Physics and astrophysics owe much to Mathematics: knowledge of the universe today would be impossible without it. What is surprising every day? The simplicity of the physical and mathematical models that Nature uses. Also behind elementary mathematics topics as continued fractions are hidden problems with greater complexity. The design of Nature is as if it were conceived in "bottom up" from the small elementary brick, until completion of the"cathedrals of the universe”. It was discovered relatively recently that other scientific fields such as medicine, bioengineering, music, economics, etc., can draw on mathematical models of number theory. The authors in this article show how, starting from the simple continued fractions, one can reach t...
In this paper, in the Section 1, we have described some equations concerning the functions Zeta(s)an...
In chapter 1 we will give a brief intorduction to continued fractions, and scetch the prove of why q...
Why does the glove of mathematics fit the hand of the natural sciences so well? Is there a good reas...
There is a nineteen-year recurrence in the apparent position of the sun and moon against the backgro...
The aim of this paper is that of show the further and possible connections between the p-adic and ad...
The study of continued fractions has produced many interesting and exciting results in number theory...
textThis report examines the theory of continued fractions and how their use enhances the secondary ...
We show how to obtain infinitely many continued fractions for certain Z-linear combinations of zeta ...
Abstract. The Riemann zeta function at integer arguments can be written as an infinite sum of certai...
The interconnection between number theory, algebra, geometry and calculus is shown through Fibonacc...
In this thesis we will deal with continued fractions, an expression which allow us to represent diff...
Why does the glove of mathematics fit the hand of the natural sciences so well? Is there a good reas...
© 2017 L & H Scientific Publishing, LLC. The authors have previously reported the existence of a mor...
$p$-adic continued fractions, as an extension of the classical concept of classical continued fracti...
What is it? It is what it is... just kidding. First, the Riemann zeta function. It has many forms, i...
In this paper, in the Section 1, we have described some equations concerning the functions Zeta(s)an...
In chapter 1 we will give a brief intorduction to continued fractions, and scetch the prove of why q...
Why does the glove of mathematics fit the hand of the natural sciences so well? Is there a good reas...
There is a nineteen-year recurrence in the apparent position of the sun and moon against the backgro...
The aim of this paper is that of show the further and possible connections between the p-adic and ad...
The study of continued fractions has produced many interesting and exciting results in number theory...
textThis report examines the theory of continued fractions and how their use enhances the secondary ...
We show how to obtain infinitely many continued fractions for certain Z-linear combinations of zeta ...
Abstract. The Riemann zeta function at integer arguments can be written as an infinite sum of certai...
The interconnection between number theory, algebra, geometry and calculus is shown through Fibonacc...
In this thesis we will deal with continued fractions, an expression which allow us to represent diff...
Why does the glove of mathematics fit the hand of the natural sciences so well? Is there a good reas...
© 2017 L & H Scientific Publishing, LLC. The authors have previously reported the existence of a mor...
$p$-adic continued fractions, as an extension of the classical concept of classical continued fracti...
What is it? It is what it is... just kidding. First, the Riemann zeta function. It has many forms, i...
In this paper, in the Section 1, we have described some equations concerning the functions Zeta(s)an...
In chapter 1 we will give a brief intorduction to continued fractions, and scetch the prove of why q...
Why does the glove of mathematics fit the hand of the natural sciences so well? Is there a good reas...