Corresponding Term (corresponding + term)

Distribution by Scientific Domains


Selected Abstracts


Approximation of Cahn,Hilliard diffuse interface models using parallel adaptive mesh refinement and coarsening with C1 elements

INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING, Issue 5 2008
Roy H. Stogner
Abstract A variational formulation and C1 finite element scheme with adaptive mesh refinement and coarsening are developed for phase-separation processes described by the Cahn,Hilliard diffuse interface model of transport in a mixture or alloy. The adaptive scheme is guided by a Laplacian jump indicator based on the corresponding term arising from the weak formulation of the fourth-order non-linear problem, and is implemented in a parallel solution framework. It is then applied to resolve complex evolving interfacial solution behavior for 2D and 3D simulations of the classic spinodal decomposition problem from a random initial mixture and to other phase-transformation applications of interest. Simulation results and adaptive performance are discussed. The scheme permits efficient, robust multiscale resolution and interface characterization. Copyright © 2008 John Wiley & Sons, Ltd. [source]


Standardized Care Planning: Evaluation of ICNP Beta in the Areas of Nutrition and Skin Care in a Practice Setting

INTERNATIONAL JOURNAL OF NURSING TERMINOLOGIES AND CLASSIFICATION, Issue 2003
Jan Florin
PURPOSE To evaluate completeness, granularity, multiple axial content, and clinical utility of the beta version of the International Classification of Nursing Practice (ICNP®). METHODS Standardized care plans were developed based on research in the areas of nutrition and skin care and clinically tested in a 35-bed infectious disease unit at a Swedish university hospital. A convenience sample of 56 computerized and manual patient records were content analyzed and mapped to the terms in ICNP® beta. FINDINGS A total of 1,771 phrases were identified. Approximately 60% of the record content describing nursing phenomena and about one third of the nursing interventions in the areas of nutrition and skin care could be expressed satisfactorily using the terminology of ICNP® beta. For about 25% of the content describing both nursing phenomena and interventions, no corresponding term was found. The most common deficiencies were focus terms for stating patient perspective or collaboration, nonhuman focus, normal findings, more qualitative judgments, and different expressions for stating duration. Some terms are available in the ICNP beta as a whole, but the organization of axes impedes or restricts the use of terms beyond the ICNP categories. Terms needed to express nursing phenomena could sometimes be found in nursing actions axes. CONCLUSIONS The ICNP® beta needs to be further developed to capture relevant data in nursing care. The axial structure needs to be evaluated, and completeness and granularity of terms need to be addressed further before ICNP beta can be used on a daily basis in the clinical setting. Terms need to be developed to express patient participation and preferences, normal conditions, qualitative dimensions and characteristics, nonhuman focuses as well as duration. Empirical studies covering the complexity of information in nursing care are needed. [source]


Volume-dependent pressure loading and its influence on the stability of structures

INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING, Issue 2 2003
T. Rumpel
Abstract Deformation-dependent pressure loading on solid structures is created by the interaction of gas with the deformable surface of a structure. Such fairly simple load models are valid for static and quasi-static analyses and they are a very efficient tool to represent the influence of gas on the behaviour of structures. Completing previous studies on the deformation dependence of the loading with the assumption of infinite gas volumes, the current contribution is focusing on the influence of modifications of the size and shape of a finite volume containing the gas in particular on the stability of structures. The linearization of the corresponding virtual work expression necessary for a Newton-type solution leads to additional terms for the volume dependence. Investigating these terms the conservativeness of the problem can be proven by the symmetry of the linearized form. The discretization with finite elements leads to standard stiffness matrix forms plus the so-called load stiffness matrices and a rank-one update for each enclosed volume part, if the loaded surface segments are identical with element surfaces. Some numerical examples show first the effectiveness of the approach and the necessity to take the corresponding terms in the variational expression and in the following linearization into account, and second the particular influence of this term on the stability of structures is shown with some specific examples. Copyright © 2002 John Wiley & Sons, Ltd. [source]


A simple method for compressible multiphase mixtures and interfaces

INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS, Issue 2 2003
Nikolai Andrianov
Abstract We develop a Godunov-type scheme for a non-conservative, unconditional hyperbolic multiphase model. It involves a set of seven partial differential equations and has the ability to solve interface problems between pure materials as well as compressible multiphase mixtures with two velocities and non-equilibrium thermodynamics (two pressures, two temperatures, two densities, etc.).Its numerical resolution poses several difficulties. The model possesses a large number of acoustic and convective waves (seven waves) and it is not easy to upwind all these waves accurately and simply. Also, the system is non-conservative, and the numerical approximations of the corresponding terms need to be provided. In this paper, we focus on a method, based on a characteristic decomposition which solves these problems in a simple way and with good accuracy. The robustness, accuracy and versatility of the method is clearly demonstrated on several test problems with exact solutions. Copyright © 2003 John Wiley & Sons, Ltd. [source]