Submitted Successfully!
Thank you for your contribution! You can also upload a video entry related to this topic through the link below:
https://encyclopedia.pub/user/video_add?id=16695
Check Note
2000/2000
Ver. Summary Created by Modification Content Size Created at Operation
1 + 3403 word(s) 3403 2021-11-23 05:09:50 |
2 update layout and reference Meta information modification 3403 2021-12-03 02:50:05 | |
3 update layout + 1 word(s) 3404 2021-12-03 02:51:46 |
System-Level Prognostics
Edit
Upload a video

Condition-based maintenance (CBM) is a maintenance policy that maintains the reliability of system operation and reduces the downtime of the system. Prognostics and health management (PHM) has attracted much attention as the enabler of CBM. The PHM aims to predict the remaining useful life (RUL) of the system and suggest an optimal health management strategy.

  • system-level prognostics
  • performance
  • remaining useful life
  • dependency
Information
Contributor :
View Times: 59
Revisions: 3 times (View History)
Update Time: 03 Dec 2021

1. Introduction

Condition-based maintenance (CBM) is a maintenance policy that maintains the reliability of system operation and reduces the downtime of the system. Prognostics and health management (PHM) has attracted much attention as the enabler of CBM. The PHM aims to predict the remaining useful life (RUL) of the system and suggest an optimal health management strategy. The PHM consists of four main stages: sensing, diagnostics, prognostics, and health management, which are illustrated in Figure 1. In the sensing stage, PHM engineers determine what to measure and which kind of sensors to install. Health diagnostics is the process of evaluating the degree of damage significance and identifying the root causes of failure. In other words, it focuses on the current operability of the system at stake. On the other hand, health prognostics aims to provide information about the future operability of the system. Prognostics includes establishing a failure precursor which indicates an incipient degradation of the system and estimates the RUL based on the current health state and expected future operating conditions [1]. Finally, the health management of the system is performed based on the information obtained from diagnostics and prognostics. Each step has its own challenges. For example, effective sensor network design for sensing [2], feature extraction, observability analysis, and diagnostics algorithm for fault diagnostics [3][4][5], development of prognostics algorithm [6], and proper system operation strategy for health management [7]. In view of the CBM, however, the prognostics is the most important since it enables the proactive maintenance plan [1][8]. This article focuses on the prognostics of complex systems that are encountered in the real industry.
Figure 1. Levels of prognostics and health management.
To date, there are many valuable review papers and books in the PHM with diverse aspects such as the general process of PHM [1][9][10][11][12][13][14][15], pre-processing [16][17], and prognostics algorithms [18][19][20][21][22]. For example, Lee et al. [1] provided a comprehensive review of the PHM followed by an introduction of a systematic PHM design methodology for converting data into prognostic information. Lei et al. [14] provided a systematic review of machinery prognostics from the data acquisition to the RUL prediction and summarized several prognostics datasets commonly used for the research. An et al. [22] presented practical options for prognostics to select an appropriate method for different applications. All the reviews have provided successful case studies and useful descriptions of prognostics algorithms. However, most of the reviews have focused on the component-level prognostics, such as the bearings [23][24], gears [25][26], and batteries [27][28][29].
As the industrial systems in the field become more complex, comprising of multiple components, system-level prognostics is gaining much more interest from industry and academia. A complex system is composed of many interlinked components, which makes the system-level prognostics difficult [10][30]. It should be noted that the degradation and health condition of the system is determined by its components, which means that the individual degradation of components should be explored first and integrated to assess the system performance [10][31]. From the research viewpoint, the system-level prognostics has different characteristics from those of the component-level as summarized in Figure 2. At the component level, a single or a set of sensors, such as vibration, acoustic emission, and temperature sensors, can be used to monitor damage degradation. Since components are relatively easy to test, a large number of failure data can be obtained from a testbed for the algorithm development. In addition, a dedicated algorithm can be developed for feature extraction of the target component. On the contrary, system-level prognostics contains multiple sensors from various components. Dedicated algorithms may not work in one way or the other in the system. Models are rarely available due to the system complexity, which means that the data-driven method may be the only option. Few or no failure data exist in the real operation or by the testbed. All these are the issues around the system-level prognostics.
Figure 2. Prognostics approach for component and system level.

2. Approach for System-Level Prognostics

Based on the issues and challenges mentioned in the introduction, this section reviews the approaches that have been addressed to solve the system-level prognostics. It can be grouped into four categories: (1) system health index-based, (2) integration of components’ RUL, (3) prognostics under influenced components, and (4) multiple failure modes. To help readers understand, authors have added simple illustrative examples in each category. It should be noticed that each approach is not about a specific prognostics algorithm but the way to integrate the information from multiple components for system-level information. In this paper, this process is called ‘systematization’. Therefore, any prognostics algorithms can be used before performing the systematization.

