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Colloquium

Mimi Dai, University of Illinois–Chicago

Onsager conjecture for surface quasi-geostrophic equations

Date:
Time:
4:00 pm – 4:50 pm
Avery Hall Room: 115
1144 T St
Lincoln NE 68508
Additional Info: AVH
Contact:
Kazuo Yamazaki
The regularity of solutions to differential equations is an important concept. Differential equations are often derived according to physics laws, for instance, conservation of energy. For solutions with high enough regularity, the physical invariant quantity can be shown to remain a constant. However, for a solution not sufficiently regular, the conservation law might be violated. We will discuss the regularity threshold for some fluid equations to conserve certain physical invariant quantities.

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This event originated in Math.