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The Existence of Harmonic Maps from an Annulus to S^2 with Symmetric Boundary Value
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作者 杨学锋 《Acta Mathematica Sinica,English Series》 SCIE CSCD 1993年第4期401-405,共5页
In this paper, we use the deformation method andG-equivariant theory to prove the existence and multiplicity of harmonic maps from an annulus to the unit sphere in? 3 with symmetric boundary value. In particular, we c... In this paper, we use the deformation method andG-equivariant theory to prove the existence and multiplicity of harmonic maps from an annulus to the unit sphere in? 3 with symmetric boundary value. In particular, we can get infinitely many homotopically different harmonic maps if the boundary value isS 1-equivariant and nonconstant. 展开更多
关键词 The Existence of harmonic Maps from an Annulus to S~2 with Symmetric Boundary value
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