High-spatial-resolution precipitation data are of great significance in many applications, such as ecology, hydrology, and meteorology. Acquiring high-precision high-resolution a large area is still challenge. In this study, downscaling–merging scheme based on random forest cokriging presented to solve problem. First, the enhanced decision tree model, which from machine learning algorithms, use...

To cite: Edlin JC, AlfaWali M, Bond A. BMJ Case Rep Published online: [please include Day Month Year] doi:10.1136/bcr-2015209409 DESCRIPTION An 88-year-old woman presented with sudden onset sharp upper abdominal pain associated with anorexia, vomiting and weight loss. Examination revealed a tender palpable mass in the epigastrium without any abnormal blood tests. A CT scan showed a 12 cm cystic...

In this paper, we introduce the concept of ordinary smooth topology on a set X by considering the gradation of openness of ordinary subsets of X . And we obtain the result [Corollary 2.13] : An ordinary smooth topology is fully determined its decomposition in classical topologies. Also we introduce the notion of ordinary smooth [resp. strong and weak] continuity and study some its properties. A...

My typical working week shows just how varied mental health nursing can be. As a GP liaison nurse specialising in mental health, I work from the surgery, hospitals, clinics and other agencies, depending on where the surgery's patients are referred.

1 Initial Value Problem We are given a right hand side function f(t, y) with f : [t0, T ]×Rn → Rn and an initial value y0 ∈ Rn. We want to find a function y(t) with y : [t0, T ] → Rn such that y′(t) exists, is continuous and satisfies the initial value problem y′(t) = f (t, y(t)) , y(t0) = y0. (1) We assume that f(t, y) satisfies a Lipschitz condition with respect to y (at least for y with |y −...

Our purpose in this paper is to study when a planar differential system polynomial in one variable linearizes in the sense that it has an inverse integrating factor which can be constructed by means of the solutions of linear differential equations. We give several families of differential systems which illustrate how the integrability of the system passes through the solutions of a linear diff...

Abstract We extend the Eruguin result exposed in the paper ”Construction of the whole set of ordinary differential equations with a given integral curve” published in 1952 and construct a differential system in R which admits a given set of the partial integrals, in particular we study the case when theses functions are polynomials. We construct a non-Darboux integrable planar polynomial system...