… Operations on zonotopes, known as affine arithmetic, may be found in [6]. A constrained
zonotope ZA = [Z, ˆZ,A, ˆA] is the affine deformation of a unit box intersected with a plane {Z·ε + …

… The conservative intervals were further tightened in [14] using unit commitment based on
affine arithmetic, thereby limiting the energy forecast error. In [15], various heuristic optimization …

Software is constantly being validated on test techniques which consist in enumerative
execution of the application a high number of times. It is not realistic to achieve 100% coverage …

… In order to minimize hardware resource, integer linear programming algorithm is used to
obtain the minimum number of required adaptors, The affine arithmetic model is also applied to …

… This is similar to the idea of uncertainty handling by affine arithmetic [9], because what we
do is we introduce affine representation of the error to the system and then compute with it …

… • In this thesis, we have developed new arithmetics based on interval arithmetic and affine
arithmetic, to compute better lower and upper bounds of a factorable function over an interval. …

… There are alternative arithmetics (such as affine arithmetic [9] which go some way to alleviating
these problems) but, in the current work, interval arithmetic will give exact ranges for the …

In this work we investigate the applicability of the multi agent paradigm to the realization of a
distributed software system for circuit Tolerance and Sensitivity Analysis (TSA). A Multi …

… If overconservatism must be avoided, it is possible to apply affine arithmetic [38], at the cost
of increased computational burden. Affine arithmetic maintains the dependencies between …

… Affine arithmetic improves the precision of interval arithmetic [10]. Compared to usual …
Recently, an abstract domain based on affine arithmetic has been proposed in [16]. Modal arith…