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- W1973133062 abstract "We study the asymptotic behavior of energies of Ginzburg--Landau type, for maps from $mathbb{R}^{n+k}$ into $mathbb{R}^k$, and when the growth exponent p is strictly larger than k. We prove a compactness and $Gamma$-convergence result, with respect to a suitable topology on the Jacobians, seen as n-dimensional currents. The limit energy is defined on the class of n-integral boundaries M, and its density involves a family of optimal profile constants depending locally on the multiplicity of M." @default.
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- W1973133062 date "2006-01-01" @default.
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- W1973133062 title "Concentration of Ginzburg--Landau Energies with Supercritical Growth" @default.
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- W1973133062 doi "https://doi.org/10.1137/s0036141004443981" @default.
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