Results 301 to 310 of about 242,721 (361)

Implementing Bogoliubov Transformations Beyond the Shale-Stinespring Condition. [PDF]

J Stat Phys
Lill S.
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Transmission dynamics and stability analysis of fractional HIV and AIDS epidemic model with antiretroviral therapy. [PDF]

Sci Rep
Huang L, Anjam YN, Ali A, Rehman B, Tahir MA.   +4 more
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An additive-noise approximation to Keller-Segel-Dean-Kawasaki dynamics: local well-posedness of paracontrolled solutions. [PDF]

Stoch Partial Differ Equ
Martini A, Mayorcas A.
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Analyzing Riemann-Liouville constraints in second-order Lagrangian fractional electrodynamic models. [PDF]

PLoS One
Alawaideh YM, Al-Khamiseh BM, Adu IK.
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Variable Anisotropic Singular Integral Operators

Constructive approximation, 2020
We introduce the class of variable anisotropic singular integral operators associated to a continuous multi-level ellipsoid cover $$\Theta $$ Θ of $$\mathbb {R}^n$$ R n introduced by Dahmen et al. (Constr Approx 31:149–194, 2010). This is an extension of
Marcin Bownik, Baode Li, Jinxia Li
semanticscholar   +1 more source

On a singular integral operator

Russian Mathematical Surveys, 1988
Let D(\(\subset {\mathbb{C}})\) be a bounded domain with the smooth boundary. The authors consider an operator of the form \(A=a(z)I+b(z)K+c(z)S+d(z)KS\) acting in the space \(L^ p(D ...
K Kh Boimatov, G Dzhangibekov
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Boundedness of Toeplitz operators related to singular integral operators

Izvestiya: Mathematics, 2018
We establish that Toeplitz-type operators related to singular integral operators with variable Calderón– Zygmund kernels are bounded on weighted Morrey spaces. To do this, we prove weighted inequalities for the sharp maximal functions of such operators.
Yanxiang Tan, Lanzhe Liu
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Weighted Norm Inequalities for Rough Singular Integral Operators

Journal of Geometric Analysis, 2017
In this paper we provide weighted estimates for rough operators, including rough homogeneous singular integrals $$T_\Omega $$TΩ with $$\Omega \in L^\infty (\mathbb {S}^{n-1})$$Ω∈L∞(Sn-1) and the Bochner–Riesz multiplier at the critical index $$B_{(n-1)/2}
Kangwei Li, C. Pérez, I. Rivera-Ríos, L. Roncal   +3 more
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A note on singular integral operators [PDF]

Approximation Theory and its Applications, 1996
Summary: We study the \(L^p\)-boundedness of the singular integral operators of R. Fefferman when the kernel satisfies certain size condition. We also consider the corresponding maximal singular integral operators.
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