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which is only a reformulation of the limit relation (3.8).
Therefore, Theorem 3.3 applies and its conclusion reduces to the limit relation (1.3).
Thus, Proposition 2.1 applies and the limit relation (1.21) follows from the asymptotic formula (2.7).
The limit relation (8.2) holds for any (fin L^{p}_{mu}) ((1le p
This proves the existence of the required limit relation (8.2) for all (finmathcal{H}^{p}_{mu}).
Throughout this section, unless otherwise stated, every limit relation is understood as valid uniformly for all (xgeqgamma n) as (nrightarrowinfty).
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using the limit relations above and (3.25) we find (3.35).
Throughout this paper, all limit relations without explicit limit procedure are with respect to (nrightarrow infty).
Moreover, we have the following diagram for limit relations between these special functions and orthogonal polynomials.
Passing onto limit in inequality (3.16) using assumption (3.4) and the limit relations (3.30)–(3.36), we come to the required estimate (3.6).
To give an explicit formula for the weighted limit of the convolution at we should assume some limit relations between and and between and.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com