@article {IOPORT.00804631,
    author       = {Veliov, V.M.},
    title        = {Computation of integrals of uncertain vector functions.},
    year         = {1993},
    journal      = {Interval Computations},
    volume       = {1993},
    number       = {4},
    issn         = {0135-4868},
    pages        = {143-153},
    publisher    = {Institute for New Technologies, St. Petersburg; Institute for New Technologies, Moscow},
    abstract     = {Summary: The paper deals with the problem of numerical integration of a function $[0,1] \to \bbfR^n$ for which only a set-membership description is known. The set of values of the integrals of all possible realizations of the uncertain function is considered as a guaranteed result of the integration. The problem is to approximate this set, with a prescribed accuracy $\varepsilon$, by polyhedral sets, in particular, to enclose it in an $n$-dimensional interval which is $\varepsilon$-minimal. In the first part of the paper we focus on quadrature formulae for set- valued integrals and the estimation of their errors. In the second part we sketch the idea of their implementation.},
    identifier   = {00804631},
}