  We define a novel time-frequency analyzing tool, namely linear canonical
wavelet transform (LCWT) and study some of its important properties like inner
product relation, reconstruction formula and also characterize its range. We
obtain Donoho-Stark's and Lieb's uncertainty principle for the LCWT and give a
lower bound for the measure of its essential support. We also give Shapiro's
mean dispersion theorem for the proposed LCWT.
