Pathwise differentiability for SDEs in a convex polyhedron with oblique reflection

But also about the generalization to abelian varieties and dynamical systems of the theorem of Merel (1996) according to which, for any elliptic curve A defined over a number field,

In summary, the absence of lipomatous, sclerosing or ®brous features in this lesion is inconsistent with a diagnosis of lipo- sclerosing myxo®brous tumour as described by Ragsdale

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The objectives of this paper is to provide stability con- ditions for a class of linear ordinary differential equa- tion coupled with a reaction-diffusion partial differential

• The Nirenberg-Treves conjecture is proven true for differential operators and in two dimensions, but the sufficiency of condition (^) for solvability of pseudo-differential

D As an immediate corollary of Theorem 4.2 one obtains the following generalization of a fundamental result of Harish-Chandra (see [9], Theo- rem 4 or (1.2)) from the diagonal case

We will now discuss an application of the results obtained so far in the case in which we deal with a certain type of exponential one-parameter convolution semigroup of

‒ from all values of the non-embedding area. To implement the first option, it is necessary to pre-set the threshold for the frequency of occurrence of rounded absolute