  In this article we study the issue of localization of the three-form field in
a Randall-Sundrum-like scenario. We simulate our membrane by kinks embedded in
D=5, describing the usual case (not deformed) and new models coming from a
specific deformation procedure. The gravitational background regarded includes
the dilaton contribution. We show that we can only localize the zero-mode of
this field for a specific range of the dilaton coupling, even in the deformed
case. A study about resonances is presented. We use a numerical approach for
calculations of the transmission coefficients associated to the quantum
mechanical problem. This gives a clear description of the physics involved in
the model. We find in this way that the appearance of resonances is strongly
dependent on the coupling constant. We study the cases $p=1,3$ and 5 for
$\alpha=-1.75$ and $\alpha=-20$. The first value of $\alpha$ give us one
resonance peak for $p=1$ and no resonances for $p=3,5$. The second value of
$\alpha$ give us a very rich structure of resonances, with number deppending on
the value of $p$.
