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Lecture
Homological Algebra: Basics and Applications
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Related lectures (36)
Finite Abelian Groups: Classification Theorem
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Presents the classification of finite abelian groups as products of cyclic groups, a fundamental result in various branches of mathematics.
Cohomology: Recollection and Foliations
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Covers cohomology, injective resolutions, and acyclic objects in an abelian category.
Algebraic Cycles and Etale Cohomology
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Cohomology of Quasi-Coherent on Affine Schemes
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Homology of Projective Space
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Universal Coefficient Theorems
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Delves into the universal coefficient theorems in homological algebra, showcasing their practical application in computing homology and cohomology groups.
Decomposition of Group Algebras
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Coherent Sheaves: Locally Ringed Space
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Ample Invertible Sheaves
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Ideals and Representations
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Algebraic Geometry: Forms and Maps
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Regularity and Noetherian Local Rings
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Homogeneous Ideals and Regular Rings
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Dedekind Rings: Integral Extensions and Noetherian Rings
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The Quadratic Linking Degree
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