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Learning Differential Equation Aspects Of Fluid Mechanics With Spreadsheet Facilitated Computational Fluid Dynamics
Author(s) -
Robert J. Kee,
JeanPierre Delplanque
Publication year - 2020
Language(s) - English
Resource type - Conference proceedings
DOI - 10.18260/1-2--9502
Subject(s) - fluid mechanics , fluid dynamics , computer science , computational fluid dynamics , partial differential equation , field (mathematics) , calculus (dental) , mathematics , mechanics , physics , mathematical analysis , medicine , dentistry , pure mathematics
It is well known that continuum fluid flow is described at its most fundamental level by the Navier-Stokes equations, a system of nonlinear, second-order, partial differential equations. In spite of this solid foundation, the equations themselves are sufficiently difficult to understand and solve that they are often introduced only superficially in fluid-mechanics courses. Because it is difficult to connect mathematical theory to engineering practice, a differentialequation perspective is often perceived as “too mathematical,” or “too disconnected” to be of any value. It is our view that the differential-equation view does have value in facilitating the fundamental understanding of fluid flow, but it needs to be made accessible to the students with a reasonable level of effort. The intent of this paper is to describe how we have incorporated computational fluid dynamics (CFD) into fluid-mechanics courses, especially at the advanced levels.

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