  In this work, we establish the existence of solutions that change sign at low
energy for a non-local weighted Kirchhoff problem in the set $\mathbb{R}^{N},
N>2$. The non-linearity of the equation is assumed to have exponential growth
in view of the logarithmic weighted Trudinger-Moser inequalities. To obtain the
existence result, we apply the constrained minimisation in the Nehari set, the
quantitative deformation lemma and results from degree theory.
