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In mathematics, specifically in functional analysis, a Banach algebra, A, is amenable if all bounded derivations from A into dual are (that is of the form for some in the dual module). An equivalent characterization is that A is amenable if and only if it has a .

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  • In mathematics, specifically in functional analysis, a Banach algebra, A, is amenable if all bounded derivations from A into dual are (that is of the form for some in the dual module). An equivalent characterization is that A is amenable if and only if it has a . (en)
  • 함수해석학에서 종순 바나흐 대수(從順Banach代數, 영어: amenable Banach algebra)는 1차 유계 호흐실트 호몰로지가 자명군인 바나흐 대수이다. 종순 폰 노이만 대수들은 완전히 분류되었으며, 상당량의 종순 C* 대수의 분류 역시 완결되었다. (ko)
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  • In mathematics, specifically in functional analysis, a Banach algebra, A, is amenable if all bounded derivations from A into dual are (that is of the form for some in the dual module). An equivalent characterization is that A is amenable if and only if it has a . (en)
  • 함수해석학에서 종순 바나흐 대수(從順Banach代數, 영어: amenable Banach algebra)는 1차 유계 호흐실트 호몰로지가 자명군인 바나흐 대수이다. 종순 폰 노이만 대수들은 완전히 분류되었으며, 상당량의 종순 C* 대수의 분류 역시 완결되었다. (ko)
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  • Amenable Banach algebra (en)
  • 종순 바나흐 대수 (ko)
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