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Boundedness of Singular Integral Operators on Local Hardy Spaces and Dual Spaces
Potential Analysis, 2020Wei Ding, Yongsheng Han, Yue-Ping Zhu
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Toeplitz and Singular Integral Operators
2003In this chapter we develop the theory of Laurent and Toeplitz operators for the case when the underlying space is l p with 1 ≤ p < ∞. To keep the presentation as simple as possible we have chosen a special class of symbols, namely those that are analytic in an annulus around the unit circle.
Marinus A. Kaashoek+2 more
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Class of singular integral operators
Ukrainian Mathematical Journal, 1991A class of singular integral operators is studied from the point of view of the boundedness of their action from some symmetric spaces into other spaces.
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On a multilinear singular integral operator
Approximation Theory and its Applications, 1995In this paper, we prove that the maximal operator $$T_{A_1 ,A_2 }^ \bullet f\left( x \right) = \sup _{\varepsilon > 0} \left| {\int_{\left| {x - y } \right| > \varepsilon } {\prod\limits_{j = 1}^2 {P_{m_j } \left( {A_j ;x,y} \right)\frac{{\Omega \left( {x - y} \right)}}{{\left| {x - y} \right|^{M + n} }}f\left( y \right)dy} } } \right|,n \geqslant 2$
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Lectures on Singular Integral Operators
1991Examples and basic theory Littlewood-Paley theory BMO, Carleson measures and paraproducts The T(1) theorem Growth estimates Spaces of homogeneous type Analytic capacity Inverses of singular integral operators.
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Weak Type Estimates of Singular Integral Operators on Morrey–Banach Spaces
Integral equations and operator theory, 2019K. Ho
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Singular Integral Operators with Bergman–Besov Kernels on the Ball
Integral equations and operator theory, 2019H. Kaptanoğlu, A. E. Üreyen
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Singular Integral Operators on Manifolds with A Boundary
gmj, 1994Abstract This paper deals with singular integral operators that are bounded, completely continuous, and Noetherian on manifolds with a boundary in weighted Hölder spaces.
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On a singular integral operator
Russian Mathematical Surveys, 1988K Kh Boimatov, G Dzhangibekov
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Singular integral operators with rough kernels on Morrey type spaces
Studia Mathematica, 2019K. Ho
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