Algebraic Varieties and Morphisms

Related lectures (31)

Page 3 of 4

Covers fixed points, orbits, and stabilizers in G-varieties, including properties of closed subgroups and faithful actions.

Explores the concept of variety defined as the closure of VCA and its applications in algebraic geometry.

Explores primary decomposition, recovering rings from spectra, and studying regular functions on spectra.

Explores the Albanese morphism of varieties with Kodaira dimension zero in positive characteristic.

Explores the Riemann zeta function, its properties, applications, and analogies in number theory and algebraic geometry.

Covers the classification of compact p-adic manifolds using the C.o.V-formula and explores smooth algebraic varieties and Hensel's lemma.

Explores projective morphisms, graded modules, and their applications in algebraic geometry, emphasizing their properties and construction.

Presents a proof that smooth projective varieties with nef anti-canonical divisor have surjective Albanese morphism.

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

Explores regularity in algebraic geometry and the geometric implications of the Jacobian criterion.