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On the bubbling solutions of the Maxwell-Chern-Simons model on flat torus. Ao, Weiwei
Description
We consider the periodic solutions of a nonlinear elliptic system derived from the Maxwell-Chern-Simons model on a flat torus $\Omega$:
$$\left\{\begin{array}{l}
\Delta u=\mu(\lambda e^u-N)+4\pi\sum_{i=1}^n m_{i}\delta_{p_i},\\
\Delta N=\mu (\mu+\lambda e^u)N-\lambda \mu(\lambda+\mu)e^u
\end{array}
\right. \mbox{ in }\Omega,
$$
where $\lambda, \mu>0$ are positive parameters. We obtain a Brezis-Merle type classification result for this system when $\lambda, \mu \to \infty$ and $\lambda
Item Metadata
| Title |
On the bubbling solutions of the Maxwell-Chern-Simons model on flat torus.
|
| Creator | |
| Publisher |
Banff International Research Station for Mathematical Innovation and Discovery
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| Date Issued |
2019-05-07T11:15
|
| Description |
We consider the periodic solutions of a nonlinear elliptic system derived from the Maxwell-Chern-Simons model on a flat torus $\Omega$:
$$\left\{\begin{array}{l}
\Delta u=\mu(\lambda e^u-N)+4\pi\sum_{i=1}^n m_{i}\delta_{p_i},\\
\Delta N=\mu (\mu+\lambda e^u)N-\lambda \mu(\lambda+\mu)e^u
\end{array}
\right. \mbox{ in }\Omega,
$$
where $\lambda, \mu>0$ are positive parameters. We obtain a Brezis-Merle type classification result for this system when $\lambda, \mu \to \infty$ and $\lambda
|
| Extent |
31.0 minutes
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| Subject | |
| Type | |
| File Format |
video/mp4
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| Language |
eng
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| Notes |
Author affiliation: Wuhan University
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| Series | |
| Date Available |
2019-11-04
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| Provider |
Vancouver : University of British Columbia Library
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| Rights |
Attribution-NonCommercial-NoDerivatives 4.0 International
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| DOI |
10.14288/1.0384909
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| URI | |
| Affiliation | |
| Peer Review Status |
Unreviewed
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| Scholarly Level |
Researcher
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| Rights URI | |
| Aggregated Source Repository |
DSpace
|
Item Media
Item Citations and Data
Rights
Attribution-NonCommercial-NoDerivatives 4.0 International