Abstract
The analytic representation of the generalized tempered distributions of $e^{M(kx)}$-growth with restricted order, $\mathscr{K}_{M}^{r'}(R)$, is given in terms of series of analytic wavelets. These series converge uniformly on compact subsets of the upper and lower half planes.
Citation
Dae Hyeon Pahk. Byung Keun Sohn. "Analytic Representation of Generalized Tempered Distributions of Exponential Growth by Wavelets." Tsukuba J. Math. 27 (1) 47 - 56, June 2003. https://doi.org/10.21099/tkbjm/1496164559
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