In the realm of multi-criteria decision making (MCDM) literature, various approaches exist for
quantifying the weight coefficients of criteria. In this study, unlike other methods of …

For any square-free polynomial D over a finite field of characteristic at least 5, we present an
algorithm for generating all cubic function fields of discriminant D. We also provide a count of …

This paper describes cubic function fields L/K with prescribed ramification, where K is a
rational function field. We give general equations for such extensions, an explicit procedure …

We present a method for tabulating all cubic function fields over $\mathbb {F} _q (t) $ whose
discriminant $ D $ has either odd degree or even degree and the leading coefficient of $-3D …

We give a general method for tabulating all cubic function fields over Fq (t) whose
discriminant D has odd degree, or even degree such that the leading coefficient of− 3D is a …

We determine an explicit triangular integral basis for any separable cubic extension of a
rational function field over a finite field in any characteristic. We obtain a formula for the …

We explicitly describe the ramified places in any separable cubic extension of a cubic global
function field in terms of a unique given parameter. This is all done using the uniqueness of …

When jumping from the number fields theory to the function fields theory, one cannot miss
the deep analogy between rank 1 Drinfeld modules and the group of root of unity and the …

The question we propose to answer throughout this paper is the following: Given an isogeny
class of Drinfeld modules over a finite field, what are the orders of the corresponding …

When jumping from the number fields theory to the function fields theory, one cannot miss
the deep analogy between rank 1 Drinfeld modules and the group of root of unity and the …