Specifications of data computations may not necessar-ily describe the ranges of the intermediate results that can be generated. However, such information is critical to de-termine the bit-widths of the resources required for a data-path implementation. In this paper, we present a novel ap-proach based on interval computations that provides, not only guaranteed range estimates that take into account de-pendencies between variables, but estimates of their prob-ability density functions that can be used when some trun-cation must be performed due to constraints in the specifi-cation. Results show that interval-based estimates are ob-tained in reasonable times and are more accurate than those provided by independent range computation, thus lead...
In many real-life situations, we are interested in the value of a physical quantity y that is diffic...
One of the main problems of interval computations is to compute the range Y of the given function f(...
The basic problem of interval computations is: given a function f(x1,...,xn) and n intervals [xi-,xi...
In many practical situations, we need to combine probabilistic and interval uncertainty. For example...
One of the main problems of interval computations is to find an enclosure Y that contains the range ...
One of the main problems of interval computations is computing the range of a given function over gi...
In many practical applications, we are interested in the values of the quantities y1, ..., ym which ...
When we have only interval ranges [xi-,xi+] of sample values x1,...,xn, what is the interval [V-,V+]...
Exportado OPUSMade available in DSpace on 2019-08-11T09:38:42Z (GMT). No. of bitstreams: 1 raphaeler...
When we usually process data, we, in effect, implicitly assume that we know the exact values of all ...
In many engineering situations, we need to make decisions under uncertainty. In some cases, we know ...
AbstractIt is well known that interval computations are very important, both by themselves (as a met...
Interval computations estimate the uncertainty of the result of data processing in situations in whi...
In statistical analysis, we usually use the observed sample values x1, ..., xn to compute the values...
A new algorithm for bounding the bit-widths of the data registers of an acyclic data-flow graph is p...
In many real-life situations, we are interested in the value of a physical quantity y that is diffic...
One of the main problems of interval computations is to compute the range Y of the given function f(...
The basic problem of interval computations is: given a function f(x1,...,xn) and n intervals [xi-,xi...
In many practical situations, we need to combine probabilistic and interval uncertainty. For example...
One of the main problems of interval computations is to find an enclosure Y that contains the range ...
One of the main problems of interval computations is computing the range of a given function over gi...
In many practical applications, we are interested in the values of the quantities y1, ..., ym which ...
When we have only interval ranges [xi-,xi+] of sample values x1,...,xn, what is the interval [V-,V+]...
Exportado OPUSMade available in DSpace on 2019-08-11T09:38:42Z (GMT). No. of bitstreams: 1 raphaeler...
When we usually process data, we, in effect, implicitly assume that we know the exact values of all ...
In many engineering situations, we need to make decisions under uncertainty. In some cases, we know ...
AbstractIt is well known that interval computations are very important, both by themselves (as a met...
Interval computations estimate the uncertainty of the result of data processing in situations in whi...
In statistical analysis, we usually use the observed sample values x1, ..., xn to compute the values...
A new algorithm for bounding the bit-widths of the data registers of an acyclic data-flow graph is p...
In many real-life situations, we are interested in the value of a physical quantity y that is diffic...
One of the main problems of interval computations is to compute the range Y of the given function f(...
The basic problem of interval computations is: given a function f(x1,...,xn) and n intervals [xi-,xi...