaled Möbius energy density are proven for helices via complex analysis, with decay on uncoiling and blow-up on tight coiling despite infinitely many poles.
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Complex methods in the asymptotics of M\"obius energy integrals of helix curves
Asymptotics of arclength-rescaled Möbius energy density are proven for helices via complex analysis, with decay on uncoiling and blow-up on tight coiling despite infinitely many poles.