Homoclinic Points in the Composition of Two Reflections
We examine a class of planar area preserving mappings and give a geometric condition that guarantees the existence of homoclinic points. To be more precise, let $f,g:R \to R$ be $C^1$ functions with domain all of $R$. Let $F:R^2 \to R^2$ denote a horizontal reflection in the curve $x=-f(y)$, and l...
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| Language: | en en |
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2013
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| Online Access: | http://hdl.handle.net/1974/8288 |