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- W2010174710 abstract "It is proved that for n ⩾ 3 there exists a constant δ(n) with ¼ ⩽ δ(n) < 1 such that if M is a simply connected Riemannian manifold of dimension n with δ(n)-pinched curvatures then for every Riemannian manifold N every stable harmonic map φ: M → N is constant. Together with Howard's result, this shows that a simply connected sufficiently pinched Riemannian manifold is weakly E-unstable." @default.
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- W2010174710 date "1989-06-01" @default.
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- W2010174710 title "Non-Existence of Stable Harmonic Maps from Sufficiently Pinched Simply Connected Riemannian Manifolds" @default.
- W2010174710 doi "https://doi.org/10.1112/jlms/s2-39.3.568" @default.
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