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In this section, we state some elementary properties for the (weighted) variable exponent Lebesgue-Sobolev spaces which will be used in the next sections.
In this section, we state some elementary properties for the variable exponent Lebesgue-Sobolev spaces which will be used in the next sections.
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Next, we collect some elementary properties for Riemann-Liouville fractional integral and derivative.
Now, we state the following result summarizing the elementary properties of the mean-map (mlongmapsto m^{ q)}) for (qin 0,1)).
Based on elementary properties of the discrete Fourier transform, simple rules for the change of the coefficients c k under translation, scale, and rotation immediately follow.
Using the Alzer integral inequality and the elementary properties of the gamma function, a double inequality for gamma function is established, which is an improvement of Merkle's inequality.
A study investigating the elementary properties of the resultant mean-map has been stated in [1].
The following lemma states elementary properties of the function Φ, see Definition 2.3.
The elementary properties of the mean-transformation m ⟶ m π t are summarized in the next result.
We can find the definition and some elementary properties of the fractional Laplacian operator in Yosida [2].
We end this section by stating the following result, which summarizes some elementary properties of the index.
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