On the singularities of harmonic maps from a domain in $R^3$ into $S^2$

J. M. Coron

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Si studiano le applicazioni $p$ -tangenti da $R^{m}$ a $S^{n}$ date come estensioni omogenee di $k$ -forme armoniche. Vengono ricavate condizioni necessarie sul grado $k$ affinche tali applicazioni $p$ -tangenti siano di energia minima. Una classificazione completa viene data nel caso in cui tali applicazioni tangenti di energia minima vadano da $R^{8}$ su $S^{4}$ .

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Displaying similar documents to “On the singularities of harmonic maps from a domain in R 3 into S 2 ”

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Displaying similar documents to “On the singularities of harmonic maps from a domain in $R^{3}$ into $S^{2}$ ”

The existence of nonminimal regular harmonic maps from $B^{3}$ to $S^{2}$

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