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Degenerate or singular parabolic systems with partially DMO coefficients: the Dirichlet problem ☆
Degenerate or singular parabolic systems with partially DMO coefficients: the Dirichlet problem
- Dong, Hongjie;
- Jeon, Seongmin
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In this paper, we study solutions u of parabolic systems in divergence form with zero Dirichlet boundary conditions in the upper-half cylinder Q+1 subset of Rn+1, where the coefficients are weighted by x alpha n, alpha is an element of (-infinity, 1). We establish higher-order boundary Schauder type estimates of x alpha nu under the assumption that the coefficients have partially Dini mean oscillation. As an application, we also achieve higher-order boundary Harnack principles for degenerate or singular equations with H & ouml;lder continuous coefficients. (c) 2026 Elsevier Inc. All rights are reserved, including those for text and data mining, AI training, and similar technologies.
키워드
Degenerate or singular systems; Partial Dini mean oscillation; Schauder type estimates; Boundary Harnack principle for; degenerate or singular equations
- 제목
- Degenerate or singular parabolic systems with partially DMO coefficients: the Dirichlet problem ☆
- 제목 (타언어)
- Degenerate or singular parabolic systems with partially DMO coefficients: the Dirichlet problem
- 저자
- Dong, Hongjie; Jeon, Seongmin
- 발행일
- 2026-05
- 유형
- Article
- 권
- 290
- 호
- 9
- 페이지
- 1 ~ 48