Publication date
April 1993
DOIAbstract
There exists infinitely many n belongs to N such that S(n) = S(n - S(n)), where S is the Smarandache function
There exists infinitely many n belongs to N such that S(n) = S(n - S(n)), where S is the Smarandache function
Abstract For any positive integer n, the famous F.Smarandache function S(n) is defined as the smalle...
Abstract For any positive integer n, the Smarandache dual function S∗∗(n) is defined as S∗∗(n)
The Smarandache function is an integer function, S, of an integer variable. n. S is the smallest int...
For any positive integer n, let S(n) and Z(n) denote the Smarandache function and the pseudo Smarand...
Let S( n) denote the Smarandache function of n. In this paper we prove that S(n) = n, if and only if...
Abstract For any positive integer n, let S(n) and Z(n) denote the Smarandache function and the pseud...
I intend to prove that equation hasn't always solutions and case that there are an infmite number of...
The number of divisors function d(n), is a classic function of number theory, having been defined ce...
In the 1970's a Romanian mathematician by the name of Florentin Smarandache created a new function i...
Abstract For any positive integer n, let Sp(n) denotes the Smarandache primitive function. The main ...
Abstract For any positive integer n, the famous Smarandache function S(n) is defined as the smallest...
Our purpose is to study a variety of Diophantine equations involving the Smarandache function
The famous Smarandache function is an arithmetical function, connected to the number of divisors of...
Definition of the Smarandache function S(n): S(n) = the smallest positive integer such that S(n)! i...
For n any integer greater than zero, the value of the Smarandache function S(n) is the smallest inte...
Abstract For any positive integer n, the famous F.Smarandache function S(n) is defined as the smalle...
Abstract For any positive integer n, the Smarandache dual function S∗∗(n) is defined as S∗∗(n)
The Smarandache function is an integer function, S, of an integer variable. n. S is the smallest int...
For any positive integer n, let S(n) and Z(n) denote the Smarandache function and the pseudo Smarand...
Let S( n) denote the Smarandache function of n. In this paper we prove that S(n) = n, if and only if...
Abstract For any positive integer n, let S(n) and Z(n) denote the Smarandache function and the pseud...
I intend to prove that equation hasn't always solutions and case that there are an infmite number of...
The number of divisors function d(n), is a classic function of number theory, having been defined ce...
In the 1970's a Romanian mathematician by the name of Florentin Smarandache created a new function i...
Abstract For any positive integer n, let Sp(n) denotes the Smarandache primitive function. The main ...
Abstract For any positive integer n, the famous Smarandache function S(n) is defined as the smallest...
Our purpose is to study a variety of Diophantine equations involving the Smarandache function
The famous Smarandache function is an arithmetical function, connected to the number of divisors of...
Definition of the Smarandache function S(n): S(n) = the smallest positive integer such that S(n)! i...
For n any integer greater than zero, the value of the Smarandache function S(n) is the smallest inte...
Abstract For any positive integer n, the famous F.Smarandache function S(n) is defined as the smalle...
Abstract For any positive integer n, the Smarandache dual function S∗∗(n) is defined as S∗∗(n)
The Smarandache function is an integer function, S, of an integer variable. n. S is the smallest int...
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