We prove that for any prime $p>2$, $q=p^\nu$ a power of $p$, $n\ge p$ and $G=S_n$ or $G=A_n$
(symmetric or alternating group) there exists a Galois extension $K/\mathbb F_q(T)$ …

正 This paper shows how tight bounds for the range of a bivariate polynomial can be found
using a matrix method based on affine arithmetic. Then, this method is applied to drawing an …

In this paper we describe how the connections between affine forms, zonotopes, and
Gaussian distributions help us devise an automated cue integration technique for tracking …

… We apply affine arithmetic, an extension to interval arithmetic, to estimate the rounding error
… range of parameters and show that affine arithmetic with a probabilistic bounding operator is …

… This paper presents a flexibility model based on Affine Arithmetic which specifies allowed
power and energy ranges while considering relations between time steps and energy forms. …

… than using the power basis, and that affine arithmetic in the power basis is better than using …
using affine arithmetic with the Bernstein basis gives no advantage over affine arithmetic …

… self-validation method called Affine Arithmetic. The affine shapes for tree-phase variables
was performed using the theoretical approach of Reduced Affine Arithmetic together with the …

… On this paper, a novel complex affine arithmetic (AA) based load flow analysis in the presence
of generation and load uncertainties is proposed. The proposed approach is tested on an …

… Thus, this thesis proposes computationally efficient Affine Arithmetic (AA)-based approaches
for voltage and transient stability assessment of power systems, considering uncertainties …

… We show how to use affine arithmetic to represent a parametric curve with a strip tree. The …
by exploiting the linear correlation information given by affine arithmetic. As an application, we …