  The scalar fields, $U(1)$ gauge vector fields, and Kalb-Ramond fields are the
$0$-form, 1-form, and 2-form fields, respectively. In four-dimensional
space-time, free $q$-form fields are equivalent to scalar or vector fields by a
duality, however, in higher-dimensional space-time, $q-$form fields correspond
to new types of particles. In this paper, with considering a coupling mechanism
between the kinetic term of the $q-$form fields and the background spacetime,
we investigate the localization of Kaluza-Klein modes for the $q-$form fields
on a $D-$dimensional Randall-Sundrum-like brane model. We demonstrate that the
zero mode can be localized on the brane, and the massive Kaluza-Klein modes
could be localized or quasi-localized on the brane when with certain value of
parameters. Then, we present the localization of the scalar fields, $U(1)$
gauge vector fields, and 2-form Kalb-Ramond fields within a five-dimensional
bulk spacetime. For a massless scalar field, an interesting characteristic
emerges: When the parameter $t_2$ is negative, the zero mode is localized on
both sides of the brane, whereas the massive Kaluza-Klein modes can be
quasi-localized at the center of the brane.
