  We construct the photon added coherent states of a noncommutative harmonic
oscillator associated to a $q$-deformed oscillator algebra. Various
nonclassical properties of the corresponding system are explored, first, by
studying two different types of higher order quadrature squeezing, namely the
Hillery-type and the Hong--Mandel-type and, second, by testing the
sub-Poissonian nature of photon statistics in higher order with the help of the
correlation function and the Mandel parameter. By comparing our results with
those of the usual harmonic oscillator, we notice that the quadratures and
photon number distributions in noncommutative case are more squeezed for the
same values of the parameters and, thus, the photon added coherent states of
noncommutative harmonic oscillator may be more nonclassical in comparison to
the ordinary harmonic oscillator.
