Lecture
Geometric Primary Decomposition
In course
DEMO: dolore culpa
Sunt amet laboris consequat ut fugiat cupidatat elit cillum voluptate. Ex incididunt anim velit nisi commodo minim incididunt anim eiusmod. Sit fugiat deserunt ea est ut eu. Dolore duis fugiat non ad. Deserunt laboris non pariatur nostrud occaecat reprehenderit quis officia culpa.
Description
This lecture covers the concept of geometric primary decomposition, focusing on the properties of radical ideals, Nullstellensatz, and algebraic sets. It also discusses the notion of primary ideals, their relation to irreducible sets, and the uniqueness of primary decompositions.
Instructor
quis commodo ut sunt
Sint tempor incididunt adipisicing adipisicing fugiat. Qui aliqua officia pariatur elit non nulla dolore proident sit. Veniam mollit aliqua labore reprehenderit in magna culpa tempor mollit sit deserunt aute ipsum irure. Eu veniam quis ipsum officia mollit incididunt mollit sit cupidatat amet ipsum voluptate. Dolor et voluptate adipisicing eiusmod exercitation ullamco consectetur consectetur aute. Occaecat incididunt veniam anim deserunt mollit velit fugiat fugiat voluptate aute est nostrud.
Official source
About this result
This page is automatically generated and may contain information that is not correct, complete, up-to-date, or relevant to your search query. The same applies to every other page on this website. Please make sure to verify the information with EPFL's official sources.
Ontological neighbourhood
Related lectures (29)
Weyl character formula
Explores the proof of the Weyl character formula for finite-dimensional representations of semisimple Lie algebras.
Algebraic Geometry: Localization and Prime Ideals
Explores prime ideals and localization in algebraic geometry, highlighting their significance in ring structures.
Primary Decomposition in Commutative Rings
Covers primary decomposition in commutative rings and its application in prime ideals.
Open Mapping Theorem
Explains the Open Mapping Theorem for holomorphic maps between Riemann surfaces.
Primary Decomposition: Noetherian Ideal
Covers primary decomposition in Noetherian ideals and unique primary ideals.