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Lecture
Module over a Ring
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Related lectures (34)
Group Cohomology
Covers the concept of group cohomology, focusing on chain complexes, cochain complexes, cup products, and group rings.
Algebraic Kunneth Theorem
Covers the Algebraic Kunneth Theorem, explaining chain complexes and cohomology computations.
Cohomology: Cross Product
Explores cohomology and the cross product, demonstrating its application in group actions like conjugation.
Algebraic Structures of Morphism Spaces
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Explores algebraic structures of morphism spaces, including stability properties and injective ring homomorphisms.
Simple Modules: Schur's Lemma
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Covers simple modules, endomorphisms, and Schur's lemma in module theory.
Ideals and Representations
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Covers ideals, representations, modules, and maximal ideals in associative algebras.
Ring Theory: Morphisms and Isomorphisms
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Covers commutative ring morphisms, subrings, and injective ring morphisms.
Module Theory: Definitions and Examples
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Introduces the definition and examples of A-modules, including sub-modules and ideals.
Dimension Theory of Rings
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Explores the dimension theory of rings, focusing on chains of ideals and prime ideals.
Group Algebra: Maschke's Theorem
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Explores Wedderburn's theorem, group algebras, and Maschke's theorem in the context of finite dimensional simple algebras and their endomorphisms.
Linear Algebra: Modules and Endomorphisms
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Explores modules, endomorphisms, and linear applications in algebra, including A-modules and commutative rings.
Module Theory: Chain Conditions
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Explores chain conditions in module theory, emphasizing Noetherian modules and stabilizing sequences of submodules.
Algebraic Structures: Modules and Morphisms
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Explores modules, sub-modules, and morphisms in algebraic structures.
Dedekind Rings and Fractional Ideals
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Explores Dedekind rings, fractional ideals, integrally closed properties, prime ideal factorization, and the structure of fractional ideals as a commutative group.
Localization in Algebra
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Covers the concept of localization in algebra, focusing on making a ring multiplicative closed.
Rings and Modules: Color Codes and Homological Algebra
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Covers rings and modules, emphasizing color codes and homological algebra concepts.
Sheaf Morphisms and Localization
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Explores F-G sheaf morphisms, sheafification, and localization in ring theory.
Homomorphisms and Projective Resolutions
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Covers homomorphisms, projective modules, and resolutions in chain complexes.
Tensor Product: Bilinear Maps
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Covers the concept of tensor product in the context of bilinear maps and explores the uniqueness of tensor products.
Algebraic Geometry: Localization and Prime Ideals
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Explores prime ideals and localization in algebraic geometry, highlighting their significance in ring structures.
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