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- W4232201424 abstract "Suppose $M$ and $N$ are complete Riemannian manifolds; $M$ with Ricci curvature bounded below by $- A$, $A geqslant 0$, $N$ with sectional curvature bounded above by a positive constant $K$. Let $u:M to N$ be a harmonic map such that $u(M) subset {B_R}({y_0})$. If ${B_R}({y_0})$ lies inside the cut locus of ${y_0}$ and $R < pi /2sqrt K$, then the energy density $e(u)$ of $u$ is bounded by a constant depending only on $A$, $K$ and $R$. If $A = 0$, then $u$ is a constant map." @default.
- W4232201424 created "2022-05-12" @default.
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- W4232201424 date "1982-05-01" @default.
- W4232201424 modified "2023-10-18" @default.
- W4232201424 title "On the Liouville Theorem for Harmonic Maps" @default.
- W4232201424 doi "https://doi.org/10.2307/2043289" @default.
- W4232201424 hasPublicationYear "1982" @default.
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