he Dynamical Systems and Mathematical Biology Seminar presents Dr. Sergiu Aizicovici discussing “Periodic solutions for a class of nonlinear differential systems” on Tuesday, Sept. 24, from 3:05 to 4 p.m. in Morton 318.
Aizicovici is Professor of Mathematics at Ohio University.
Abstract: We consider a system driven by a non-homogeneous differential operator and a maximal monotone term. Using the theory of maximal monotone operators and the Leray-Schauder alternative principle, we prove the existence of a periodic solution. As an application, we discuss a nonlinear periodic system with unilateral constraints.
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