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Topological degree theories and nonlinear operator equations in Banach spaces
Nonlinear Analysis: Theory, Methods & Applications, 2008Let \(X\) be a real Banach space, \(G_1\), \(G_2\) open and bounded such that \(0\in G_2\subset\bar{G}_2\subset G_1\). Let \(T:D(T)\to X\) be accretive such that \(0\in D(T)\) and \(T(0)=0\). Let \(C:D(C)\to X\) be compact or continuous and bounded with the resolvents of \(T\) compact. The authors use various degree theories to find zeros of \(T+C\) in
Adhikari, Dhruba R. +1 more
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Memoirs of the American Mathematical Society, 2008
POCI/MAT/55524 ...
Aizicovid, Sergiu +2 more
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POCI/MAT/55524 ...
Aizicovid, Sergiu +2 more
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[Proceedings] 1992 IEEE International Symposium on Circuits and Systems, 2003
It has been shown previously that any structurally stable operating point (i.e., an operating point that does not disappear when the component values are perturbed slightly) of a nonlinear circuit must have an index of either +1 or -1. It is shown here that any operating point that has an index of -1 must be unstable.
M.M. Green, A.N. Willson
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It has been shown previously that any structurally stable operating point (i.e., an operating point that does not disappear when the component values are perturbed slightly) of a nonlinear circuit must have an index of either +1 or -1. It is shown here that any operating point that has an index of -1 must be unstable.
M.M. Green, A.N. Willson
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An Introduction to Nonlinear Analysis and Fixed Point Theory
This book systematically introduces the theory of nonlinear analysis, providing an overview of topics such as geometry of Banach spaces, differential calculus in Banach spaces, monotone operators, and fixed point theorems. It also discusses degree theory,
Hemant Kumar Pathak +1 more
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Degree Theory for Discontinuous Operators
RSME Springer Series, 2021Ruben Figueroa Sestelo +1 more
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