Results 71 to 80 of about 2,771 (142)
Parabolic Muckenhoupt weights in the Euclidean space
The author introduces the parabolic analogue to Muckenhoupt's \(A_p\) weights. Given a cube \(Q=\prod_{i=1}^n [a_i, a_i+h]\) and \(r>0\), the author denotes by \[ Q^{+,r}= \prod_{i=1}^{n-1} \big[a_i,a_i+h\big]\times \big[a_n+rh,a_n+(r+1)h\big] \] the forward in time \(r\)-translation of the cube. Similarly, the backward \(r\)-translation is denoted by \
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Removable sets for Sobolev spaces with Muckenhoupt $A_1$-weight
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An extension of the Muckenhoupt–Wheeden theorem to generalized weighted Morrey spaces
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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Let $0 < p \leq 1$ and $w$ in the Muckenhoupt class $A_1$. Recently, by using the weighted atomic decomposition and molecular characterization; Lee, Lin and Yang \cite{LLY} (J. Math. Anal. Appl. 301 (2005), 394--400) established that the Riesz transforms
Ky, Luong Dang
core
Weyl's Law for the Steklov Problem on Surfaces with Rough Boundary. [PDF]
Karpukhin M, Lagacé J, Polterovich I.
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Variable Muckenhoupt weights with applications in approximation
Variable Muckenhoupt weights are considered in variable exponent Lebesgue spaces. Applications are given for polynomial approximation in these spaces. Boundedness of averaging operator is proved to gain a transference result. Almost all weighted norm inequalities are obtained using this transference result.
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On a restriction problem of de Leeuw type for Laguerre multipliers
In 1965 K. de Leeuw \cite{deleeuw} proved among other things in the Fourier transform setting: {\it If a continuous function $m(\xi _1, \ldots ,\xi _n)$ on ${\bf R}^n$ generates a bounded transformation on $L^p({\bf R}^n),\; 1\le p \le \infty ,$ then its
Gasper Jr, George, Trebels, Walter
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Local Muckenhoupt weights on Gaussian measure spaces
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Songbai Wang, Haiyan Zhou, Peng Li
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A Caccioppoli-type estimate for very weak solutions to obstacle problems with weight
This paper gives a Caccioppoli-type estimate for very weak solutions to obstacle problems of the A -harmonic equation div A ( x , ∇ u ) = 0 with | A ( x , ξ ) | ≈ w ( x ) | ξ | p - 1 , where 1 < p < ...
Hongya Gao, Jinjing Qiao
doaj
Asymptotics Near Extinction for Nonlinear Fast Diffusion on a Bounded Domain. [PDF]
Choi B, McCann RJ, Seis C.
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