  Let $\mathcal{A}$ denote the class of analytic functions $f$ in the unit disk
$\mathbb{D}=\{z\in\mathbb{C}:|z|<1\}$ normalized by $f(0)=0$, $f'(0)=1$. For
$-\pi/2<\alpha<\pi/2$, let $\mathcal{S}_{\alpha}$ be the subclass of
$\mathcal{A}$ consisting of functions $f$ that satisfy the relation ${\rm Re\,}
\{e^{i\alpha}(1+zf''(z)/f'(z))\}>0$ for $z\in\mathbb{D}$. In the present
article, we determine the sharp estimate of the pre-Schwarzian and Schwarzian
norms for functions in the class $\mathcal{S}_{\alpha}$.
