Stable harmonic maps from Riemann surfaces to compact Hermitian symmetric spaces (Q1103927)

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scientific article; zbMATH DE number 4054649
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Stable harmonic maps from Riemann surfaces to compact Hermitian symmetric spaces
scientific article; zbMATH DE number 4054649

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    Stable harmonic maps from Riemann surfaces to compact Hermitian symmetric spaces (English)
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    1987
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    Theorem: Let M be a compact irreducible Hermitian symmetric space and \(\Sigma\) a compact Riemann surface. Then any stable harmonic map \(f: \Sigma\to M\) is holomorphic. That fine result has been found independently by Burns-Burstall-de Bartolomeis-Rawisky.
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    Hermitian symmetric space
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    Riemann surface
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    stable harmonic map
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