  In this work we consider a model where the potential has two topological
sectors connecting three adjacent minima, as occurs with the $\phi^6$ model. In
each topological sector, the potential is symmetric around the local maximum.
For $\phi>0$ there is a linear map between the model and the $\lambda\phi^4$
model. For $\phi<0$ the potential is reflected. Linear stability analysis of
kink and antikink lead to discrete and continuum modes related by a linear
coordinate transformation to those known analytically for the $\lambda\phi^4$
model. Fixing one topological sector, the structure of antikink-kink scattering
is related to the observed in the $\lambda\phi^4$ model. For kink-antikink
collisions a new structure of bounce windows appear. Depending on the initial
velocity, one can have oscillations of the scalar field at the center of mass
even for one bounce, or a change of topological sector. We also found a
structure of one-bounce, with secondary windows corresponding to the changing
of the topological sector accumulating close to each one-bounce windows. The
kink-kink collisions are characterized by a repulsive interaction and there is
no possibility of forming a bound state.
