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Liouville theorem for X-elliptic operators
Nonlinear Analysis: Theory, Methods & Applications, 2009zbMATH Open Web Interface contents unavailable due to conflicting licenses.
KOGOJ, ALESSIA ELISABETTA +1 more
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On Liouville’s Theorem for Biharmonic Functions
SIAM Journal on Applied Mathematics, 1971The following theorem, called Liouville's theorem, is well known. THEOREM 1. Any harmonic function bounded either above or below in all of n-space is constant. The reader is referred to the excellent book by Protter and Weinberger [1] for the proof of the above theorem.
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A Liouville Theorem for Harmonic Maps
American Journal of Mathematics, 1995The main result of the author is a Liouville type theorem for harmonic maps with domain \(M\), a complete Riemannian manifold of nonnegative Ricci curvature, and range \(N\), a simply-connected complete Riemannian manifold with sectional curvature bounded above by \(-a^2\), \(a>0\).
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Liouville’s theorems for Lévy operators
Mathematische Annalen45 pages; minor ...
Tomasz Grzywny, Mateusz Kwaśnicki
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Proof of the Levinson theorem by the Sturm–Liouville theorem
Journal of Mathematical Physics, 1985The Levinson theorem is proved by the Sturm–Liouville theorem in this paper. For the potential ∫10r‖V(r)‖dr <∞,V(r)→b/r2 when r→∞, the modified Levinson theorem is derived as nl=(1/π)δl(0) +(a−l)/2− 1/2 sin2{δl(0)+[(a−l)/2]π}, if a(a+1)≡b+l(l+1)> 3/4 or a=0.
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A Schwarz lemma and a Liouville theorem for generalized harmonic maps
, 2022Qun Chen, Kai-Wen Li, Hongbing Qiu
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Nonlinear Differential Equations and Applications NoDEA, 2021
Zijin Li, Xinghong Pan
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Zijin Li, Xinghong Pan
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The American Mathematical Monthly, 1986
(1986). A Note on Liouville's Theorem. The American Mathematical Monthly: Vol. 93, No. 3, pp. 200-201.
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(1986). A Note on Liouville's Theorem. The American Mathematical Monthly: Vol. 93, No. 3, pp. 200-201.
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On the Generalized Liouville Theorem
2019In this paper a generalization of the classical Liouville theorem for the solutions of special type elliptic systems and some nonclassical interpretations of this theorem are obtained.
Nino Manjavidze +3 more
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A Liouville theorem on a manifold
Russian Mathematical Surveys, 1982Translation from Usp. Mat. Nauk 37, No.3(225), 181-182 (Russian) (1982; Zbl 0509.53035).
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