リーマンの定理 (除去可能な特異点)
1. Removable singularityIn complex analysis, a removable singularity (sometimes called a cosmetic singularity) of a holomorphic function is a point at which the function is undefined, but it is possible to define the function at that point in such a way that the function is regular in a neighbourhood of that point. For instance, the function has a singularity at z = 0. This singularity can be removed by defining f(0) := 1, which is the limit of f as z tends to 0. The resulting function is holomorphic.
Read “Removable singularity” on English Wikipedia
Read “リーマンの定理 (除去可能な特異点)” on Japanese Wikipedia
Read “Removable singularity” on DBpedia
Read “Removable singularity” on English Wikipedia
Read “リーマンの定理 (除去可能な特異点)” on Japanese Wikipedia
Read “Removable singularity” on DBpedia
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