首页> 外文OA文献 >Sequential algorithm and numerical analysis on mathematical model for thermal control curing process of thermoset composite materials
【2h】

Sequential algorithm and numerical analysis on mathematical model for thermal control curing process of thermoset composite materials

机译:热固性复合材料热控制固化过程的顺序算法和数学模型的数值分析

代理获取
本网站仅为用户提供外文OA文献查询和代理获取服务,本网站没有原文。下单后我们将采用程序或人工为您竭诚获取高质量的原文,但由于OA文献来源多样且变更频繁,仍可能出现获取不到、文献不完整或与标题不符等情况,如果获取不到我们将提供退款服务。请知悉。
获取外文期刊封面目录资料

摘要

To reproduce and improve the efficiency of waste composite materials with consistence and high quality, it is important to tailor and control their temperature profile during curing process. Due to this phenomenon, temperature profile during curing process between two layers of composite materials, which are, resin and carbon fibre are visualized in this paper. Thus, mathematical model of 2D convection-diffusion of the heat equation of thick thermoset composite during its curing process is employed for this study. Sequential algorithms for some numerical approximation such as Jacobi and Gauss Seidel are investigated. Finite difference method schemes such as forward, backward and central methods are used to discretize the mathematical modelling in visualizing the temperature behavior of composite materials. While, the physical and thermal properties of materials used from previous studies are fully employed. The comparisons of numerical analysis between Jacobi and Gauss Seidel methods are investigated in terms of time execution, iteration numbers, maximum error, computational and complexity, as well as root means square error (RMSE). The Fourth-order Runge-Kutta scheme is applied to obtain the degree of cure for curing process of composite materials. From the numerical analysis, Gauss Seidel method gives much better output compared to Jacobi method.
机译:为了重现并提高废旧复合材料的效率和质量,重要的是在固化过程中调整和控制其温度分布。由于这种现象,本文显示了固化过程中两层复合材料(树脂和碳纤维)之间的温度曲线。因此,本研究采用厚热固性复合材料固化过程中热方程的二维对流扩散数学模型。研究了一些数值近似的顺序算法,例如Jacobi和Gauss Seidel。有限差分方法方案(例如前向,后向和中央方法)用于离散化可视化复合材料温度行为的数学模型。同时,充分利用了先前研究中使用的材料的物理和热性能。从时间执行,迭代次数,最大误差,计算和复杂度以及均方根误差(RMSE)方面研究了Jacobi方法和高斯Seidel方法之间的数值分析比较。采用四阶Runge-Kutta方案获得复合材料固化过程的固化度。从数值分析来看,与Jacobi方法相比,高斯Seidel方法提供了更好的输出。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号