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島根大学理学部紀要 Volume 24
published_at 1990-12-25
R^3×S^1の共形的コンパクト化
Conformal Compactification of R^3×S^1
Matsunaga Hiromichi
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In this article a conformal compactification of the space R＾3 x S＾1 is obtained, (§2) . In §3 a decay property of the curvature is given, and in §4 the maximum principle is applied and we discuss removable singularities. In §3, 4 we depend heavily on the elaborated works by Uhlenbeck, [2] , [4]. The result of this article is used to study symmetry breaking at infinity [3].
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