Add to ORKGA continued fraction expansion for a quartic power series over F_13 was conjectured by David Robbins and all in 1986 and again in 1995. This conjecture is proved by describing the continued fraction expansion for a large family of algebraic power series over a finite field
AbstractWe define and describe a class of algebraic continued fractions for power series over a fini...
AbstractLet F be an arbitrary field and let K = F((x−1)) be the field of formal Laurent series in x−...
In 1985, Robbins observed by computer the continued fraction expansion of certain algebraic power se...
AbstractThe continued fraction expansion for a quartic power series over the finite field F13 was co...
In 1986, some examples of algebraic, and nonquadratic, power series over a fi?nite prime ?field, hav...
We discuss the continued fraction expansion, in the field of power series over a finite prime field,...
The first part of this note is a short introduction on continued fraction expansions for certain alg...
Casually introduced thirty years ago, a simple algebraic equation of degree 4 with coefficients in F...
AbstractAn irrational power series over a finite field Fq of characteristic p is called hyperquadrat...
AbstractWe present an algorithm to produce the continued fraction expansion of a linear fractional t...
AbstractIn a recent paper M. Buck and D. Robbins have given the continued fraction expansion of an a...
There exists a particular subset of algebraic power series over a finite field which, for different ...
AbstractIn 1986, Mills and Robbins observed by computer the continued fraction expansion of certain ...
Abstract: In this paper, we consider continued fraction expansions for algebraic power series over a...
An irrational power series over a finite field F_q of characteristic p is called hyperquadratic if i...
AbstractWe define and describe a class of algebraic continued fractions for power series over a fini...
AbstractLet F be an arbitrary field and let K = F((x−1)) be the field of formal Laurent series in x−...
In 1985, Robbins observed by computer the continued fraction expansion of certain algebraic power se...
AbstractThe continued fraction expansion for a quartic power series over the finite field F13 was co...
In 1986, some examples of algebraic, and nonquadratic, power series over a fi?nite prime ?field, hav...
We discuss the continued fraction expansion, in the field of power series over a finite prime field,...
The first part of this note is a short introduction on continued fraction expansions for certain alg...
Casually introduced thirty years ago, a simple algebraic equation of degree 4 with coefficients in F...
AbstractAn irrational power series over a finite field Fq of characteristic p is called hyperquadrat...
AbstractWe present an algorithm to produce the continued fraction expansion of a linear fractional t...
AbstractIn a recent paper M. Buck and D. Robbins have given the continued fraction expansion of an a...
There exists a particular subset of algebraic power series over a finite field which, for different ...
AbstractIn 1986, Mills and Robbins observed by computer the continued fraction expansion of certain ...
Abstract: In this paper, we consider continued fraction expansions for algebraic power series over a...
An irrational power series over a finite field F_q of characteristic p is called hyperquadratic if i...
AbstractWe define and describe a class of algebraic continued fractions for power series over a fini...
AbstractLet F be an arbitrary field and let K = F((x−1)) be the field of formal Laurent series in x−...
In 1985, Robbins observed by computer the continued fraction expansion of certain algebraic power se...