Results 71 to 80 of about 470 (149)
Characterizations of parabolic Muckenhoupt classes [PDF]
This paper extends and complements the existing theory for the parabolic Muckenhoupt weights motivated by one-sided maximal functions and a doubly nonlinear parabolic partial differential equation of $p$-Laplace type.
Kinnunen, Juha, Myyryläinen, Kim
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On a Muckenhoupt-type condition for Morrey spaces [PDF]
, 2013 As is known, the class of weights for Morrey type spaces {Mathematical expression} for which the maximal and/or singular operators are bounded, is different from the known Muckenhoupt class A p of such weights for the Lebesgue spaces L p(Ω). For instance,
Samko, Natasha,
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An extension of the Muckenhoupt–Wheeden theorem to generalized weighted Morrey spaces
Georgian Mathematical Journal, 2020 Abstract In this paper, we find the condition on a function ω and a weight v which ensures the equivalency of norms of the Riesz potential and the fractional maximal function in generalized weighted Morrey spaces
Mustafayev, R. +1 more
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Quantitative Weighted Bound for Spectral Multiplier of Laplace Transform Type
MathematicsLet L be a non-negative and self-adjoint operator that is bounded on L2(Rn). Under the generalized Muckenhoupt weights Apρ,θ, we establish more refined quantitative weighted estimates for the Laplace-transform-type spectral multiplier M(L): the weighted ...
Mengli Zhu, Xiangxing Tao, Guoen Hu
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Removable sets for Sobolev spaces with Muckenhoupt $A_1$-weight
Sibirskie Elektronnye Matematicheskie Izvestiya, 2021 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Weak type estimates for singular integrals related to a dual problem of Muckenhoupt-Wheeden [PDF]
, 2008 A well known open problem of Muckenhoupt-Wheeden says that any Calderón-Zygmund singular integral operator T is of weak type (1, 1) with respect to a couple of weights (w, Mw).
Ombrosi, Sheldy J. +7 more
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A refinement of a hardy type inequality for negative exponents, and sharp applications to muckenhoupt weights on R [PDF]
, 2019 We prove a sharp integral inequality that generalizes the well known Hardy type integral inequality for negative exponents. We also give sharp applications in two directions for Muckenhoupt weights on R. This work refines the results of Nikolidakis (2014)
Nikolidakis, E.N., Stavropoulos, T.
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Electronic Journal of Differential Equations, 2017 We study weighted Sobolev regularity of weak solutions of non-homogeneous parabolic equations with singular divergence-free drifts. Assuming that the drifts satisfy some mild regularity conditions, we establish local weighted $L^p$-estimates for the
Tuoc Phan
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Weyl's Law for the Steklov Problem on Surfaces with Rough Boundary. [PDF]
Arch Ration Mech Anal, 2023 Karpukhin M, Lagacé J, Polterovich I.
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