专题:Advanced Harmonic Analysis Research

This cluster of papers covers topics in harmonic analysis and operator theory, including Fourier multiplier theorems, Calderón–Zygmund theory, maximal operators, Hardy spaces, singular integrals, Morrey spaces, boundedness of operators, elliptic operators, weighted estimates, and various function spaces.
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Integral operators on grand Morrey spaces

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Existence of solutions for nonlinear degenerate elliptic equations with Lm-data and Neumann boundary condition

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Calderón-Zygmund estimates for double phase problems with matrix weights

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Quasilinear problems with critical Sobolev exponent for the Grushin p-Laplace operator

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Sharp ℓ inequalities for discrete singular integrals on the lattice Z d

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Intrinsic Harnack estimates for singular doubly non-linear equations

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Boundedness of Pseudo-Differential Operators on the Torus via Kernel Estimates

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The Dirichlet problem for the logarithmic 𝑝-Laplacian

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Uniform stability of concentration inequalities and applications

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Stability of approximation in classical problems of geometric approximation theory

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