Spectral Collapse Animation

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Created by userdicipler with Mathify.dev

The animation illustrates the complex behavior of a polariton mass-coupling matrix through four stages, showcasing how eigenvalues and eigenvectors change as parameters are adjusted, ultimately leading to a phenomenon known as spectral collapse at an Exceptional Point. It visually contrasts Hermitian and Non-Hermitian properties while demonstrating the convergence of eigenvalues and the collapse of eigenvector configurations.