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논문 기본 정보
- 자료유형
- 학술저널
- 저자정보
- 발행연도
- 2021.1
- 수록면
- 111 - 137 (27page)
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초록· 키워드
오류제보하기
Higson proved that every homotopy invariant, stable and split exact functor from the category of C? -algebras to an additive category factors through Kasparov’s KK-theory. By adapting a group equivariant generalization of this result by Thomsen, we generalize Higson’s result to the inverse semigroup and locally compact, not necessarily Hausdorff groupoid equivariant setting.
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참고문헌 (12)
참고문헌 신청
B. Burgstaller / 2009 / Equivariant KK-theory for semimultiplicative sets / New York J. Math 15:505~531
B. Burgstaller / 2020 / Equivariant KK-theory of r-discrete groupoids and inverse semigroups / Rocky Mountain J. Math 50(4):1207~1220
J. Cuntz / 1982 / K-theory and C ∗-algebras, Algebraic K-theory, number theory, geometry and analysis / Springer :55~79
N. Higson / 1987 / A characterization of KK-theory / Pacific J. Math 126(2):253~276
K. K. Jensen / 1991 / Elements of KK-theory / Birkhauser
B. Burgstaller / 2020 / Equivariant KK-theory of r-discrete groupoids and inverse semigroups / Rocky Mountain J. Math 50(4):1207~1220
J. Cuntz / 1982 / K-theory and C ∗-algebras, Algebraic K-theory, number theory, geometry and analysis / Springer :55~79
N. Higson / 1987 / A characterization of KK-theory / Pacific J. Math 126(2):253~276
K. K. Jensen / 1991 / Elements of KK-theory / Birkhauser
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