Constrained intervals, intervals as a mapping from [0, 1] to polynomials of degree one (linear functions) with non-negative slopes, and arithmetic on constrained intervals generate a space that turns out to be a cancellative ...

Constrained intervals, intervals as a mapping from [0, 1] to polynomials of degree one (linear functions) with non-negative slopes, and arithmetic on constrained intervals generate a space that turns out to be a cancellative ...

Interval difference equations can be used for modeling biological, economic, or physical systems that, due to lack of information or measurement errors in the input data from real-world applications, contain uncertainties. ...

The frequentist and Bayesian philosophies of statistical inference require different approaches to the calculation of an interval of uncertainty for a measurand. A frequentist (or classical) interval will have an associated ...

This work aims to approach fundamental mathematical concepts for the theory of Interval Analysis. The main object of study of the theory, instead of real numbers, is the use of closed intervals. Interval Analysis is a ...

This monograph deals with some fundamental concepts of Interval Analysis and its applications. The core concept of this theory is dealing with variables given by closed intervals instead of real numbers. Interval Arithmetic ...

Esta Tese trabalha com alguns conceitos fundamentais da analise intervalar e suas aplicações. Em primeiro lugar, a Tese aborda a álgebra de funções de valor intervalar gH diferenciáveis. Especificamente, damos condições ...