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Research establishes a new heat dispersion law in smooth compact manifolds, indicating significant mathematical insights.
Given a Lipschitz conductor in the smooth compact Riemannian ‐manifold , such a half generic heat dispersion law is not only newly established via Theorem 1.1 but also deeply explored through not only Proposition 3.1 (a comparison law for the generic heat dispersion) but also Proposition 3.2 (a recycling law for the quasilinear Laplace–Robin eigenvalue).
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Jin et al. (2026) studied this question.
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