Sentence examples for methods for steady from inspiring English sources

each with an arbitrary number of coating layers based upon either the modified Mori–Tanaka or modified self-consistent methods for steady state heat conduction.

In Hu and Yi (2016) [20], a non-oscillatory k-exact reconstruction method was proposed towards the high-order finite volume methods for steady Euler equations, which successfully demonstrated the high-order behavior in the simulations.

In this review article we discuss recent variants and extensions, including the motion of curves in three dimensions, the dynamic surface extension method, fast methods for steady state problems, diffusion generated motion, and the variational level set approach.

Various implications are discussed, including the accuracy of these methods for steady fluid flow governed by the Stokes equations.

An analysis of conduction natural convection conjugate heat transfer in the gap between concentric cylinders under solar irradiation [3] was carried out by Kim et al., Boland and Layton [4] gave an error analysis for finite element methods for steady natural convection problems.

We start with a review of theories and methods for steady-state heat loss calculation.

This review offers a description of steady-state DWI signal formation and provides an overview of the current methods for steady-state DWI acquisition and analysis.

Numerical results of the entropy-stable residual distribution methods are accurate and comparable with the classic residual distribution methods for steady-state problems.

Both the sensitivity analysis with respect to a given parameter and numerical methods for steady-state analysis are presented.

The structure of infinitesimal generators and efficient application of numerical methods for steady-state solutions are considered in detail.

In this paper, we present an adaptive finite volume method for steady Euler equations with a non-oscillatory k-exact reconstruction on unstructured mesh.