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If we choose ω 1 ( x ) = ω 2 ( x ) = ω ( x ) and λ = 1 in the two weighted inequalities, we obtain the A r weight case.
In some cases, we conclude that there is no weight pair for which these operators acting between two weighted Lebesgue spaces are compact.
Subsequently, the classifiers are grouped in two weighted majority voting modules, for local and global characteristics.
Let (1leq ptwo weighted functions.
Finally, consider the superposition of two weighted shift operators Suppose that then, by Proposition 2.8, By Theorem 2.2, and.
The boundedness and compactness of the operator between two weighted Bloch-type spaces are investigated in this paper.
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These results are applied to the prove of two-weighted Bernstein's inequalities for trigonometric polynomials of one and two variables.
Two-weighted estimates of the operator (I_{alpha}) of the order (alpha>1) in weighted Lebesgue spaces were first obtained in the papers [2] and [3].
In succession of classical weighted norm inequalities, starting from Muckenhoupt's result in 1975 [7], there have been extensive studies on two-weighted norm inequalities.
Two-weighted norm estimates with general weights for Hardy-type transforms and potentials in variable exponent Lebesgue spaces defined on quasimetric measure spaces are established.
Using the same method, we have the following two-weighted -estimate for.
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