Proves a positive product formula for kernels of the (k,1)-generalized Fourier transform and derives a weak Huygens principle for the associated deformed wave equation.
Nowak, Heat-diffusion and Poisson integrals for Laguerre and special Hermite expansions on weightedL p spaces
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A positive product formula of integral kernels of $k$-Hankel transforms
Proves a positive product formula for kernels of the (k,1)-generalized Fourier transform and derives a weak Huygens principle for the associated deformed wave equation.