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We present sufficient conditions for the existence of solutions to Neu- mann and periodic boundary-value problems for some class of quasilinear ordinary differential equations.. We

Since we are interested in bounds that incorporate only the phase individual properties and their volume fractions, there are mainly four different approaches: the variational method

This subpath does not change the bounce statistic (since it ends in a north step), but the area increases by the number of cells beneath the subpath in its rectangle.. The

Global transformations of the kind (1) may serve for investigation of oscilatory behavior of solutions from certain classes of linear differential equations because each of

7.1. Deconvolution in sequence spaces. Subsequently, we present some numerical results on the reconstruction of a function from convolution data. The example is taken from [38],

We will study the spreading of a charged microdroplet using the lubrication approximation which assumes that the fluid spreads over a solid surface and that the droplet is thin so

Given T and G as in Theorem 1.5, the authors of [2] first prepared T and G as follows: T is folded such that it looks like a bi-polar tree, namely, a tree having two vertices

The existence of a global attractor and its properties In this section we finally prove Theorem 1.6 on the existence of a global attractor, which will be denoted by A , for