This talk statement outlines research on the results of studying minimal hypersurfaces and their applications in discrete geometry. Building upon the findings of my Ph. D thesis, I aim to expand understanding of minimal submanifolds, investigate the properties of harmonic hypersurfaces through the notion of biharmonic submanifolds, and explore new applications of these concepts.
These result came out of my 6 publications in international journals. Including the notion of characterization of minimal hypersurfaces under biharmonicity, in the Euclidean spaces, complex Euclidean spaces, Sasakian space forms... . Furthermore these harmonic and biharmonic maps have a significant role in the discrete geometry special in shape analysis and tracking.