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Many applications involve multi-physics phenomena in the sub-surface, such as groundwater remediation, hydrocarbon production, enhanced geothermal systems, solid waste disposal, carbon sequestration, ...
We review the current status of solution methods for nonlinear systems arising from high-order discretization of steady compressible ow problems.
Higher order discretization has not been widely successful in industrial applications to compressible flow simulation. Among several reasons for this, one may identify the lack of tailor-suited,...
This paper describes the implementation of opti-mization techniques based on control theory for air-foil design. In previous studies [6, 71 it was shown that control theory could be used to devise an ...
We develop a consistent discretization of conservative momentum and scalar transport for the numerical simulation of flow using a generalized moving curvilinear coordinate system. The formulation guar...
In this paper, a discretization-oriented describing function is derived for nonlinear devices combining backlash and quantization (resolution) while being subject to discretization through a sampler a...
It is quite complicated for the linear differential equation of beam deflection to be expanded as to varying cross section. But, once a tapered beam element is solved, its nodal stiffness relations c...
Stability of linear time periodic delay-di®erential equations is investigated. An analytical approximation, the so-called Fargue-type method, and a numerical approximation, the so-called semi-disc...
Stability of linear time periodic delay-di®erential equations is investigated. An analytical approximation, the so-called Fargue-type method, and a numerical approximation, the so-called semi-disc...

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