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논문 기본 정보
- 자료유형
- 학술저널
- 저자정보
- 발행연도
- 2021.1
- 수록면
- 187 - 198 (12page)
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This work presents an exposition of both the internal structure of derived category of an abelian category D*(A) and its contribution in solving problems, particularly in algebraic geometry. Calculation of some morphisms will be presented between objects in D*(A) as elements in appropriate cohomology groups along with their compositions with the help of Yoneda construction under the assumption that the homological dimension of D*(A) is greater than or equal to 2. These computational settings will then be considered under sheaf cohomological context with a particular case from projective geometry.
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참고문헌 (19)
참고문헌 신청
C. Bartocci / 2009 / Fourier-Mukai and Nahm Transforms in Geometry and Mathematical Physics / Progress in Mathematics 276
A. Bondal / 2003 / Generators and Representability of Funcors in Com-mutative and Non-Commutative Geometry / Mosc. Math. J. 3:1~36
H. Cartan / 1956 / Homological Algebra / Princeton University Press
S.I. Gelfand / 2003 / Springer Monographs in Mathematics / Springer-Verlag
J. Harris / 1992 / Graduate Texts in Mathematics / Springer-Verlag
A. Bondal / 2003 / Generators and Representability of Funcors in Com-mutative and Non-Commutative Geometry / Mosc. Math. J. 3:1~36
H. Cartan / 1956 / Homological Algebra / Princeton University Press
S.I. Gelfand / 2003 / Springer Monographs in Mathematics / Springer-Verlag
J. Harris / 1992 / Graduate Texts in Mathematics / Springer-Verlag
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