2.1. Approach 1: System Health Index-Based Approach

In the system health index-based approach, the health index is introduced to represent the degradation state of the system. Ideally speaking, the system health index should be derived from the degradation of each component. This is however hard to achieve because the relationship between the components and system is usually unknown. Under this circumstance, the system health index-based method can be further divided into three groups: (1) physical system performance (PSP)—physical outputs such as the flow rate of a piping system or the generated power of wind turbine as an example, (2) virtual system performance (VSP)—index representing the system health such as the probability of system failure or distance from the normal; and (3) direct RUL of the system. Among the three groups, the PSP, which employs a physical model, has a strength in both physical interpretation and prediction accuracy. However, such a model is rarely available for complex systems. Thus, the VSP and direct RUL are taken as more practical options, which is also challenging since a large number of run-to-failure data are required.
Figure 3 shows the example of a DC motor to aid in explaining the system health index-based method. It should not be confused that the motor here is regarded as a system consisting of two components: permanent magnet and bearing, whose degradation affects the system performance: the reduction in the output torque of the motor. Typically, the velocity and current are obtained as the CM data. In the PSP method, system health (e.g., the output torque of DC motor, T O ) is estimated via a physical system model, in which the degradation of the components and the resulting system health are evaluated based on the CM data. In the VSP method, virtual system health is commonly introduced between 1 (normal) and 0 (failure) or vice versa, and an empirical model is developed to relate the CM data with the system health using the run-to-failure data set. For this, a machine learning algorithm whose inputs are features extracted from signals and output is health index between 0 and 1 is usually employed.
Figure 3. System health index-based approach.
While the overall summaries for each approach in the literature are given in Table 1, a few papers are explained in more detail. In the PSP approach, Rodrigues [32] estimated system RUL using the system-level performance indicator obtained by the system model. He converted the health factors of individual components into the performance indices and combined them into the system-level performance. Khorasgani et al. [31] developed a two-step process for the system prognosis. In the estimation step, the system state and degradation parameters are estimated based on the system model using the PF. Then in the prediction step, the first-order reliability method (FORM) is applied to predict the system RUL. In their work, the system EOL was defined based on the system performance, which was calculated from the individual components and system degradation model. Wang et al. [33] introduced a Bayesian network-based lifetime prediction method for systems, which combines multiple sensor information and considers the interdependency between accidental failure and degradation failure mechanism. Liu et al. [34] developed a dynamic reliability assessment approach for the multi-state system by utilizing the system-level observation history. The proposed recursive method dynamically updates the reliability function of the system by incorporating system-level inspection data.
Table 1. Summary of system health index-based approach.
Approach System in the Study Data Sources Prognostics Algorithm
Physical System Performance Water piping system Direct CM Dynamic reliability assessment [34]
Pump system Direct CM Gamma process [32]
Similarity-based method [35]
Rectifier system Direct CM First-order reliability method (FORM) [31]
Air conditioning system Direct CM Gamma process [32]
Virtual System Performance Punching system Direct CM Bayesian network [36]
Unmanned aerial vehicle system Direct/Indirect
CM data &
environmental data
Bayesian network [33]
Compressor system Indirect CM data Similarity-based method [37]
Train door system Indirect CM data Generative adversarial network [38]
Elevator door motion system Indirect CM data Autoregressive-moving average model [39]
Aircraft engine (CMAPSS) Indirect CM data Similarity-based method [40][41][42]
Particle filter [43][44]
General path model [45]
Ensemble of data-driven algorithm [46][47]
Generative adversarial network [48]
Direct Remaining Useful Life Aircraft engine (CMAPSS) Indirect CM data Multi-layer perceptron (MLP) [49][50]
Recurrent neural network (RNN) [51][52]
Long short-term memory (LSTM) [53][54][55]
Convolutional neural network (CNN) [56][57]
In the VSP approach, a virtual system health index is mainly introduced that varies between 1 in the early period and 0 near the failure. Then, logistics regression [39] or linear regression [42] are used as an empirical system model to convert the CM data into 1D system performance. The elevator door [39] or aircraft engine [42] are chosen for the demonstration. Other researchers have employed the concept of distance from the normal as the health indicator, which is determined by multivariable state estimation technique (MSET) [58], auto-associative kernel regression (AAKR), or auto-associative neural networks (AANN) [59][45]. The direct RUL method is similar to the VSP but the RUL is employed directly instead of the VSP. That is, the CM data are directly related with the RUL of target assets using artificial intelligence (AI) algorithms, such as multi-layer perceptron (MLP) [49][50], convolutional neural network (CNN) [56][57], recurrent neural network (RNN) [51][52], and long short-term memory (LSTM) [53][54][55], in which the system-model is considered as a black-box. There have also been studies in which the health index is first developed for the system, and the RUL prediction by the index is followed using such as the particle filter [43], the similarity-based method [40][41][42], and the ensemble approach [46]. It should be remarked that although these papers address the system in their study, it is not strictly the system prognosis since they treat the system as a single unit without considering the components.

