For polynomial cubic differentials of degree at most 3, the new spectral core determines all spectral network degenerations and produces a BPS structure satisfying the Kontsevich-Soibelman wall-crossing formula.
Wall-crossing, Hitchin systems, and the WKB approximation,
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Spectral networks for polynomial cubic differentials
For polynomial cubic differentials of degree at most 3, the new spectral core determines all spectral network degenerations and produces a BPS structure satisfying the Kontsevich-Soibelman wall-crossing formula.