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Integration von Richtungsfeldern mit Standard-Optionen in Abaqus

Die zweidimensionale Differenzialgleichung y ́=f(x,y) kann als Richtungsfeld interpretiert werden. Bei ihrer Integration können kommerzielle Finite Elemente (FE) Programme ohne zusätzlichen Programmieraufwand genützt werden, sofern diese Programme Optionen zur Berechnung orthotroper Wärmeleitungsprobleme haben. Die zu integrierende Differenzialgleichung mit beliebiger Berandung wird als FE–Modell mit thermischen 2D–Elementen idealisiert. Ihre orthotropen Wärmeleitfähigkeiten werden mit k1=1 und k2=0 vorgegeben.

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Integration von Richtungsfeldern mit Standard-Optionen in Abaqus
CFD Topology and Shape Optimization of Ford Applications using Tosca Fluid

Modern engine architectures need compact designs driven by vehicle package constraints. Furthermore, an engine should fit into several vehicle applications and parts have to be modified to match all package configurations. The optimization of the individual parts and the system by Computational Fluid Dynamics (CFD) may help to minimize or even delete these drawbacks. Meanwhile, there are several powerful optimization methods for three-dimensional flows on the market. While comparing their strengths and weaknesses, efficiency and easy handling are also important for engineers in research and product development. In this paper, a combined optimization strategy using CFD topology optimization followed by a shape optimization is presented using the software tools Tosca Fluid and STAR-CCM+.

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CFD Topology and Shape Optimization of Ford Applications using Tosca Fluid

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