首页> 外文期刊>International journal of numerical methods for heat & fluid flow >Numerical model of the steam pipeline with thermal insulation
【24h】

Numerical model of the steam pipeline with thermal insulation

机译:隔热保温蒸汽管道的数值模型

获取原文
获取原文并翻译 | 示例
           

摘要

Purpose- The purpose of this paper is to develop a numerical model of a steam pipeline connecting a boiler with a turbine, with an insulated outer surface. The temperature distribution inside the pipeline wall was compared when was perfectly insulated and when used real insulation on the outside surface. Design/methodology/approach - The transient temperature, pressure and velocity of steam in the pipeline were determined using a proposed numerical model with distributed parameters. To calculate the transient temperature of the steam and pipeline wall the finite volume method was used. The energy conservation equations were written for all control area around all the nodes. The heat balance equations are a system of first-order ordinary differential equations with respect to time. The Runge- Kutta method of the fourth order was used to solve the system of ordinary differential equations of the first-order. Findings The temperature distribution in the pipeline wall and the temperature distribution in wall insulation were presented. Also, the temperature of the steam and pipeline wall as a function of insulation thickness was calculated. Based on the results obtained by the proposed numerical model, thermal stresses at the inner and outer surface of the component were determined. To assess the accuracy of the proposed model, the results were compared to the analytical solution for the steady state. Originality/value - The paper presents the results obtained from calculations using a numerical model of the steam pipeline with the actual insulation on the outer surface.
机译:目的 - 本文的目的是开发一个与涡轮机连接锅炉的蒸汽管道的数值模型,其中绝缘外表面。当在外表面上使用的真正绝缘时,将管道壁内的温度分布进行比较。设计/方法/方法 - 使用具有分布参数的提出的数值模型确定管道中蒸汽的瞬态温度,压力和速度。为了计算蒸汽和管道壁的瞬态温度,使用有限体积法。为所有节点周围的所有控制区域编写节能方程。热平衡方程是相对于时间的一阶常微分方程系统。第四顺序的速率-Kutta方法用于解决一阶的普通微分方程系统。提出了管道壁中的温度分布和壁绝缘中的温度分布。而且,计算了作为绝缘厚度函数的蒸汽和管道壁的温度。基于通过所提出的数值模型获得的结果,确定组分内表面和外表面的热应力。为了评估所提出的模型的准确性,将结果与用于稳态的分析解决方案进行比较。原创/值 - 本文介绍了使用蒸汽管道的数值模型获得的结果,外表面上的实际绝缘。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

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