2.2. Approach 2: Integration of Components’ RUL into the System

The second approach is to integrate RUL information of individual components to obtain the system-level RUL, rather than directly determining the system health index or RUL as in approach 1. Figure 4 briefly illustrates the component RUL-based approach. In the figure, two examples of the serial and parallel system are given, which define the system failure based on the ‘AND’ and ‘OR’ gates of the fault tree diagram. For the gearbox system in Figure 4a, failure of any components results in system failure. In this case, the union of three RULs yields the system RUL. For the aircraft hydraulic system with redundancy, the failure of all three sub-systems leads to system failure as shown in Figure 4b, which means that the intersection of three RULs gives the system RUL.
Figure 4. Component RUL-based approach: (a) System RUL of serial systems (gearbox system); (b) System RUL of parallel systems (aircraft hydraulic system).
The diagram can be generalized to the complex system by applying the fault tree analysis (FTA), in which the component-level RULs are propagated to the system RUL by the fault tree structure (see, e.g., Gomes et al. [60]). Ferri et al. [61] proposed a methodology for maintenance planning in the view of system-level prognostics using the FTA. In the end, the system-level RUL was used to identify optimum component combinations to be repaired in order to maximize system safety. In this category, some literature has employed a physical system model to determine the RUL of individual components. This approach, however, results in a higher computational burden as the number of components increases. To overcome this issue, model decomposition methods have been proposed by Daigle et al. [62][63][64], in which a distributed approach is developed for the system-level prognostics by decomposing both the estimation and prediction problems into computationally independent sub-scale problems. Then the system RUL is determined as a minimum of the independent subsystem’s RUL. They have also developed PF-based prognostics characterizing multiple damage progression paths based on the joint state-parameter estimation [65]. Vasan et al. [66] proposed approaches based on decomposing the system into multiple critical circuits and exploiting the parameters specific to the system’s circuits. Chiachio et al. [67] introduced a mathematical framework for modeling prognostics at a system level based on the plausible Petri net by incorporating maintenance actions, various prognostics information, expert knowledge and resource availability. Table 2 summarizes the component RUL-based methods for system-level prognostics.
Table 2. Summary of component RUL-based approach.
System in the Study Algorithm Characteristics
Aircraft ECS Fault tree analysis &
Kalman filter [60]
Fault tree-based RUL fusion
Independent failure event
Aircraft hydraulic system Fault tree analysis & Kalman filter [68] Individual component’s RULs are estimated using Kalman filter and system-level RUL is determined based on Fault tree analysis
Electrical power system Fault tree analysis [61][69] Fault tree-based RUL fusion
Optimum component combination to repair
  Kalman filter [70] Individual component’s RUL is estimated using Kalman filter and defined as system-level RUL
Four-wheeled rover Model decomposition [62] Decomposition of a large prognostics problem into several
Independent local subproblems
Pump Model decomposition [63] Novel distributed model-based prognostics scheme
The system RUL is the minimum of all the distributed subsystem RULs
National Aerospace System Model decomposition [64] Combining individually independent components RULs of aircraft environmental control system
Centrifugal pump Particle filter [65] Individual component’s RULs are represented as particles and system-level RUL are approximated by them.
RF receiver system Model decomposition [66] Decomposing a system-level problem into multiple critical components
Numerical example Petri net [67] Incorporation of maintenance actions, various prognostics information, expert knowledge and resource availability

2.3. Approach 3: Prognostics under Influenced Components

As mentioned before, system-level prognostics is difficult due to the inter-dependencies between the “affecting” and “influenced” components in the system [10][31]. Such dependencies may lead to the different degradation of the system than the case otherwise. Figure 5 shows the gearbox system, which consists of gear and bearing, where the degradation or fault of bearing affects the degradation of gear. In the figure, if the bearing stays in the normal condition, the health trend of gear shows the normal degradation pattern. When a fault occurs in the bearing, however, the degradation pattern of gear is changed, i.e., is accelerated, and reaches the threshold earlier. This issue has already been studied extensively in the field of maintenance strategies and policies with the topic of the multiple components [71]. However, they did not consider the interdependency of the components in the prognostics or RUL prediction.
Figure 5. Influenced component-based approach.
While the list of papers for this approach is given in Table 3, some of them are explained in detail as follows. Tamssaouet et al. [72][73][74][75][76][77] proposed a methodology based on the inoperability input-output model to evaluate the system-level RUL in the situation where multiple interactions between components and the influence of the environment exist. Liu et al. [78] introduced dynamic reliability assessment and RUL prediction of a system that consists of a pump and valve. Parallel Monte Carlo simulation and recursive Bayesian method are integrated for the purpose of failure prognostics under dependency among components. Hu et al. [79] proposed a failure prognosis method using the dynamic Bayesian network (DBN) for a complex system, which considers the interaction between components and influence of protection action in the system during dynamic failure scenarios. Maitre et al. [80] emphasized that when one component has a failure, the remaining components compensate for the loss of the component and thus function in a ‘boosted’ mode. As a result, the component under ‘boosted’ mode shows a more severe degradation than without it. Hafsa et al. [81] emphasized the importance of interactions between components in RUL prediction. They proposed a method combining the probabilistic Weibull and stochastic dependency model, which characterizes the effects of degradation interaction derived from other components. Hanwen et al. [82] demonstrated that there exists a noise that impacts the system with multiple components, as all the components operate in the same circumstance and affect each other. They named this public noise. To describe the degradation with public noise, Brownian motion that affects the degradation of components was added to the Wiener process. Then, the degradations of the components are jointly estimated by the KF, and the system RUL is determined by the minimum RUL of components. Bian and Gebraeel [83][84] proposed a stochastic modeling methodology considering interactions among the degradation of components in a system. They focused on characterizing the relationship between the influencing and the affected component.
Table 3. Summary of prognostics of influenced components approach.
System in the Study Algorithm Characteristics
Tennessee Eastman Process Inoperability input-output model [72][73][74][75][76][77] Interaction between components
Influence of the environment
Pump & Valve Parallel Monte Carlo simulation &dynamic reliability assessment [78][85][86] Interaction between components
Flue gas energy recovery system Bayesian network [79] Interaction between components
Influence of the protection
Lorry system Webuill model & Stochastic dependency model [81] Interaction between components
Blast furnace wall Multi-degradation modeling with public noise [82] Interaction between components
Hydraulic hybrid system Bond graph [87] Interaction between components
Dependency on operating mode
Gearbox Marshall-Olkin bivariate exponential distribution [88] Interaction between failure mode
Aircraft bleed system System redundancy & Adaptation of operational modes in degraded functioning [80] Interaction between components
Cold box unit in petrochemical plant Regression [89] Interaction between components
Numerical simulation Structural impact measure [90]
Stochastic modeling of interaction [83][84]
Interaction between components

