J43 e IEEE TC 1990 6

Abstract: A general uniform convergence theorem for numerical integration of certain two-dimensional Cauchy principal value integrals is proved... By subtracting out the

This generalized excursion measure is applied to explain and generalize the convergence theorem of Kasahara and Watanabe [8] in terms of the Poisson point fields, where the inverse

Under these hypotheses, the union, ⊂ M/T , of the set of zero and one dimensional orbits has the structure of a graph: Each connected component of the set of one-dimensional orbits

We approach this problem for both one-dimensional (Section 3) and multi-dimensional (Section 4) diffusions, by producing an auxiliary coupling of certain processes started at

Maria Cecilia Zanardi, São Paulo State University (UNESP), Guaratinguetá, 12516-410 São Paulo,

In this paper, we generalize the concept of Ducci sequences to sequences of d-dimensional arrays, extend some of the basic results on Ducci sequences to this case, and point out

This makes some connection between Theorem 3.14 and various related results of fixed points for maps satisfying an expansion-contraction property, either from the area of

From the local results and by Theorem 4.3 the phase portrait is symmetric, we obtain three possible global phase portraits, the ones given of Figure 11.. Subcase 1 Subcase 2