  In this work, the $\overline{\partial}$ steepest descent method is employed
to investigate the soliton resolution for the Hirota equation with the initial
value belong to weighted Sobolev space $H^{1,1}(\mathbb{R})=\{f\in
L^{2}(\mathbb{R}): f',xf\in L^{2}(\mathbb{R})\}$. The long-time asymptotic
behavior of the solution $q(x,t)$ is derived in any fixed space-time cone
$C(x_{1},x_{2},v_{1},v_{2})=\left\{(x,t)\in \mathbb{R}\times\mathbb{R}:
x=x_{0}+vt ~\text{with}~ x_{0}\in[x_{1},x_{2}]\right\}$. We show that solution
resolution conjecture of the Hirota equation is characterized by the leading
order term $\mathcal {O}(t^{-1/2})$ in the continuous spectrum, $\mathcal
{N}(\mathcal {I})$ soliton solutions in the discrete spectrum and error order
$\mathcal {O}(t^{-3/4})$ from the $\overline{\partial}$ equation.
