  In this paper, we investigate a $q$-form field, represented as $\displaystyle
X_{M_1M_2...M_q}$, where $\displaystyle q$ indicates the number of indices,
with special cases $\displaystyle q = 0, 1, 2$ corresponding to the scalar
fields, vector fields, and Kalb-Ramond fields, respectively. Unlike the duality
observed between scalar and vector fields in four-dimensional spacetime,
$q$-form fields in higher dimensions correspond to a wider array of particles.
We propose a novel localized Kaluza-Klein decomposition approach for the
$q$-form field in a five-dimensional spacetime, considering its coupling with
gravity and background scalar fields. This methodology enables the successful
localization of the $q$-form field on a domain wall brane, leading to the
derivation of zero modes, Schr\"{o}dinger-like equations, and a
four-dimensional effective action. Additionally, in order to stand for the
coupling of the $q$-form field with gravity and scalar fields of the background
spacetime, we propose a new coupling function $F(R,\varphi)$. Our analysis
highlights the significance of the parameters $\displaystyle C_2$ and
$\displaystyle t$ in the localization process.
