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Development of Code for 2-D Distribution Temperature Transient Analysis of Asymmetric Element Linier Using Finite Element Method

机译:使用有限元方法的二维分布温度瞬态分析代码的开发

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Transient of temperature distribution is found in many physical and engineering events that affect the state of the end of a process. Transient state in the form of geometry and complex boundary conditions is generally difficult to be solved analytically and can only be solved by a computer code. This study is aimed to develop a software code using the finite element method for the analysis of temperature transient distribution with the form of field element discretization asymmetric linier. The completion of the temperature distribution in the transient state is essential following the same procedure on the conditions of temperature distribution at steady state. The main difference is the load at which the load transient analysis is a function of time. Resolution process using finite element method (FEM) involves three stages, namely:the provision of data (preprocessor), problem solving (processor/ solver), interpretation of the results in the form of graphs and contour (postprocessor). Stages of the software development process start from the preprocessor program as making patterns/geometric shapes to be analyzed, discretized field with shape of element asymmetric, writing the number of nodes and elements, loads, initial conditions and boundary conditions. The process of the program code includes completing the matrix stiffness coefficient (K), and matrix load (a) time-based, or called the discretization time. The completion of time discretization uses the Galerkin Method. The stiffness of coefficient consists of stiffness geometry, capacitance matrices, or matrix moisture and the burden imposed as transient loads, such as heat flux load boundary, centralized heat load of boundary, and the initial temperature. In this way the expected completion of temperature transient distribution can be done more easily, quickly, and inexpensively. The code is written using Visual Basic.
机译:在许多影响过程结束状态的许多物理和工程事件中发现了温度分布的瞬态。几何形式和复杂边界条件形式的瞬态状态通常难以分析地解决,并且只能通过计算机代码解决。本研究旨在使用有限元方法开发一种软​​件代码,用于分析温度瞬态分布,具有现场元素离散化不对称衬里的形式。瞬态状态下的温度分布完成在稳态温度分布条件下的过程中是必不可少的。主要区别是负载瞬态分析是时间函数的负载。使用有限元方法(FEM)的分辨率进程涉及三个阶段,即:提供数据(预处理器),问题解决(处理器/求解器),以图形和轮廓(后处理器)的形式解释结果。软件开发过程的阶段从预处理器程序开始作为进行模式/几何形状,以分析,具有元素形状不对称的离散字段,编写节点和元素的数量,加载,初始条件和边界条件。程序代码的过程包括完成矩阵刚度系数(k)和基于矩阵负载(a)的时间,或称为离散化时间。完成时间离散化使用Galerkin方法。系数的刚度包括刚度几何形状,电容矩阵或矩阵水分以及施加的瞬态负荷,例如热通量负载边界,边界的集中热负荷和初始温度。以这种方式,可以更容易,快速,廉价地完成温度瞬态分配的预期完成。代码是使用Visual Basic编写的。

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