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- W3104606413 abstract "In this paper, we study a two-parameter family {μ,ν} of two-dimensional diffeomorphisms such that 0,0 = has a cubic homoclinic tangency unfolding generically which is associated with a dissipative saddle point. Our first theorem presents an open set in the μν-plane with such that for any there exists a one-parameter subfamily of {μ,ν} passing through and exhibiting cubically related persistent contact-making and contact-breaking quadratic tangencies. Moreover, the second theorem shows that any such two-parameter family satisfies Wang–Young's conditions which guarantee that some μ,ν arbitrarily near exhibits a cubic polynomial-like strange attractor with an SRB measure." @default.
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- W3104606413 date "2008-04-21" @default.
- W3104606413 modified "2023-09-23" @default.
- W3104606413 title "Persistent antimonotonic bifurcations and strange attractors for cubic homoclinic tangencies" @default.
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- W3104606413 doi "https://doi.org/10.1088/0951-7715/21/5/011" @default.
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