Homogeneous coordinate ring

Related lectures (11)

Covers the properties of the coordinate ring of a linearly reductive group.

Explains how to calculate moments of inertia for cylinders and disks using the principle of Steiner.

Introduces projective space and algebraic sets, discussing homogeneous coordinates, ideals, and generators.

Introduces affine varieties and covers morphisms between them and their coordinate rings.

Explores the decomposition of the circle of the coordinate ring of a G variety into a direct sum of simple submodules.

Covers modern algebraic geometry, including algebraic sets, morphisms, and projective algebraic sets.

Explores homogeneous ideals, regular rings, N-graded rings, and closed sets in projective geometry.

Covers coordinate rings, closed embeddings, and operations on affine varieties.

Explores projective algebraic sets, prime ideals, irreducible sets, cones, and Nullstellensatz theorem.

Explores affine algebraic varieties, emphasizing the Zariski Topology and regular functions.

Covers the definitions and properties of projective algebraic sets and their applications in algebraic geometry.

Page 1 of 1