Gerry E. Schneider

TL;DR: In this paper, a modified strongly implicit procedure for solving the system of algebraic equations that arise in the finite-difference or finite-analytic description of field problems is presented.

TL;DR: A novel computational procedure for the prediction of incompressible fluid flow using primitive variables permits resolution of two longstanding problems in computational fluid dynamics, namely accurate convection modeling and preclusion of pressure field decoupling.

TL;DR: In this paper, several methods of handling the coupling between momentum and mass conservation equations for incompressible flows are examined, some of which are novel, and results of their application to a test problem are compared.

TL;DR: In this article, a skewed upwinding procedure is proposed for convective-diffusive transport problems, which is based on sound physical arguments and further introduces a novel procedure for consideration of convecting flows that vary strongly in both magnitude and direction.

TL;DR: The thermal contact resistance (TCR) in a vacuum is studied in this paper, which is divided into three different parts: geometrical, mechanical, and thermal, each problem includes a macroand microscale subproblem; existing theories and models for each part are reviewed.