2.4. Approach 4: Prognostics of Multiple Failure Modes

In the PHM, identification of fault modes is the initial step toward successful prognostics [41]. In many cases, the system contains multiple failure modes even for a single component. In that case, the degradation of components or systems can show a different pattern from those of single mode, which should involve identifying active failure modes and tracking their progression. The case is illustrated by an example in Figure 6, where the bearing faults can occur at different places with different progression paths such as the outer race, inner race, and rolling element. The faults if occurred concurrently can interact and accelerate the global degradation of the components [65].
Figure 6. Illustration of failure mode-based approach.
For accurate fault prognosis, the method should be able to address this aspect. Several approaches have been studied to this end, most of which were however rooted in the traditional reliability engineering such as a hazard model or survival analysis [91][92][93][94]. Ragab et al. [91] merged the logical analysis of data with a set of non-parametric cause-specific survival functions and applied it to the bearing prognostics whose failure modes were inner race, outer race, and rolling element faults. Zhang et al. [93] presented a mixture Weibull proportional hazard model for the EOL estimation of mechanical system that includes multiple failure modes and applied to a pump system that contains two failure modes: sealing ring wear and thrust bearing damage. Historical lifetime and condition monitoring data were combined into the traditional proportional hazard model. Blancke et al. [95] introduced a multi-failure mode prognosis approach for complex equipment. They used graph theory and stochastic models for diagnostics and prognostics, respectively. Once the failure mechanism is detected by the diagnostic process, the prognostic algorithm based on a stochastic model is used to predict the possible failure mode dynamically as new data are acquired. The proposed algorithm was applied to a hydroelectric generator stator, which contains more than 150 failure mechanisms associated with three failure modes. While the above studies are based on the traditional reliability approach, there have been other studies for the multiple failure modes prognosis by using the PF [65][96][97][98]. Daigle and Goebel [98] used the PF for model-based prognostics of a valve system that contains multiple failure modes. Zhang et al. [96] introduced PF-based multi-fault prognostics of bearing degradation whose failure modes were grease damage, spall, and unknown fault. They monitored features directly related to each failure mode and utilized them in the PF framework. Table 4 summarizes the system-level prognostics considering multiple failure modes.
Table 4. Summary of failure mode-based approach.
System in the Study Algorithm Types of Failure Mode
Rolling element bearing Survival analysis [91] Inner race fault
Outer race fault
Rolling element fault
Particle filter [96] Grease breakdown
Spall
Unknown fault
Pump system Proportional hazard model [93] Sealing ring wear
Trust bearing damage
Electronic Throttle Control Proportional hazard model [92][94] Accelerator pedal
Throttle Body
Other three failure
Valve system Particle filter [98] Spring rate
Internal leak
Top (bottom) external leak
Friction
Ion mill etching system (PHM Data challenge 2018) Recurrent neural network (RNN) [99][100]
Long short-term memory (LSTM) [101]
Convolutional neural network (CNN) [102]
Flow pressure drop
Flow pressure high
Flow leakage

