Downward continuation is a key technique for processing and interpreting gravity anomalies, as it has major role in reducing values to horizontal planes identifying small shallow sources. However, can be unstable inaccurate, particularly when depth increases. While the Milne Adams–Bashforth methods based on numerical solutions of mean-value theorem have partly addressed these problems, more acc...

A numerical evaluation of the crucial physical properties a 3D unsteady MHD flow along stretching sheet for Casson fluid in presence radiation and viscous dissipation has been carried out. Meanwhile, by applying similarity transformations, nonlinear partial differential equations (PDEs) are transformed into system ordinary (ODEs). Furthermore, solution ODEs, shooting method with Adams Moulton o...

Based on an exact solution of the pertinent boundary-value problem, a method is presented for finding the electromagnetic fields scattered or guided by lossy dielectric gratings having arbitrary profiles. This method unifies the treatment of both perpendicular (TE) and parallel (TM) polarizations by expressing the fields in terms of two coupled first-order differential equations. Their solution...

John Kriesel, MD; Bryce Moulton; Cammie Barrus NP; Michael Vaughn, BS; Robert Crisp, PhD; Infectious Diseases, University of Utah School of Medicine, Salt Lake City, UT; Infectious Diseases, University of Utah, Salt Lake City, UT; Salt Lake Valley Health Department, Salt Lake City, UT; Biofire Diagnostics, LLC, Salt Lake City, UT; Research and Development/Biochemistry, Biofire Diagnostics, LLC,...

Synchronization phenomenon has been studied intensively because of its application in many fields, and one of it is secure communication. There are many ways for synchronization, such as feedback method, adaptive techniques, time delay feedback approach, backstepping method, with nonlinear control [10]. We will prove here synchronization and anti-synchronization between two chaotic systems of d...

This paper presents a numerical model based on one-dimensional Beji and Nadaoka's Extended Boussinesq equations for simulation of periodic wave shoaling and its decomposition over morphological beaches. A unique Galerkin finite element and Adams-Bashforth-Moulton predictor-corrector methods are employed for spatial and temporal discretization, respectively. For direct application of linear fini...

In this paper, I explore the solution of the contaminant transport problem over a random conductivity field. First, I generate a random, correlated conductivity field by convolving independent, uniformly distributed random variables with the identity function. I use finite differences to discretize the diffusion equation to solve for the steady-state pressure gradient using Backward Euler. This...

I. Gutman, J. H. Koolen, V. Moulton, M. Parac, T. Soldatović, and D. Vidović Faculty of Science, University of Kragujevac, P. O. Box 60, YU-34000 Kragujevac, Yugoslavia a FSPM-Strukturbildungsprozesse, University of Bielefeld, D-33501 Bielefeld, Germany b Physics and Mathematics Department (FMI), Mid Sweden University, Sundsvall, S-85170, Sweden c Faculty of Physical Chemistry, University of Be...