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The Asymptotic Theory of Ginzburg--Landau Critical Points on Domains with Corners
We study the critical points $U_\varepsilon$ of the two-dimensional Ginzburg--Landau energy on domains with corners $Ω$ and imposed Dirichlet boundary condition which vanishes precisely at the vertices $V$. We isolate the forced scalar boundary layer $ρ_\varepsilon$ by the weighted Lassoued--Mirones
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