Generalizing the result of Li and Tam for the hyperbolic spaces, we prove an existence theorem on the Dirichlet problem for harmonic maps with C1\documentclass[12pt]{minimal}
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\begin{document}$$C^1$$\end{document} boundary conditions at infinity between asymptotically hyperbolic manifolds.
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Tokyo Inst Technol, Dept Math, Meguro Ku, 2-12-1 Ookayama, Tokyo 1528551, JapanTokyo Inst Technol, Dept Math, Meguro Ku, 2-12-1 Ookayama, Tokyo 1528551, Japan
Akutagawa, Kazuo
Matsumoto, Yoshihiko
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Tokyo Inst Technol, Dept Math, Meguro Ku, 2-12-1 Ookayama, Tokyo 1528551, JapanTokyo Inst Technol, Dept Math, Meguro Ku, 2-12-1 Ookayama, Tokyo 1528551, Japan
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Peking Univ, Sch Math Sci, Key Lab Pure & Appl Math, Beijing 100871, Peoples R ChinaPeking Univ, Sch Math Sci, Key Lab Pure & Appl Math, Beijing 100871, Peoples R China
Mo, Xiaohuan
Shi, Yuguang
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Peking Univ, Sch Math Sci, Key Lab Pure & Appl Math, Beijing 100871, Peoples R ChinaPeking Univ, Sch Math Sci, Key Lab Pure & Appl Math, Beijing 100871, Peoples R China
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Peking Univ, Sch Math Sci, Key Lab Pure & Appl Math, Beijing 100871, Peoples R ChinaPeking Univ, Sch Math Sci, Key Lab Pure & Appl Math, Beijing 100871, Peoples R China
Shi, YG
Tian, G
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机构:Peking Univ, Sch Math Sci, Key Lab Pure & Appl Math, Beijing 100871, Peoples R China
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Lewis & Clark Coll, Dept Math Sci, 0615 SW Palatine Hall Rd, Portland, OR 97219 USALewis & Clark Coll, Dept Math Sci, 0615 SW Palatine Hall Rd, Portland, OR 97219 USA
Allen, Paul T.
Isenberg, James
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Univ Oregon, Dept Math, Eugene, OR 97403 USALewis & Clark Coll, Dept Math Sci, 0615 SW Palatine Hall Rd, Portland, OR 97219 USA
Isenberg, James
Lee, John M.
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Univ Washington, Dept Math, Box 354350, Seattle, WA 98195 USALewis & Clark Coll, Dept Math Sci, 0615 SW Palatine Hall Rd, Portland, OR 97219 USA
Lee, John M.
Allen, Iva Stavrov
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Lewis & Clark Coll, Dept Math Sci, 0615 SW Palatine Hall Rd, Portland, OR 97219 USALewis & Clark Coll, Dept Math Sci, 0615 SW Palatine Hall Rd, Portland, OR 97219 USA