References

  1. Lee, J.; Wu, F.; Zhao, W.; Ghaffari, M.; Liao, L.; Siegel, D. Prognostics and health management design for rotary machinery systems—Reviews, methodology and applications. Mech. Syst. Signal Process. 2014, 42, 314–334.
  2. Wang, P.; Youn, B.D.; Hu, C.; Ha, J.M.; Jeon, B. A probabilistic detectability-based sensor network design method for system health monitoring and prognostics. J. Intell. Mater. Syst. Struct. 2015, 26, 1079–1090.
  3. Angelov, P.; Giglio, V.; Guardiola, C.; Lughofer, E.; Lujan, J.M. An approach to model-based fault detection in industrial measurement systems with application to engine test benches. Meas. Sci. Technol. 2006, 17, 1809.
  4. Zhang, S.; Zhang, S.; Wang, B.; Habetler, T.G. Deep learning algorithms for bearing fault diagnostics—A comprehensive review. IEEE Access 2020, 8, 29857–29881.
  5. Park, Y.-J.; Fan, S.-K.S.; Hsu, C.-Y. A review on fault detection and process diagnostics in industrial processes. Processes 2020, 8, 1123.
  6. Thoppil, N.M.; Vasu, V.; Rao, C.S.P. Deep Learning Algorithms for Machinery Health Prognostics Using Time-Series Data: A Review. J. Vib. Eng. Technol. 2021, 9, 1–23.
  7. Sandborn, P.A.; Wilkinson, C. A maintenance planning and business case development model for the application of prognostics and health management (PHM) to electronic systems. Microelectron. Reliab. 2007, 47, 1889–1901.
  8. Saxena, A.; Celaya, J.; Balaban, E.; Goebel, K.; Saha, B.; Saha, S.; Schwabacher, M. Metrics for evaluating performance of prognostic techniques. In Proceedings of the 2008 International Conference on Prognostics and Health Management PHM 2008, Denver, CO, USA, 6–9 October 2008.
  9. Jardine, A.K.S.; Lin, D.; Banjevic, D. A review on machinery diagnostics and prognostics implementing condition-based maintenance. Mech. Syst. Signal. Process. 2006, 20, 1483–1510.
  10. Atamuradov, V.; Medjaher, K.; Dersin, P.; Lamoureux, B.; Zerhouni, N. Prognostics and health management for maintenance practitioners-review, implementation and tools evaluation. Int. J. Progn. Heal. Manag. 2017, 8, 1–31.
  11. Coble, J.B.; Ramuhalli, P.; Bond, L.J.; Hines, W.; Upadhyaya, B. Prognostics and Health Management in Nuclear Power Plants: A Review of Technologies and Applications; U.S. Department of Energy: Washington, DC, USA, 2012.
  12. Elattar, H.M.; Elminir, H.K.; Riad, A.M. Prognostics: A literature review. Complex. Intell. Syst. 2016, 2, 125–154.
  13. Sun, B.; Zeng, S.; Kang, R.; Pecht, M.G. Benefits and challenges of system prognostics. IEEE Trans. Reliab. 2012, 61, 323–335.
  14. Lei, Y.; Li, N.; Guo, L.; Li, N.; Yan, T.; Lin, J. Machinery health prognostics: A systematic review from data acquisition to RUL prediction. Mech. Syst. Signal. Process. 2018, 104, 799–834.
  15. Shin, I.; Lee, J.; Lee, J.Y.; Jung, K.; Kwon, D.; Youn, B.D.; Jang, H.S.; Choi, J.-H. A framework for prognostics and health management applications toward smart manufacturing systems. Int. J. Precis. Eng. Manuf. Technol. 2018, 5, 535–554.
  16. Kang, M.; Tian, J. Machine Learning: Data Pre-processing. In Prognostics and Health Management of Electronics: Fundamentals, Machine Learning, and the Internet of Things; John Wiley and Sons: Hoboken, NJ, USA, 2018; pp. 111–130.
  17. Bekar, E.T.; Nyqvist, P.; Skoogh, A. An intelligent approach for data pre-processing and analysis in predictive maintenance with an industrial case study. Adv. Mech. Eng. 2020, 12, 1687814020919207.
  18. Tsui, K.L.; Chen, N.; Zhou, Q.; Hai, Y.; Wang, W. Prognostics and Health Management: A Review on Data Driven Approaches. Math. Probl. Eng. 2015, 2015, 793161.
  19. Peng, Y.; Dong, M.; Zuo, M.J. Current status of machine prognostics in condition-based maintenance: A review. Int. J. Adv. Manuf. Technol. 2010, 50, 297–313.
  20. Kan, M.S.; Tan, A.C.C.; Mathew, J. A review on prognostic techniques for non-stationary and non-linear rotating systems. Mech. Syst. Signal. Process. 2015, 62, 1–20.
  21. Si, X.S.; Wang, W.; Hu, C.H.; Zhou, D.H. Remaining useful life estimation—A review on the statistical data driven approaches. Eur. J. Oper. Res. 2011, 213, 1–14.
  22. An, D.; Kim, N.H.; Choi, J.H. Practical options for selecting data-driven or physics-based prognostics algorithms with reviews. Reliab. Eng. Syst. Saf. 2015, 133, 223–236.
  23. Siegel, D.; Ly, C.; Lee, J. Methodology and framework for predicting helicopter rolling element bearing failure. IEEE Trans. Reliab. 2012, 61, 846–857.
  24. Medjaher, K.; Tobon-Mejia, D.A.; Zerhouni, N. Remaining useful life estimation of critical components with application to bearings. IEEE Trans. Reliab. 2012, 61, 292–302.
  25. He, D.; Bechhoefer, E.; Dempsey, P.; Ma, J. An integrated approach for gear health prognostics. In Proceedings of the Annual Forum Proceedings—AHS International, Fort Worth, TX, USA, 1–3 May 2012.
  26. Orchard, M.E.; Vachtsevanos, G.J. A particle-filtering approach for on-line fault diagnosis and failure prognosis. Trans. Inst. Meas. Control. 2009, 31, 221–246.
  27. Saha, B.; Goebel, K.; Poll, S.; Christophersen, J. Prognostics methods for battery health monitoring using a Bayesian framework. IEEE Trans. Instrum. Meas. 2009, 58, 291–296.
  28. Zhang, J.; Lee, J. A review on prognostics and health monitoring of Li-ion battery. J. Power Sources 2011, 196, 6007–6014.
  29. Saha, B.; Goebel, K.; Christophersen, J. Comparison of prognostic algorithms for estimating remaining useful life of batteries. Trans. Inst. Meas. Control. 2009, 31, 293–308.
