Algebraic Structure of Supernilpotent Radical Class Constructed from a Topology Thychonoff Space | Zendy

Puguh Wahyu Prasetyo | Zendy; Dian Ariesta Yuwaningsih | Zendy; Burhanudin Arif Nurnugroho | Zendy

AI Assistant Blog Pricing

Home ZAIA Blog

Open Access

Algebraic Structure of Supernilpotent Radical Class Constructed from a Topology Thychonoff Space

Author(s) -

Puguh Wahyu Prasetyo,

Dian Ariesta Yuwaningsih,

Burhanudin Arif Nurnugroho

Publication year - 2020

Publication title -

al-jabar jurnal pendidikan matematika

Language(s) - English

Resource type - Journals

eISSN - 2540-7562

pISSN - 2086-5872

DOI - 10.24042/ajpm.v11i2.6897

Subject(s) - class (philosophy) , mathematics , prime (order theory) , space (punctuation) , ring (chemistry) , pure mathematics , topology (electrical circuits) , tychonoff space , matrix ring , matrix (chemical analysis) , topological space , discrete mathematics , combinatorics , computer science , chemistry , materials science , organic chemistry , composite material , artificial intelligence , invertible matrix , operating system

A radical class of rings is called a supernilpotent radicals if it is hereditary and it contains the class for some positive integer In this paper, we start by exploring the concept of Tychonoff space to build a supernilpotent radical. Let be a Tychonoff space that does not contain any isolated point. The set of all continuous real-valued functions defined on is a prime essential ring. Finally, we can show that the class of rings is a supernilpotent radical class containing the matrix ring .

The content you want is available to Zendy users.

Already have an account? Click here to sign in.

Having issues? You can contact us here

Accelerating Research