Boundary estimates for elliptic operators in divergence form with VMO coefficients

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Boundary regularity estimates reveal key insights for elliptic equations, indicating nondegeneracy with mean oscillations and continuity moduli.

Boundary regularity estimates for elliptic operators highlight the influence of mean oscillations.
Nondegeneracy estimates for elliptic equations align with the Hopf-Oleinik lemma, revealing essential properties.
Analysis focuses on moduli of continuity related to VMO coefficients, enhancing understanding of elliptic systems.
Findings support new pathways for boundary value problems involving elliptic operators in divergence form.

Dong et al. (2025) studied this question.

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Boundary regularity estimates reveal key insights for elliptic equations, indicating nondegeneracy with mean oscillations and continuity moduli.