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The study investigates the persistence of resonant torus doubling bifurcation in discrete maps under polynomial perturbations, focusing on three specific maps: Shilnikov, generalized Hénon, and quadratic maps. It finds that while the Shilnikov and generalized Hénon maps exhibit persistence across a wide range of perturbations, the quadratic map shows limited persistence. The research also explores various codimension-one bifurcations occurring near the resonant torus doubling bifurcation and introduces a no
- Author
- harinandsingh337
- Language
- EN