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Contributions to coincidence degree theory of asymptotically homogeneous operators
Nonlinear Analysis: Theory, Methods & Applications, 2008The article deals with some elementary results on the coincidence degree for mappings of type \(L - N\) between Banach spaces \(X\) and \(Y\), where \(L\) is a Fredholm operator of index \(0\) and \(N\) is a continuous and compact operator. The coincidence degree \(d(L - N,\Omega)\) of such a mapping on the boundary of an open bounded set of \(X\) is ...
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Abstract The paper is concerned with the existence and global asymptotic stability of periodic solutions for a class of delayed complex-valued Cohen–Grossberg neural networks. Without using the method of the a priori estimate of periodic solutions, by combining Mawhin’s continuation theorem of coincidence degree theory with LMI method and using ...
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