A general degree for function triples
Keywords
Fixed point index, degree theory, coincidence index, coincidence degree, multivalued map, nonlinear Fredholm mapAbstract
Consider a fixed class of maps $F$ for which there is a degree theory for the coincidence problem $F(x)=\varphi(x)$ with compact $\varphi$. It is proved that under very natural assumptions this degree extends to a degree for function triples which in particular provides a degree for coincidence inclusions $F(x)\in\Phi(x)$.Downloads
Published
2013-04-22
How to Cite
1.
VÄTH, Martin. A general degree for function triples. Topological Methods in Nonlinear Analysis. Online. 22 April 2013. Vol. 41, no. 1, pp. 163 - 190. [Accessed 29 March 2024].
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