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The first takes advantage of optimization theory, while the second is based on interval extension.
The technique used in the optimization is an interval extension based on a Taylor expansion of the objective function.
Combining the interval extension of function with the perturbation theory of dynamic response, the method for interval dynamic response analysis is derived.
Even more efficiently, using interval extension from interval mathematics, the generalized interval eigenvalue problem may be divided into two generalized eigenvalue problems for real symmetric matrix pairs.
This paper deals with fault diagnosis for a class of nonlinear continuous-time systems based on an interval extension of continuous-time parity equations.
To deal with data set in the form of a number of intervals, the interval extension evaluation method (IEEM) has been previously introduced.
Similar(25)
Finally we also briefly compare with other relaxation techniques including interval extensions and αBB relaxations.
The theory and implementation of derivative value computation using AD will be covered, and extensions to other applications such a sparsity patterns, discontinuity handling, interval extensions, and convex relaxations.
We reformulate here the transition rules using the interval extensions of the regulation functions.
Finally, we construct interval extensions of RS to rigorously draw independent and identically distributed samples from small phylogenetic tree spaces.
Such functions have well-defined interval extensions that satisfy inclusion isotony and exact range enclosure, i.e. range(f; x ) = f(x ).
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