Recent discoveries have shown that fractional Chern insulator phases can emerge in two-dimensional systems even without an external magnetic field. These phases share many features with the fractional quantum Hall effect and reveal deep connections between flat topological bands and Landau levels. A key open question is understanding what conditions in a band structure allow such exotic states to form. This project aims to study fractional Chern insulators in a model that lacks intrinsic band topology. Contrary to previous assumptions that nontrivial topology is essential, recent findings suggest that fractional states may also appear in topologically trivial bands. By examining a system with strong quantum geometry and Berry curvature but a zero Chern number, the work will investigate whether a fractional Chern state can arise and how geometric and curvature effects contribute to its stability.