Localization (commutative algebra)

Related lectures (31)

Page 1 of 4

Covers the concept of localization in algebra, focusing on making a ring multiplicative closed.

Explores surface analysis examples using SIMS, covering segregation, cleaning, and depth profiling of materials.

Covers primary decomposition in commutative rings and its application in prime ideals.

Explores abélianization of fundamental groups in commutative spaces with examples and proofs.

Explains modular arithmetic operations and properties, including commutative rings and multiplicative inverses.

Covers modular arithmetic properties, computation examples, and commutative rings.

Explores operations on ideals and structure theorems in commutative rings.

Explores Lagrange's theorem in commutative groups and the concept of equivalence relations, demonstrating their practical applications.

Explores isomorphism and the order of group elements, emphasizing matching identities and inverses.

Covers the basics of polynomials, focusing on rings, operations, and properties.