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Theses Digitization Project

Theses/Dissertations

Commutative rings

Publication Year

Articles 1 - 4 of 4

Full-Text Articles in Physical Sciences and Mathematics

Closure Operations In Commutative Rings, Chloette Joy Samsam Jan 2012

Closure Operations In Commutative Rings, Chloette Joy Samsam

Theses Digitization Project

The purpose of this study is to survey different types of closures and closure operations on commutative rings and ideals.


Geometric Theorem Proving Using The Groebner Basis Algorithm, Karla Friné Rivas Jan 2009

Geometric Theorem Proving Using The Groebner Basis Algorithm, Karla Friné Rivas

Theses Digitization Project

The purpose fo this project is to study ideals in polynomial rings and affine varieties in order to establish a connection between these two different concepts. Doing so will lead to an in depth examination of Groebner bases. Once this has been defined, step will be outlined that will enable the application of the Groebner Basis Algorithm to geometric problems.


Affine Varieties, Groebner Basis, And Applications, Eui Won James Byun Jan 2000

Affine Varieties, Groebner Basis, And Applications, Eui Won James Byun

Theses Digitization Project

No abstract provided.


Characterizing The Strong Two-Generators Of Certain Noetherian Domains, Ellen Yvonne Green Jan 1997

Characterizing The Strong Two-Generators Of Certain Noetherian Domains, Ellen Yvonne Green

Theses Digitization Project

No abstract provided.