  30. Bektas, O.; Marshall, J.; Jones, J.A. Comparison of Computational Prognostic Methods for Complex Systems under Dynamic Regimes: A Review of Perspectives. Arch. Comput. Methods Eng. 2019, 27, 999–1011.
  31. Khorasgani, H.; Biswas, G.; Sankararaman, S. Methodologies for system-level remaining useful life prediction. Reliab. Eng. Syst. Saf. 2016, 154, 8–18.
  32. Rodrigues, L.R. Remaining useful life prediction for multiple-component systems based on a system-level performance indicator. IEEE ASME Trans. Mechatron. 2017, 23, 141–150.
  33. Wang, J.B.; Wang, X.H.; Wang, L.Z. Modeling of BN lifetime prediction of a system based on integrated multi-level information. Sensors 2017, 17, 2123.
  34. Liu, Y.; Zuo, M.J.; Li, Y.F.; Huang, H.Z. Dynamic Reliability Assessment for Multi-State Systems Utilizing System-Level Inspection Data. IEEE Trans. Reliab. 2015, 64, 1287–1299.
  35. Zhang, Q.; Tse, P.W.T.; Wan, X.; Xu, G. Remaining useful life estimation for mechanical systems based on similarity of phase space trajectory. Expert Syst. Appl. 2015, 42, 2353–2360.
  36. Muller, A.; Suhner, M.C.; Iung, B. Formalisation of a new prognosis model for supporting proactive maintenance implementation on industrial system. Reliab. Eng. Syst. Saf. 2008, 93, 234–253.
  37. Loukopoulos, P.; Zolkiewski, G.; Bennett, I.; Sampath, S.; Pilidis, P.; Duan, F.; Sattar, T.; Mba, D. Reciprocating compressor prognostics of an instantaneous failure mode utilising temperature only measurements. Appl. Acoust. 2019, 147, 77–86.
  38. Park, H.J.; Kim, S.; Han, S.-Y.; Ham, S.; Park, K.J.; Choi, J.-H. Machine Health Assessment Based on an Anomaly Indicator Using a Generative Adversarial Network. Int. J. Precis. Eng. Manuf. 2021, 22, 1–12.
  39. Yan, J.; Koç, M.; Lee, J. A prognostic algorithm for machine performance assessment and its application. Prod. Plan. Control. 2004, 15, 796–801.
  40. Bektas, O.; Jones, J.A.; Sankararaman, S.; Roychoudhury, I.; Goebel, K. A neural network filtering approach for similarity-based remaining useful life estimation. Int. J. Adv. Manuf. Technol. 2019, 101, 87–103.
  41. Wang, T. Trajectory Similarity Based Prediction for Remaining Useful Life Estimation. Ph.D. Thesis, University of Cincinnati, Cincinnati, OH, USA, 2010.
  42. Wang, T.; Yu, J.; Siegel, D.; Lee, J. A similarity-based prognostics approach for remaining useful life estimation of engineered systems. In Proceedings of the 2008 International Conference on Prognostics and Health Management PHM 2008, Denver, CO, USA, 6–9 October 2008.
  43. Sun, J.; Zuo, H.; Wang, W.; Pecht, M.G. Application of a state space modeling technique to system prognostics based on a health index for condition-based maintenance. Mech. Syst. Signal. Process. 2012, 28, 585–596.
  44. Jiao, R.; Peng, K.; Dong, J.; Zhang, C. Fault monitoring and remaining useful life prediction framework for multiple fault modes in prognostics. Reliab. Eng. Syst. Saf. 2020, 203, 107028.
  45. Coble, J.; Hines, J.W. Applying the general path model to estimation of remaining useful life. Int. J. Progn. Heal. Manag. 2011, 2, 71–82.
  46. Hu, C.; Youn, B.D.; Wang, P.; Taek Yoon, J. Ensemble of data-driven prognostic algorithms for robust prediction of remaining useful life. Reliab. Eng. Syst. Saf. 2012, 103, 120–135.
  47. Xu, J.; Wang, Y.; Xu, L. PHM-oriented integrated fusion prognostics for aircraft engines based on sensor data. IEEE Sens. J. 2013, 14, 1124–1132.
  48. Booyse, W.; Wilke, D.N.; Heyns, S. Deep digital twins for detection, diagnostics and prognostics. Mech. Syst. Signal. Process. 2020, 140, 106612.
  49. Riad, A.M.; Elminir, H.K.; Elattar, H.M. Evaluation of neural networks in the subject of prognostics as compared to linear regression model. Int. J. Eng. Technol. 2010, 10, 52–58.
  50. Abbas, M. System Level Health Assessment of Complex Engineered Processes. Ph.D. Thesis, Georgia Institute of Technology, Atlanta, GA, USA, 2010.
  51. Heimes, F.O. Recurrent Neural Networks for Remaining Useful Life Estimation. In Proceedings of the 2008 International Conference on Prognostics and Health Management, Denver, CO, USA, 6–9 October 2008.
  52. Behera, S.; Misra, R.; Sillitti, A. Multiscale deep bidirectional gated recurrent neural networks based prognostic method for complex non-linear degradation systems. Inf. Sci. 2021, 554, 120–144.
  53. Zheng, S.; Ristovski, K.; Farahat, A.; Gupta, C. Long short-term memory network for remaining useful life estimation. In Proceedings of the Prognostics and Health Management (ICPHM), Piscataway, NJ, USA, 19–21 June 2017; pp. 88–95.
  54. Hsu, C.S.; Jiang, J.R. Remaining useful life estimation using long short-term memory deep learning. In Proceedings of the 4th IEEE International Conference on Applied System Innovation 2018, ICASI 2018, Tokyo, Japan, 13–17 April 2018.
  55. Wu, Y.; Yuan, M.; Dong, S.; Lin, L.; Liu, Y. Remaining useful life estimation of engineered systems using vanilla LSTM neural networks. Neurocomputing 2018, 275, 167–179.
  56. Wen, L.; Dong, Y.; Gao, L. A new ensemble residual convolutional neural network for remaining useful life estimation. Math. Biosci. Eng. 2019, 16, 862–880.
  57. Li, H.; Zhao, W.; Zhang, Y.; Zio, E. Remaining useful life prediction using multi-scale deep convolutional neural network. Appl. Soft Comput. 2020, 89, 106113.
