The Journal of the Indian Mathematical Society

Open Access Open Access  Restricted Access Subscription Access
Open Access Open Access Open Access  Restricted Access Restricted Access Subscription Access

The Number of Bi-Unitary Divisors of an Integer-II


Affiliations
1 Department of Mathematics, University of Georgia, Athens, GA. 30602, Greece
2 Department of Mathematics, Andhra University, Waltair, India
     

   Subscribe/Renew Journal


It is well-known that a divisor d > 0 of the positive integer n is called unitary, if dδ = n and (d, δ) = 1. For integers a, b not both zero, let the symbol (a, b)** denote the greatest unitary divisor of both a and b. A divisor d>0 of the positive integer n is called bi-unitary, if dδ = n and (d, δ)** = 1.
Subscription Login to verify subscription
User
Notifications
Font Size


Abstract Views: 283

PDF Views: 0




  • The Number of Bi-Unitary Divisors of an Integer-II

Abstract Views: 283  |  PDF Views: 0

Authors

D. Suryanarayana
Department of Mathematics, University of Georgia, Athens, GA. 30602, Greece
R. Sita Rama Chandra Rao
Department of Mathematics, Andhra University, Waltair, India

Abstract


It is well-known that a divisor d > 0 of the positive integer n is called unitary, if dδ = n and (d, δ) = 1. For integers a, b not both zero, let the symbol (a, b)** denote the greatest unitary divisor of both a and b. A divisor d>0 of the positive integer n is called bi-unitary, if dδ = n and (d, δ)** = 1.