MathematischeGesellschaft Spectral Flow and Bifurcation |  |  |
Speaker:Prof. Dr. Nils Waterstraat, Martin-Luther-Universität Halle-Wittenberg
Location:Mathematisches Institut, Bunsenstr 3-5online über zoom: https://uni-goettingen.zoom.us/j/91336854872
Organizer:Mathematisches Institut
Details:
Bifurcation theory attempts to explain various phenomena that have been discovered and de-
scribed in the natural sciences over the centuries. Classical examples are, e.g., the buckling of the
Euler rod and the appearance of Taylor vortices, and often Hamiltonian systems play a central
role.
Mathematically speaking, bifurcation theory is a eld of nonlinear analysis that studies branches
of solutions of equations of the type F(λ, x) = 0, where F : [0, 1] ×X → Y is a continuous map
and X, Y are real Banach spaces. The aim of this talk is to show that concepts of global analysis,
like the spectral ow, can be used to investigate bifurcation phenomena.
scribed in the natural sciences over the centuries. Classical examples are, e.g., the buckling of the
Euler rod and the appearance of Taylor vortices, and often Hamiltonian systems play a central
role.
Mathematically speaking, bifurcation theory is a eld of nonlinear analysis that studies branches
of solutions of equations of the type F(λ, x) = 0, where F : [0, 1] ×X → Y is a continuous map
and X, Y are real Banach spaces. The aim of this talk is to show that concepts of global analysis,
like the spectral ow, can be used to investigate bifurcation phenomena.
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Type:Colloquium
Language:English
Category:Research
External link:https://uni-goettingen.zoom.us/j/91336854872
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Direct link to event:https://events.goettingen-campus.de/event?eventId=26486
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