Pressure Control Design of High-Pressure Fuel Pipe

Shih-Shan Wei, Chunyong Wang, Tailin Cen, Yuhua Su
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Abstract

In order to ensure the normal operation of the engine, the stability of the fuel supply system must be ensured. The fuel supply system needs to obtain fuel from the outside, and then pressurized into the high-pressure oil pipe, and then input into the engine cylinder. Therefore, the fuel parameters in the components of the fuel supply system affect each other. In this paper, a mathematical model is established to describe the relationship between the fuel parameters of each part of the fuel supply system, and then the stability of the fuel supply system can be controlled by controlling some parameters under given conditions. We intercept a very short time, analyze the mutual transfer of fuel in the fuel supply system through the micro element method, and establish the differential equations. Because some differential equations are more complex, it is difficult to find the formula solution, so we discretize the differential equations and get a group of recurrence relations. After calculating the initial state and related parameters, the fuel pressure parameters and fuel density parameters of each part of the fuel supply system at each time can be obtained recursively. Because the pressure and density of the fuel can express each other, we focus on the density parameter of the fuel, and do the conversion when the pressure is needed. On the basis of this group of recursive relations, we established an optimization model of fuel pressure control in high-pressure oil pipe: Taking the fuel supply time of one-way valve as decision variables, minimizing the difference between fuel pressure and standard value at each time as optimization objective, taking the practical significance of each physical quantity as constraint condition, and gave a discrete algorithm.
高压燃油管路压力控制设计
为了保证发动机的正常运转,必须保证供油系统的稳定。供油系统需要从外部获得燃油,然后加压进入高压油管,再输入发动机气缸。因此,供油系统各部件的燃油参数是相互影响的。本文通过建立数学模型来描述供油系统各部分燃油参数之间的关系,从而在给定条件下通过控制某些参数来控制供油系统的稳定性。截取极短的时间,利用微元法分析了供油系统中燃料的相互传递,建立了微分方程。由于有些微分方程比较复杂,很难找到公式解,因此我们将微分方程离散化,得到一组递推关系。通过计算初始状态及相关参数,可以递归地得到供油系统各部分每次的燃油压力参数和燃油密度参数。因为燃料的压力和密度是可以相互表达的,所以我们重点关注燃料的密度参数,在需要压力的时候做转换。在这组递归关系的基础上,建立了高压油管燃油压力控制的优化模型:以单向阀供油时间为决策变量,以每次燃油压力与标准值之差最小为优化目标,以各物理量的实际意义为约束条件,并给出了离散算法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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