Moving boundary problems are solvable via Painleve II symmetry reduction, indicating new insights into cuspon theory and solitonic equations.
Here classes of moving boundary problems of Stefan-type for both an established non-linear evolution equation of cuspon theory and novel reciprocally linked solitonic equations are shown to be solvable via Painleve' II symmetry reduction. 7 pages, 0 figures
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Rogers et al. (2026) studied this question.
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