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- W2024717007 startingPage "155" @default.
- W2024717007 abstract "Let M be a complete Riemannian manifold and let N be a Riemannian manifold of non-positive sectional curvature. Assume that <TEX>$Ric^M{geq}-frac{4(p-1)}{p^2}{mu}_0$</TEX> at all <TEX>$x{in}M$</TEX> and Vol(M) is infinite, where <TEX>${mu}_0$</TEX> > 0 is the infimum of the spectrum of the Laplacian acting on <TEX>$L^2$</TEX>-functions on M. Then any p-harmonic map <TEX>${phi}:M{rightarrow}N$</TEX> of finite p-energy is constant Also, we study Liouville type theorem for p-harmonic morphism." @default.
- W2024717007 created "2016-06-24" @default.
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- W2024717007 date "2014-01-31" @default.
- W2024717007 modified "2023-09-26" @default.
- W2024717007 title "LIOUVILLE TYPE THEOREM FOR p-HARMONIC MAPS II" @default.
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- W2024717007 doi "https://doi.org/10.4134/ckms.2014.29.1.155" @default.
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