… The range analysis stage in our system involves both interval and affine arithmetic, because
… of x), whereas it does in affine arithmetic. Affine arithmetic has problems as well. When …

… 4(a) MiniBit: design tool based on affine arithmetic 1. Introduction … bit-width optimization: for
fixed-point designs via affine arithmetic (AA) … ∎ Analytical models based on affine arithmetic …

… Affine arithmetic and semi-symbolic simulation seems very promising for the approach [6,
18]. The affine expressions contain a central value and additional terms that formally describe …

… of interval arithmetic (IA) [23] or affine arithmetic (AA) [14]. Interval arithmetic computes a …
Affine arithmetic represents a range of possible values by an affine form: \( \hat{x} = x_0 + \…

… Affine arithmetic represents intervals as symmetric sums, called affine forms,(4) x ̂ = x 0
+ ∑ i ε i x i with ε i ∈ − 1 1 with x 0 as the center value, ε i as the noise symbols and x i …

… For this purpose a short introduction into interval and affine arithmetic and the concept of …
section 3 taking the intrinsic structure of affine arithmetic and and Taylor Models of first degree …

… ranges obtained from simulation, affine arithmetic and the … denominator contains zero,
affine arithmetic cannot provide a … accuracy of bounds from affine arithmetic in the presence of …

… Affine arithmetic is used for both the range and precision analysis. In the precision analysis
… truncation in the signals on the output via affine arithmetic. In precision analysis it is possible …

… It is argued in this paper that this method can achieve significantly tighter bounds than both
interval and affine arithmetic, while running significantly faster, with better scalability, than the …

… of affine arithmetic. Affine arithmetic: Affine analysis attempts to allow for uncertainty in
parameters whilst accounting for dependency between operands. Affine arithmetic provides a …