In many real-life situations, in addition to knowing the intervals Xi of possible values of each variable xi, we also know additional restrictions on the possible combinations of xi; in this case, the set X of possible values of x=(x1,..,xn) is a proper subset of the original box X1 x ... x Xn. In this paper, we show how to take into account this dependence between the inputs when computing the range of a function f(x1,...,xn)
In interval computations, at each intermediate stage of the computation, we have intervals of possib...
In many practical situations, we need to find the range of a given function under interval uncertain...
AbstractIt is well known that interval computations are very important, both by themselves (as a met...
In many real-life situations, in addition to knowing the intervals xi of possible values of each var...
One of the main problems of interval computations is to find an enclosure Y that contains the range ...
: This paper presents an approach to solving the long-standing dependency problem in interval arithm...
Often, we are interested in a quantity that is difficult or impossible to measure directly, e.g., to...
Interval arithmetic can be used to enclose the range of a real function over a domain. However, due ...
In many practical situations, we need to combine probabilistic and interval uncertainty. For example...
One of the main problems of interval computations is computing the range of a given function on a gi...
We are concerned with interval constraints: solving constraints among real unknowns in such a way th...
In interval computations, the range of each intermediate result r is described by an interval [r]. T...
In many practically useful cases, we know how to efficiently compute the exact range of a function o...
The problem of computing the range [y] of a given function f(x1, ..., xn) over given intervals [xi] ...
In many practical applications, we are interested in the values of the quantities y1, ..., ym which ...
In interval computations, at each intermediate stage of the computation, we have intervals of possib...
In many practical situations, we need to find the range of a given function under interval uncertain...
AbstractIt is well known that interval computations are very important, both by themselves (as a met...
In many real-life situations, in addition to knowing the intervals xi of possible values of each var...
One of the main problems of interval computations is to find an enclosure Y that contains the range ...
: This paper presents an approach to solving the long-standing dependency problem in interval arithm...
Often, we are interested in a quantity that is difficult or impossible to measure directly, e.g., to...
Interval arithmetic can be used to enclose the range of a real function over a domain. However, due ...
In many practical situations, we need to combine probabilistic and interval uncertainty. For example...
One of the main problems of interval computations is computing the range of a given function on a gi...
We are concerned with interval constraints: solving constraints among real unknowns in such a way th...
In interval computations, the range of each intermediate result r is described by an interval [r]. T...
In many practically useful cases, we know how to efficiently compute the exact range of a function o...
The problem of computing the range [y] of a given function f(x1, ..., xn) over given intervals [xi] ...
In many practical applications, we are interested in the values of the quantities y1, ..., ym which ...
In interval computations, at each intermediate stage of the computation, we have intervals of possib...
In many practical situations, we need to find the range of a given function under interval uncertain...
AbstractIt is well known that interval computations are very important, both by themselves (as a met...