Global weighted inequalities for operators and harmonic forms on manifolds
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Publication:596717
DOI10.1016/j.jmaa.2004.02.018zbMath1058.58010OpenAlexW2062699724MaRDI QIDQ596717
Publication date: 10 August 2004
Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jmaa.2004.02.018
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Related Items (15)
Embedding theorems for composition of homotopy and projection operators ⋮ Higher integrability of Green's operator and homotopy operator ⋮ Green’s Operator and Differential Forms ⋮ Singular integrals of the compositions of Laplace-Beltrami and Green's operators ⋮ Inequalities for Green's operator applied to the minimizers ⋮ Imbedding Inequalities for Composition of Green’s and Potential Operators ⋮ Poincaré-type inequalities with \(L^p(\log L)^\alpha\)-norms for Green's operator ⋮ Imbedding inequalities with \(L{\varphi}\)-norms for composite operators ⋮ The higher integrability of commutators of Calderón-Zygmund singular integral operators on differential forms ⋮ Norms of the composition of the maximal and projection operators ⋮ Global Caccioppoli-type and Poincaré inequalities with Orlicz norms ⋮ Inequalities for Green's operator with Lipschitz and BMO norms ⋮ Integral Estimates for the Composition of Green’s and Bounded Operators ⋮ Norm comparison inequalities for the composite operator ⋮ Integral inequality for conjugate A -harmonic tensors in John domains
Cites Work
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- Hardy-Littlewood theorems for \(A\)-harmonic tensors
- Integral estimates for null Lagrangians
- \(A_r (\lambda)\)-weighted integral inequalities for \(A\)-harmonic tensors
- Weighted integral inequalities for solutions of the \(A\)-harmonic equation
- Differential forms in manifolds with boundary
- Harmonic tensors on Riemannian manifolds with boundary
- Weighted Hardy-Littlewood inequality for 𝐴-harmonic tensors
- L p Theory of Differential Forms on Manifolds
- On weakly A-harmonic tensors
- Weighted imbedding theorems in the space of differential forms
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