  58. Zhang, W.; Liu, J.; Gao, M.; Pan, C.; Huusom, J.K. A fault early warning method for auxiliary equipment based on multivariate state estimation technique and sliding window similarity. Comput. Ind. 2019, 107, 67–80.
  59. Garvey, D.; Garvey, J.; Seibert, R.; Hines, J.W.; Arndt, S.A. Application of on-line monitoring techniques to nuclear plant data. In Proceedings of the 5th International Topical Meeting on Nuclear Plant Instrumentation Controls, and Human Machine Interface Technology (NPIC and HMIT 2006), Albuquerque, NM, USA, 12–16 November 2006.
  60. Gomes, J.P.P.; Rodrigues, L.R.; Galvão, R.K.H.; Yoneyama, T. System level RUL estimation for multiple-component systems. In Proceedings of the Annual Conference of the Prognostics and Health Management Society, New Orleans, FL, USA, 14–17 October 2013; pp. 74–82.
  61. Ferri, F.A.S.; Rodrigues, L.R.; Gomes, J.P.P.; De Medeiros, I.P.; Galvao, R.K.H.; Nascimento, C.L. Combining PHM information and system architecture to support aircraft maintenance planning. In Proceedings of the SysCon 2013—7th Annual IEEE International Systems Conference Proceedings, Orlando, FL, USA, 15–18 April 2013.
  62. Daigle, M.; Bregon, A.; Roychoudhury, I. A Distributed Approach to System-Level Prognostics; National Aeronautics and Space Administration Moffett Field Ca Ames Research: Mountain View, CA, USA, 2012.
  63. Daigle, M.J.; Bregon, A.; Roychoudhury, I. Distributed prognostics based on structural model decomposition. IEEE Trans. Reliab. 2014, 63, 495–510.
  64. Daigle, M.; Sankararaman, S.; Roychoudhury, I. System-level Prognostics for the National Airspace. In Proceedings of the Annual Conference of the Prognostics and Health Management Society, Denver, CO, USA, 3–6 October 2016.
  65. Daigle, M.; Goebel, K. Multiple damage progression paths in model-based prognostics. In Proceedings of the IEEE Aerospace Conference Proceedings, Big Sky, MT, USA, 5–12 March 2011.
  66. Vasan, A.S.S.; Chen, C.; Pecht, M. A circuit-centric approach to electronic system-level diagnostics and prognostics. In Proceedings of the PHM 2013—2013 IEEE International Conference on Prognostics and Health Management, Gaithersburg, MD, USA, 24–27 June 2013.
  67. Chiachio, M.; Chiachio, J.; Sankararaman, S.; Andrews, J. Integration of prognostics at a system level: A Petri net approach. In Proceedings of the Annual Conference Of The PHM Society, St. Petersburg, FL, USA, 2–5 October 2017.
  68. Vianna, W.O.L.; Yoneyama, T. Predictive maintenance optimization for aircraft redundant systems subjected to multiple wear profiles. IEEE Syst. J. 2017, 12, 1170–1181.
  69. Rodrigues, L.R.; Gomes, J.P.P.; Ferri, F.A.S.; Medeiros, I.P.; Galvao, R.K.H.; Nascimento, C.L., Jr. Use of PHM Information and System Architecture for Optimized Aircraft Maintenance Planning. IEEE Syst. J. 2015, 9, 1197–1207.
  70. Al-Mohamad, A.; Hoblos, G.; Puig, V. A hybrid system-level prognostics approach with online RUL forecasting for electronics-rich systems with unknown degradation behaviors. Microelectron. Reliab. 2020, 111, 113676.
  71. Olde Keizer, M.C.A.; Flapper, S.D.P.; Teunter, R.H. Condition-based maintenance policies for systems with multiple dependent components: A review. Eur. J. Oper. Res. 2017, 261, 405–420.
  72. Tamssaouet, F.; Nguyen, K.T.P.; Medjaher, K.; Orchard, M.E. Degradation Modeling and Uncertainty Quantification for System-Level Prognostics. IEEE Syst. J. 2020, 15, 1628–1639.
  73. Tamssaouet, F.; Nguyen, K.T.P.; Medjaher, K. System-Level Prognostics Under Mission Profile Effects Using Inoperability Input-Output Model. IEEE Trans. Syst. Man Cybern. Syst. 2019, 51, 4659–4669.
  74. Tamssaouet, F.; Nguyen, T.P.K.; Medjaher, K.; Orchard, M.E. Uncertainty Quantification in System-level Prognostics: Application to Tennessee Eastman Process. In Proceedings of the 6th International Conference on Control, Decision and Information Technologies (CoDIT), Paris, France, 23–26 April 2019; pp. 1243–1248.
  75. Tamssaouet, F.; Nguyen, T.P.K.; Medjaher, K. System-level prognostics based on inoperability input-output model. In Proceedings of the Annual Conference of the PHM Society, Philadelphia, PA, USA, 24–27 September 2018.
  76. Tamssaouet, F.; Nguyen, K.T.P.; Medjaher, K.; Orchard, M.E. Online joint estimation and prediction for system-level prognostics under component interactions and mission profile effects. ISA Trans. 2020, 113, 52–63.
  77. Tamssaouet, F.; Nguyen, K.T.P.; Medjaher, K. System Remaining Useful Life Maximization through Mission Profile Optimization. In Proceedings of the Asia-Pacific Conference of the Prognostics and Health Management Society, Bejing, China, 22–24 July 2019.
  78. Liu, J.; Zio, E. System dynamic reliability assessment and failure prognostics. Reliab. Eng. Syst. Saf. 2017, 160, 21–36.
  79. Hu, J.; Zhang, L.; Tian, W.; Zhou, S. DBN based failure prognosis method considering the response of protective layers for the complex industrial systems. Eng. Fail. Anal. 2017, 79, 504–519.
  80. Maitre, J.; Gupta, J.S.; Medjaher, K.; Zerhouni, N. A PHM system approach: Application to a simplified aircraft bleed system. In Proceedings of the IEEE Aerospace Conference Proceedings, Big Sky, MT, USA, 5–12 March 2016.
  81. Hafsa, W.; Chebel-Morello, B.; Varnier, C.; Medjaher, K.; Zerhouni, N. Prognostics of health status of multi-component systems with degradation interactions. In Proceedings of the Proceedings of International Conference on Industrial Engineering and Systems Management IEEE IESM 2015, Seville, Spain, 21–23 October 2015.
