
Using a generalized Dunkl translation, we obtain an analog of Theorem 5.2 in Younis' paper [2] for the Dunkl transform for functions satisfying the $(\delta, \gamma)$-Dunkl Lipschitz condition in the space $\mathrm{L}^{2}(\mathbb{R}, |x|^{2\alpha+1}dx)$.}
оператор Данкла, преобразование Данкла, обобщенный сдвиг Данкла, оператор Данкла, перетворення Данкла, узагальнений зсув Данкла, Dunkl transform, Convolution as an integral transform, Dunkl operator, dunkl transform, QA1-939, generalized Dunkl translation, dunkl operator, Dunkl operator, Dunkl transform, generalized Dunkl translation, generalized dunkl translation, Mathematics
оператор Данкла, преобразование Данкла, обобщенный сдвиг Данкла, оператор Данкла, перетворення Данкла, узагальнений зсув Данкла, Dunkl transform, Convolution as an integral transform, Dunkl operator, dunkl transform, QA1-939, generalized Dunkl translation, dunkl operator, Dunkl operator, Dunkl transform, generalized Dunkl translation, generalized dunkl translation, Mathematics
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