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首页> 外文期刊>International Journal of Thermal Sciences >A new Constructal Theory based algorithm applied to thermal problems
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A new Constructal Theory based algorithm applied to thermal problems

机译:一种新的构造理论基于算法应用于热问题

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AbstractConstructal Theory has been applied to evaluate system performance in several engineering areas like solid mechanics, refrigeration, heat exchangers, etc. It states that finite flow systems performance can be optimized by minimizing the resistances. It is usually formulated by the definition of geometric constraints and an optimization method like exhaustive search or Genetic Algorithm. In present work, Constructal Theory is used in its most fundamental sense, i.e., the geometric forms should evolve (grow) from a fundamental shape, named here as Elemental Constructal (EC), instead of by the application of an optimization method to a predefined geometry. In order to test the proposed algorithm, the isotherm cavity intruded into a heat generating solid body problem is solved with proposed algorithm and solution is compared with literature solutions obtained for several pre-defined shapes (I, T, Y, X and others). If a sufficient small EC were used to define the building blocks of the cavity, thermal performance obtained with current method is comparable with performance of the best shapes found in literature. Main goal is not to find best possible geometry for the cavity, but to understand how cavity form should grow in order to reduce the temperature in solid domain. Moreover, the cavity optimization problem has only been used as an application example of a much more general methodology used to predict how shape and structure may evolve in different flow problems.]]>
机译:<![CDATA [ 抽象 构造理论已应用于评估若干工程领域的系统性能,如固体力学,制冷,热交换器等。它指出,可以通过最小化电阻来优化有限流量系统性能。通常由几何约束的定义和详尽的搜索或遗传算法的优化方法制定。在目前的工作中,建设理论在其最根本的意义上使用,即几何形式应该从这里命名为元素构造(EC)的基本形状,而不是通过应用优化方法来预定义几何学。为了测试所提出的算法,用所提出的算法侵入发热固体问题的等温腔与所提出的算法和解决方案进行了比较了几种预定义形状(I,T,Y,X等)的文献溶液。如果使用足够的小EC来定义腔的构件块,则用电流方法获得的热性能与文献中的最佳形状的性能相当。主要目标不是找到腔的最佳几何形状,而是了解腔形式应该如何生长,以降低固体结构域中的温度。此外,腔优化问题仅被用作用于预测不同流动问题的形状和结构如何发展的更普遍方法的应用示例。 ]]>

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