Stability Analysis upon High-Pressure Common Rail Fuel Injection System under Multiple Injection Modes

Fuel injection stability of high-pressure common rail fuel injection system (HPCRFIS) under multiple injection modes is a recognized technical problem. To explain it essentially, a numerical model based on bond graph method, which provides a standardized series of symbol system to describe various c...

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Published inInternational journal of automotive technology Vol. 22; no. 2; pp. 353 - 370
Main Authors Lan, Qi, Bai, Yun, Ma, Xiuzhen, Fan, Liyun, Xu, Jing
Format Journal Article
LanguageEnglish
Published Seoul The Korean Society of Automotive Engineers 01.04.2021
Springer Nature B.V
한국자동차공학회
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ISSN1229-9138
1976-3832
DOI10.1007/s12239-021-0034-2

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Abstract Fuel injection stability of high-pressure common rail fuel injection system (HPCRFIS) under multiple injection modes is a recognized technical problem. To explain it essentially, a numerical model based on bond graph method, which provides a standardized series of symbol system to describe various components in different physical fields as well as interactive effect analysis tool for different energy categories, was used to investigate the problem. As HPCRFIS is a typical nonlinear system with multi-physical coupling, it is very difficult to analyze system stability directly. Therefore, the system was linearized at typical moments. The system matrix for each typical moment was obtained thereby. To investigate the influential mechanism of system stability deeply, the variations of rank and eigenvalues distributions of state matrices were analyzed. The results show that the rank of state matrices changes abruptly when the needle or control valve moves. In terms of system stability, the oscillation characteristics are subject to the movement of needle or control valve. The ending of the former injection causes the system to show damping oscillation characteristics before the latter injection starts. The motion of control valve makes more contribution to system stability than that of needle, which could be concluded by Lyapunov stability criterion.
AbstractList Fuel injection stability of high-pressure common rail fuel injection system (HPCRFIS) under multiple injection modes is a recognized technical problem. To explain it essentially, a numerical model based on bond graph method, which provides a standardized series of symbol system to describe various components in different physical fields as well as interactive effect analysis tool for different energy categories, was used to investigate the problem. As HPCRFIS is a typical nonlinear system with multi-physical coupling, it is very difficult to analyze system stability directly. Therefore, the system was linearized at typical moments. The system matrix for each typical moment was obtained thereby. To investigate the influential mechanism of system stability deeply, the variations of rank and eigenvalues distributions of state matrices were analyzed. The results show that the rank of state matrices changes abruptly when the needle or control valve moves. In terms of system stability, the oscillation characteristics are subject to the movement of needle or control valve. The ending of the former injection causes the system to show damping oscillation characteristics before the latter injection starts.The motion of control valve makes more contribution to system stability than that of needle, which could be concluded by Lyapunov stability criterion. KCI Citation Count: 3
Fuel injection stability of high-pressure common rail fuel injection system (HPCRFIS) under multiple injection modes is a recognized technical problem. To explain it essentially, a numerical model based on bond graph method, which provides a standardized series of symbol system to describe various components in different physical fields as well as interactive effect analysis tool for different energy categories, was used to investigate the problem. As HPCRFIS is a typical nonlinear system with multi-physical coupling, it is very difficult to analyze system stability directly. Therefore, the system was linearized at typical moments. The system matrix for each typical moment was obtained thereby. To investigate the influential mechanism of system stability deeply, the variations of rank and eigenvalues distributions of state matrices were analyzed. The results show that the rank of state matrices changes abruptly when the needle or control valve moves. In terms of system stability, the oscillation characteristics are subject to the movement of needle or control valve. The ending of the former injection causes the system to show damping oscillation characteristics before the latter injection starts. The motion of control valve makes more contribution to system stability than that of needle, which could be concluded by Lyapunov stability criterion.
Author Ma, Xiuzhen
Xu, Jing
Fan, Liyun
Bai, Yun
Lan, Qi
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  givenname: Qi
  surname: Lan
  fullname: Lan, Qi
  organization: College of Power and Energy Engineering, Harbin Engineering University
– sequence: 2
  givenname: Yun
  surname: Bai
  fullname: Bai, Yun
  email: baiyun03@hrbeu.edu.cn
  organization: College of Power and Energy Engineering, Harbin Engineering University
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  givenname: Xiuzhen
  surname: Ma
  fullname: Ma, Xiuzhen
  organization: College of Power and Energy Engineering, Harbin Engineering University
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  givenname: Liyun
  surname: Fan
  fullname: Fan, Liyun
  organization: College of Power and Energy Engineering, Harbin Engineering University
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  givenname: Jing
  surname: Xu
  fullname: Xu, Jing
  organization: College of Power and Energy Engineering, Harbin Engineering University
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CitedBy_id crossref_primary_10_3233_JIFS_230870
crossref_primary_10_1007_s12239_023_0013_x
crossref_primary_10_1177_01423312231178856
crossref_primary_10_1177_14680874221148844
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Keywords Lyapunov method
High-pressure common rail fuel injection system
Stability analysis
Rank analysis
Multiple injection
Language English
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Snippet Fuel injection stability of high-pressure common rail fuel injection system (HPCRFIS) under multiple injection modes is a recognized technical problem. To...
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SubjectTerms Automotive Engineering
Common rail
Control stability
Control systems
Control valves
Damping
Eigenvalues
Engineering
Fuel injection
Motion stability
Nonlinear systems
Numerical models
Stability analysis
Stability criteria
Systems stability
자동차공학
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Title Stability Analysis upon High-Pressure Common Rail Fuel Injection System under Multiple Injection Modes
URI https://link.springer.com/article/10.1007/s12239-021-0034-2
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Volume 22
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