====== Rings (Handwritten notes) by Atiq ur Rehman ====== {{ :notes:rings-handwritten-notes-rehman.jpg?nolink&480x600|Rings (Handwritten notes) by Atiq ur Rehman}} Ring is a two-operation mathematical structure. It is an abelian group with one operation and a semi-group with another operation, and the distributive law is true for the first operation relative to the second operation. This mathematical idea is fundamentally pure. These notes offer a very simple method for learning the concept of rings and other ideas that are closely related to rings. These are lecture notes written by Atiq ur Rehman. * **Name:** Rings (Handwritten notes)- Lecture Notes * **Author:** Atiq ur Rehman * **Pages:** 37 pages * **Format:** PDF (see [[::software]] section for PDF Reader) * **Size:** PDF: 3.28 MB ==== CONTENTS OR SUMMARY:==== * Rings; definition and examples * Commutative ring, ring with unity, Boolean's ring, division ring * Zero divisor and examples, integral domain and related theorems * Field, examples and related theorems * Characteristic of ring, examples and related theorems * Regular ring, examples and related theorems * Ideals, and related theorem * Quotient ring * Homomorphism of a ring, kernel of homomorphism and related theorems * Principal ideal, principal ideal ring * Maximal ideal and related theorem * Fundamental homomorphism theorem ==== Download or View online ==== * **{{ :notes:rings-handwritten-notes-rehman.pdf |Download PDF}}** | View Online {{gview noreference>:notes:rings-handwritten-notes-rehman.pdf}} * **To view online at Scribd %%[%%[[http://www.scribd.com/doc/24445375/Rings-Handwritten-Notes|Click Here]]%%]%%** ====Notes by Other Authors==== {{topic>algebra&nouser&simplelist}} {{tag>BS_Math MSc Notes Algebra Rings Atiq_ur_Rehman}}