AbstractThe continued fraction expansion and infrastructure for quadratic congruence function fields of odd characteristic have been well studied. Recently, these ideas have even been used to produce cryptosystems. Much less is known concerning the continued fraction expansion and infrastructure for quadratic function fields of even characteristic. We will explore these ideas, and show that the situation is very similar to the odd characteristic case. This exploration will result in a method for computing the regulator for quadratic function fields of characteristic 2
In 1986, some examples of algebraic, and nonquadratic, power series over a fi?nite prime ?field, hav...
There exists a particular subset of algebraic power series over a finite field which, for different ...
Abstract: We propose a new twodimensional generalization of the algorithm for expansion of...
[[abstract]]A theorem of F. Hirzebruch relates continued fractions to class numbers of quadratic num...
Abstract. A theorem of F. Hirzebruch relates continued fractions to class numbers of quadratic numbe...
AbstractLet F be an arbitrary field and let K = F((x−1)) be the field of formal Laurent series in x−...
In this thesis, a special representation of numbers called continued fraction is studied. The contin...
AbstractWe show that the simple continued fractions for the analogues of (ae2/n+b)/(ce2/n+d) in func...
We use the theory of continued fractions in conjunction with ideal theory (often called the infrastr...
In this note, we describe a family of particular algebraic, and nonquadratic, power series over an a...
AbstractPatterns for simple continued fractions of the analogues of (xe2/f+y)/(ze2/f+w) in theFq[t] ...
In this note, we describe a family of particular algebraic, and nonquadratic, power series over an a...
Abstract. We use the theory of continued fractions in conjunction with ideal theory (often called th...
Abstract. We use the theory of continued fractions in conjunction with ideal theory (often called th...
Abstract. We use the theory of continued fractions in conjunction with ideal theory (often called th...
In 1986, some examples of algebraic, and nonquadratic, power series over a fi?nite prime ?field, hav...
There exists a particular subset of algebraic power series over a finite field which, for different ...
Abstract: We propose a new twodimensional generalization of the algorithm for expansion of...
[[abstract]]A theorem of F. Hirzebruch relates continued fractions to class numbers of quadratic num...
Abstract. A theorem of F. Hirzebruch relates continued fractions to class numbers of quadratic numbe...
AbstractLet F be an arbitrary field and let K = F((x−1)) be the field of formal Laurent series in x−...
In this thesis, a special representation of numbers called continued fraction is studied. The contin...
AbstractWe show that the simple continued fractions for the analogues of (ae2/n+b)/(ce2/n+d) in func...
We use the theory of continued fractions in conjunction with ideal theory (often called the infrastr...
In this note, we describe a family of particular algebraic, and nonquadratic, power series over an a...
AbstractPatterns for simple continued fractions of the analogues of (xe2/f+y)/(ze2/f+w) in theFq[t] ...
In this note, we describe a family of particular algebraic, and nonquadratic, power series over an a...
Abstract. We use the theory of continued fractions in conjunction with ideal theory (often called th...
Abstract. We use the theory of continued fractions in conjunction with ideal theory (often called th...
Abstract. We use the theory of continued fractions in conjunction with ideal theory (often called th...
In 1986, some examples of algebraic, and nonquadratic, power series over a fi?nite prime ?field, hav...
There exists a particular subset of algebraic power series over a finite field which, for different ...
Abstract: We propose a new twodimensional generalization of the algorithm for expansion of...