  This paper presents two methods for topological analysis of the complex
Hermitian Su-Schrieffer-Heeger (SSH) model using the quantum geometric tensor:
Berry phase and topological data analysis. We demonstrate how both methods can
effectively generate topological phase diagrams for the model, revealing two
distinct regions based on the relative magnitudes of the parameters $|v|$ and
$|w|$. Specifically, when $|v| > |w|$, the system is found to be topologically
trivial, whereas for $|v| < |w|$, it exhibits topologically non-trivial
behavior. Our results contribute to building the groundwork for topological
analysis of more complicated SSH-type models.
