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      KCI등재 SCIE SCOPUS

      Complex scaling and geometric analysis of several variables

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      https://www.riss.kr/link?id=A103361683

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      다국어 초록 (Multilingual Abstract)

      The purpose of this paper is to
      survey the use of the important method of scaling
      in analysis, and particularly in complex analysis.
      Applications are given to the study of automorophism
      groups, to canonical kernels, to holomorphic invariants, and
      to analysis in infinite dimensions. Current research directions
      are described and future paths indicated.
      번역하기

      The purpose of this paper is to survey the use of the important method of scaling in analysis, and particularly in complex analysis. Applications are given to the study of automorophism groups, to canonical kernels, to holomorphic invariants, and to a...

      The purpose of this paper is to
      survey the use of the important method of scaling
      in analysis, and particularly in complex analysis.
      Applications are given to the study of automorophism
      groups, to canonical kernels, to holomorphic invariants, and
      to analysis in infinite dimensions. Current research directions
      are described and future paths indicated.

      더보기

      다국어 초록 (Multilingual Abstract)

      The purpose of this paper is to
      survey the use of the important method of scaling
      in analysis, and particularly in complex analysis.
      Applications are given to the study of automorophism
      groups, to canonical kernels, to holomorphic invariants, and
      to analysis in infinite dimensions. Current research directions
      are described and future paths indicated.
      번역하기

      The purpose of this paper is to survey the use of the important method of scaling in analysis, and particularly in complex analysis. Applications are given to the study of automorophism groups, to canonical kernels, to holomorphic invariants, and ...

      The purpose of this paper is to
      survey the use of the important method of scaling
      in analysis, and particularly in complex analysis.
      Applications are given to the study of automorophism
      groups, to canonical kernels, to holomorphic invariants, and
      to analysis in infinite dimensions. Current research directions
      are described and future paths indicated.

      더보기

      참고문헌 (Reference)

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