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| Author | : A.A.K. Majumdar |
| Publisher | : Infinite Study |
| Total Pages | : 8 |
| Release | : |
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Vyawahare and Purohit [1] introduced the near pseudo Smarandache function, K(n). In this paper, we derive some more recurrence formulas satisfied by K(n). We also derive some new series, and give an expression for the sum of the first n terms of the sequence {K(n)}.
| Author | : A. W. Vyawahare |
| Publisher | : Infinite Study |
| Total Pages | : 20 |
| Release | : |
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| ISBN | : |
The Pseudo Smarandache Functions Z ( n) are defmed by David Gorski.
| Author | : Yongfeng Zhang |
| Publisher | : Infinite Study |
| Total Pages | : 4 |
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The main purpose of this paper is using the elementary method to study the calculating problem of an infinite series involving the near pseudo Smarandache function K(n), and give an exact calculating formula.
| Author | : David Gorski |
| Publisher | : Infinite Study |
| Total Pages | : 10 |
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The Pseudo-Smarandache Function is part of number theory. The function comes from the Smarandache Function.
| Author | : Huaning Liu |
| Publisher | : Infinite Study |
| Total Pages | : 160 |
| Release | : |
| Genre | : Mathematics |
| ISBN | : |
Scientia Magna international book series publish original research articles in all areas of mathematics and mathematical sciences. However, papers related to Smarandache’s problems will be highly preferred.
| Author | : Jozsef Sandor |
| Publisher | : Infinite Study |
| Total Pages | : 6 |
| Release | : |
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We have defined certain generalizations and extensions of the Smarandache function.
| Author | : Richard Pinch |
| Publisher | : Infinite Study |
| Total Pages | : 6 |
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CharlesAshbacher hasposedanumberofquestionsrelatingtopseudo-Smarandachefunction Z(n).
| Author | : Jing Huang |
| Publisher | : Infinite Study |
| Total Pages | : 159 |
| Release | : 2017-07-01 |
| Genre | : Mathematics |
| ISBN | : |
Scientia Magna is a peer-reviewed, open access journal that publishes original research articles in all areas of mathematics and mathematical sciences. However, papers related to Smarandache’s problems will be highly preferred.
| Author | : A.A.K. Majumdar |
| Publisher | : Infinite Study |
| Total Pages | : 11 |
| Release | : |
| Genre | : |
| ISBN | : |
This paper proves the existence of an infinite family of pairs of dissimilar Pythagorean triangles that are pseudo Smarandache related.
| Author | : Su Gou |
| Publisher | : Infinite Study |
| Total Pages | : 3 |
| Release | : |
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The main purpose of this paper is using the elementary method to study the properties of the Pseudo-Smarandache function Z(n), and proved the following two conclusions.
