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Mathematics Colloquium by Mikhail Kamenskiy
Friday, Nov 20, 2015
2 p.m. - 3 p.m. Location: FN 2.102

Mikhail Kamenskiy

Voronezh State University, Russia

On M.A.Krasnoselskii and I.G. Malkin bifurcations

Different problems of bifurcation of periodic solutions in differential equations are analyzed via the theory of condensing maps.  The proposed method permits us to consider the cases where there is only strong continuity in the bifurcation parameter and the uniform continuity doesn’t hold. In this talk I will consider a differential equation of neutral type with a delay viewed as a bifurcation parameter. Some results about bifurcations in abstract parabolic equations in Banach spaces will be discussed. A non-smooth situation will be treated as well.

Sponsored by the Department of Mathematical Sciences

Contact Info:
John Zweck, 972-883-6699
Questions? Email me.

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