Boas type and Titchmarsh type results for generalized Fourier–Dunkl transforms and symmetric Lipschitz classes

Puntos clave

• The study highlights analytic properties of generalized Fourier–Dunkl transforms in symmetric Lipschitz classes, revealing important outcomes in harmonic analysis.
• Significant findings show that specific conditions lead to better understanding of these transforms' behavior across function spaces.
• Analysis of generalized Fourier–Dunkl transforms was conducted with a focus on their implications in various mathematical contexts, enhancing the theory's robustness.
• The implications extend to potential applications in various analytic settings, calling for further exploration in related mathematical areas.