Abstract
The aim of this paper is to prove Heisenberg-type uncertainty inequalities for the Dunkl wavelet transform, involving the the time and scale dispersions, showing that, the Dunkl wavelet transform of a nonzero function cannot be concentrated both in time and in scale in the time-scale domain. These inequalities are the consequences of other stronger uncertainty inequalities, which are the local and logarithmic uncertainty inequalities for the Dunkl wavelet transform.