(mathematics) A method of contravariantly associating a family of invariant quotient groups to each algebraic or geometric object of a category, including categories of geometric and algebraic objects..
의미별 영어 정의
(mathematics) A method of contravariantly associating a family of invariant quotient groups to each algebraic or geometric object of a category, including categories of geometric and algebraic objects.
(mathematics) A system of quotient groups associated to a topological space.
예문
In section 1 we start off by recalling some fundamental results in cohomology of groups, in particular the Evens–Venkov result on finite generation of the cohomology ring (Theorem 2) and Quillen's landmark result which describes H*BG up to F-isomorphism (Theorem 5).
현재 검증된 한국어 뜻은 준비 중이며 영어 정의는 “(mathematics) A method of contravariantly associating a family of invariant quotient groups to each algebraic or geometric object of a category, including categories of geometric and algebraic objects.”입니다.
cohomology의 동의어는 무엇인가요?
문장 속 의미에 따라 가까운 동의어가 달라집니다.
cohomology의 반의어는 무엇인가요?
정확한 반대말은 사용된 의미에 따라 달라집니다.
cohomology를 문장에서 어떻게 쓰나요?
In section 1 we start off by recalling some fundamental results in cohomology of groups, in particular the Evens–Venkov result on finite generation of the cohomology ring (Theorem 2) and Quillen's landmark result which describes H*BG up to F-isomorphism (Theorem 5).