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Lecture
Modern Algebraic Geometry
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Related lectures (50)
Topology of Riemann Surfaces
Covers the topology of Riemann surfaces, focusing on orientation and orientability.
Varieties with nef anti-canonical: Surjective Albanese
Presents a proof that smooth projective varieties with nef anti-canonical divisor have surjective Albanese morphism.
Topology: Separation Criteria and Quotient Spaces
Discusses separation criteria and quotient spaces in topology, emphasizing their applications and theoretical foundations.
Algebraic Curves: Normalization
Covers the normalization process of plane algebraic curves, focusing on irreducible polynomials and affine curves.
Modern Algebraic Geometry: Schemes and Affine Schemes
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Covers modern algebraic geometry, focusing on schemes and affine schemes, including a review of classical algebraic geometry and Bézout's theorem.
Projective Algebraic Sets: Definitions and Properties
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Covers the definitions and properties of projective algebraic sets and their applications in algebraic geometry.
Affine Varieties and Hypersurfaces
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Explores affine varieties, hypersurfaces, dimension in algebraic geometry, minimal prime ideals, and local properties of plane curves.
Morphisms and Local Rings
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Explores morphisms, regularity, varieties, local rings, and evaluation morphism in algebraic geometry.
Affine Algebraic Sets
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Covers affine algebraic sets, hypersurfaces, elliptic curves, ideals, and Noetherian rings in algebraic geometry.
Projective Space and Algebraic Sets
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Introduces projective space and algebraic sets, discussing homogeneous coordinates, ideals, and generators.
Adjunctions and Applications
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Covers adjunctions, projective varieties, regularity, and valuative criteria in algebraic geometry.
Homogeneous Ideals and Regular Rings
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Explores homogeneous ideals, regular rings, N-graded rings, and closed sets in projective geometry.
Algebraic Varieties: Projective Sets and Topology
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Explores projective algebraic sets, prime ideals, irreducible sets, cones, and Nullstellensatz theorem.
Projective Morphisms: Theory and Applications
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Explores projective morphisms, graded modules, and their applications in algebraic geometry, emphasizing their properties and construction.
Redly Constructed Morphisms
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Explores the construction and properties of morphisms, focusing on effective divisors, isomorphism of semi-groups, and the relationship between sheaves and factorial spaces.
Affine Varieties
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Introduces affine varieties and covers morphisms between them and their coordinate rings.
Algebraic Varieties and Morphisms
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Introduces projective, quasi-projective, and algebraic varieties, emphasizing the importance of regular functions in defining morphisms.
Morphisms between Affine Varieties
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Covers defining morphisms between affine algebraic varieties and constructing morphisms using algebraic homomorphisms.
Projective Varieties: Invariants and Dimensions
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Covers invariants and dimensions of projective varieties, emphasizing their importance.
Tangent Spaces in Algebraic Geometry
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Explores tangent spaces in algebraic geometry, defining them as finite-dimensional subspaces of derivations on varieties.
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