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  1. The goal of these notes is to provide an overview of some facts from local algebra, and more importantly, how they relate to algebraic geometry. The content is based on the course Math 233B. Theory of Schemes, taught by Dennis Gaitsgory in Spring 2010 at Harvard1.

  2. 16 de oct. de 2023 · Let $A$ be a unital, associative commutative algebra over a field $k$. In particular, $A$ is a ring and we call $A$ local if it is local as a ring. Namely, call $A$ local if $A$ has a unique maximal ideal.

  3. The present book is an English translation of Algebre Locale - Multiplicites published by Springer-Verlag as no. 11 of the Lecture Notes series. The original text was based on a set of lectures, given at the College de France in 1957-1958, and written up by Pierre Gabriel.

  4. en.wikipedia.org › wiki › Local_ringLocal ring - Wikipedia

    Local algebra is the branch of commutative algebra that studies commutative local rings and their modules. In practice, a commutative local ring often arises as the result of the localization of a ring at a prime ideal. The concept of local rings was introduced by Wolfgang Krull in 1938 under the name Stellenringe.

  5. El álgebra de los números duales sobre cualquier cuerpo es local. Más en general, si F es un cuerpo y n es un entero positivo, entonces el Anillo cociente F [ X ]/( X n ) es local y su ideal maximal consiste en las clases de polinomios con término constante distinto de cero.

  6. Using Meyberg’s local algebra, we can carry Anquela, Cortes, and Montaner’s result that a primitive PI algebra has a nonzero socle back to primitive triples and pairs. This technique of using local algebras to pass information back and forth between systems and algebras is an important one, and we want to propagandize on its behalf.

  7. Abstract. Let A be a ring with element 1, m an ideal in A (m ≠ A) and E an A -module. The ideals m n (where we set m 0 = A) form a descending sequence of ideals in A ,and the modules m n E form a descending sequence of submodules of E. Download to read the full chapter text.

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