  82. Hanwen, Z.; Maoyin, C.; Donghua, Z. Remaining useful life prediction for a nonlinear multi-degradation system with public noise. J. Syst. Eng. Electron. 2018, 29, 429–435.
  83. Bian, L.; Gebraeel, N. Stochastic framework for partially degradation systems with continuous component degradation-rate-interactions. Nav. Res. Logist. 2014, 61, 286–303.
  84. Bian, L.; Gebraeel, N. Stochastic modeling and real-time prognostics for multi-component systems with degradation rate interactions. IIE Trans. Institute Ind. Eng. 2014, 46, 470–482.
  85. Lin, Y.-H.; Li, Y.-F.; Zio, E. A reliability assessment framework for systems with degradation dependency by combining binary decision diagrams and Monte Carlo simulation. IEEE Trans. Syst. Man, Cybern. Syst. 2015, 46, 1556–1564.
  86. Lin, Y.-H.; Li, Y.-F.; Zio, E. Component importance measures for components with multiple dependent competing degradation processes and subject to maintenance. IEEE Trans. Reliab. 2015, 65, 547–557.
  87. Prakash, O.; Samantaray, A.K.; Bhattacharyya, R. Model-based multi-component adaptive prognosis for hybrid dynamical systems. Control. Eng. Pract. 2018, 72, 1–18.
  88. Li, X.; Makis, V.; Zhao, Z.; Zuo, H.; Duan, C.; Zhang, Y. Optimal Bayesian maintenance policy for a gearbox subject to two dependent failure modes. Qual. Reliab. Eng. Int. 2019, 35, 659–676.
  89. Rasmekomen, N.; Parlikad, A.K. Condition-based maintenance of multi-component systems with degradation state-rate interactions. Reliab. Eng. Syst. Saf. 2016, 148, 1–10.
  90. Nguyen, K.-A.; Do, P.; Grall, A. Condition-based maintenance for multi-component systems using importance measure and predictive information. Int. J. Syst. Sci. Oper. Logist. 2014, 1, 228–245.
  91. Ragab, A.; Yacout, S.; Ouali, M.S.; Osman, H. Multiple failure modes prognostics using logical analysis of data. In Proceedings of the Annual Reliability and Maintainability Symposium, Palm Harbor, FL, USA, 26–29 January 2015.
  92. Sankavaram, C.; Kodali, A.; Pattipati, K.; Wang, B.; Azam, M.S.; Singh, S. A prognostic framework for health management of coupled systems. In Proceedings of the 2011 IEEE International Conference on Prognostics and Health Management PHM 2011, Denver, CO, USA, 20–23 June 2011.
  93. Zhang, Q.; Hua, C.; Xu, G. A mixture Weibull proportional hazard model for mechanical system failure prediction utilising lifetime and monitoring data. Mech. Syst. Signal. Process. 2014, 43, 103–112.
  94. Pattipati, B.; Sankavaram, C.; Pattipati, K.; Zhang, Y.; Howell, M.; Salman, M. Multiple model moving horizon estimation approach to prognostics in coupled systems. IEEE Aerosp. Electron. Syst. Mag. 2013, 28, 4–12.
  95. Blancke, O.; Tahan, A.; Komljenovic, D.; Amyot, N.; Lévesque, M.; Hudon, C. A holistic multi-failure mode prognosis approach for complex equipment. Reliab. Eng. Syst. Saf. 2018, 180, 136–151.
  96. Zhang, B.; Sconyers, C.; Patrick, R.; Vachtsevanos, G.J. A multi-fault modeling approach for fault diagnosis and failure prognosis of engineering systems. In Proceedings of the Annual Conference of the Prognostics and Health Management Society, San Diego, CA, USA, 27 September–1 October 2009; pp. 1–10.
  97. Raghavan, N.; Frey, D.D. Remaining useful life estimation for systems subject to multiple degradation mechanisms. In Proceedings of the 2015 IEEE Conference on Prognostics and Health Management: Enhancing Safety, Efficiency, Availability, and Effectiveness of Systems Through PHAf Technology and Application PHM, Austin, TX, USA, 22–25 June 2015.
  98. Daigle, M.; Goebel, K. Model-based prognostics under limited sensing. In Proceedings of the IEEE Aerospace Conference Proceedings, Big Sky, MT, USA, 6–13 March 2010.
  99. Wu, S.; Jiang, Y.; Luo, H.; Yin, S. Remaining useful life prediction for ion etching machine cooling system using deep recurrent neural network-based approaches. Control. Eng. Pract. 2021, 109, 104748.
  100. Vishnu, T.V.; Gupta, P.; Malhotra, P.; Vig, L.; Shroff, G. Recurrent neural networks for online remaining useful life estimation in ion mill etching system. In Proceedings of the Annual Conference of the PHM Society, Philadelphia, PA, USA, 22 September 2018.
  101. He, A.; Jin, X. Failure Detection and Remaining Life Estimation for Ion Mill Etching Process through Deep-Learning Based Multimodal Data Fusion. J. Manuf. Sci. Eng. 2019, 141, 101008.
  102. Liu, C.; Zhang, L.; Li, J.; Zheng, J.; Wu, C. Two-Stage Transfer Learning for Fault Prognosis of Ion Mill Etching Process. IEEE Trans. Semicond. Manuf. 2021, 34, 185–193.
More
Information
Contributor :
View Times: 59
Revisions: 3 times (View History)
Update Time: 03 Dec 2021
Table of Contents

    Confirm

    Are you sure to Delete?

    Video Upload Options

    Do you have a full video?
    Cite
    If you have any further questions, please contact Encyclopedia Editorial Office.
    Kim, N. System-Level Prognostics. Encyclopedia. Available online: https://encyclopedia.pub/entry/16695 (accessed on 05 July 2022).
    Kim N. System-Level Prognostics. Encyclopedia. Available at: https://encyclopedia.pub/entry/16695. Accessed July 05, 2022.
    Kim, Nam. "System-Level Prognostics," Encyclopedia, https://encyclopedia.pub/entry/16695 (accessed July 05, 2022).
    Kim, N. (2021, December 02). System-Level Prognostics. In Encyclopedia. https://encyclopedia.pub/entry/16695
    Kim, Nam. ''System-Level Prognostics.'' Encyclopedia. Web. 02 December, 2021.
    Share
    Download
    Cite
    Top