Mathematical analysis proves local finite cyclicity for the compactified quadratic graphic I6b1, establishing a uniform bound on limit cycles across all parameter strata.
This record contains the publication package for “Finite cyclicity of the quadratic graphic I6b1 in the full five-parameter unfolding.” The primary file is the 39-page article; the 64-page dependent specialist supplement supplies the longer local calculations and uniformity arguments cited from the article. The source archive is the exact arXiv upload package. The paper proves local finite cyclicity of the compactified quadratic graphic I6b1 in its source-normalized five-parameter family, including the center identity stratum, all faces of the weighted parameter resolution, and the resonance B=3/4. The resulting bound is uniform but is not claimed to be sharp. Repository: https://github.com/h-lu/i6b1-sol-researcharXiv submission: submit/7944105 (math.DS; public identifier pending).
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Haibo Lu (2026) studied this question.
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