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added the differential geometry tag
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Robert Bryant
Robert Bryant
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correction for umlaut
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user9072
user9072

Kahler Kähler potentials that depend only on geodesic distance

Hermitian symmetric spaces of constant curvature have the property that the potential for their KahlerKähler metric can be expresed as some function of the geodesic distance. Does anyone know if there are any general results concerning KahlerKähler manifolds with this property?

Kahler potentials that depend only on geodesic distance

Hermitian symmetric spaces of constant curvature have the property that the potential for their Kahler metric can be expresed as some function of the geodesic distance. Does anyone know if there are any general results concerning Kahler manifolds with this property?

Kähler potentials that depend only on geodesic distance

Hermitian symmetric spaces of constant curvature have the property that the potential for their Kähler metric can be expresed as some function of the geodesic distance. Does anyone know if there are any general results concerning Kähler manifolds with this property?

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Oliver Jones
Oliver Jones
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Kahler potentials that depend only on geodesic distance

Hermitian symmetric spaces of constant curvature have the property that the potential for their Kahler metric can be expresed as some function of the geodesic distance. Does anyone know if there are any general results concerning Kahler manifolds with this property?