Artificial Intelligence Methods in Hydraulic System Design
Abstract
:1. AI in Research on Hydraulic Systems
2. State-of-the-Art and Prospects for Development
2.1. Utilization of Neural Networks
2.1.1. Neural Prediction
Ref. | Hidden Layers | No. of Neurons | Activation Function | Training | Quality Factor |
---|---|---|---|---|---|
[3] | DNN—1 layer | 5 | tanh | supervised | MAPE = 8.0% |
[3] | DNN—3 layers | 6, 11, 1 | tanh | supervised | MAPE = 4.5% |
[5] | 3 layers | 12, 10, 12 | sigmoid | supervised | rel. error < 1.0% |
[7] | 1 layer | 7 | unknown | supervised | unknown |
[8] | 2 layers | 11, 11 | tanh | supervised | rel. error ≤ 3.7% |
[9] | 1 layer | 7 | Gaussian | self − org + superv. | rel. error ≤ 6.7% |
[10] | Convolutional | 3 × 3 + 2 × 2 | RELU | supervised | RMSE = 0.63 |
[11] | 3 layers | 128, 64, 64 | unknown | supervised | rel. error < 10% |
[12] | LSTM-type | unknown | tanh | supervised | rel. error < 1.6% |
[13] | recur.-LSTM | complex | tanh | supervised | MAPE = 0.2 – 3.0% |
[14] | 2 layers | 6, 6 | tanh | superv. LM | rel. error = 2.94% |
[15] | 3 layers | 15, 15, 15 | unknown | supervised | det.coeff. = 0.828 |
- developing of feed-forward ANNs with a greater number of hidden layers;
- searching for novel network structures, e.g., combining multiple sub-networks of different types (FNN, RBFNN, LSTM) into one ANN.
2.1.2. Neural Identification
- development of ANN structures and training methods for widening the identification range (e.g., one ANN for a group of pumps or valves);
- searching for new identification methodologies;
- using semi-supervised training methods instead of classic fully-supervised ones, which could help to generalize the CNN’s identification abilities.
2.1.3. Neural Control
- searching for new criteria for estimating the stability and robustness of ANN controllers (e.g., extensions of the Lyapunov approach);
- development of novel, adaptive ANN-based controllers for hydraulic systems under the condition of limited knowledge about the system’s dynamic;
- research on adaptive ANN-based controllers for compensating non-linearities of hydraulic systems.
2.1.4. Neural Estimation and Classification
- development of innovative methods of parameter sensitivity analysis of hydraulic systems;
- design of neural estimators and classifiers using the methods of unsupervised ANN training.
2.1.5. Neural Parameter Monitoring and Fault Diagnosis
Ref. | Hidden Layers | No. of Neurons | Activation Function | Training | Quality Factor |
---|---|---|---|---|---|
[42] | 3 layers | max. 512, 256, 128 | sigmoid | supervised | acc. 89–99% |
[43] | Convolutional | 3 × 1 kernel | ReLU | supervised | acc. 80.3–91.8% |
[44] | Convolutional | 5 × 5 k1, 3 × 3 k2 | ReLU | supervised | acc. 97–99% |
[47] | Convolutional | max. 7 × 7 | ReLU | supervised | acc. 98.7% |
[49] | 9 layers | 25 × 8 each | ReLU | supervised | acc. 88.6–99.9% |
[51] | Convolutional | complex | sigmoid | semi-superv. | acc. 99.0–99.7% |
[52] | ELM—1 layer | unknown | sigmoid | supervised | near 100% |
- research on systems based on convolutional ANNs for comprehensive condition monitoring, fault prediction, and fault diagnosis of the hydraulic system as a whole;
- combining fault monitoring and prediction systems with maintenance planning and business decision-making (development and implementation of the prescriptive maintenance methodology);
- the use of semi-supervised training methods could extend the operation of ANNs by providing the ability to detect damage or fault even if not included in the set of training samples.
2.2. Evolutionary Algorithms
2.2.1. Genetic Algorithm Optimization
2.2.2. Swarm and Neural Optimization
2.2.3. Swarm Fault Diagnosis
2.2.4. Simulated Annealing Optimization
2.2.5. Further Development of Evolutionary Methods in Hydraulic System Optimization
- combining GA optimization with techniques of flow modeling and simulation methods, such as CFD, could extend the possibilities of defining the objective function in the optimization process;
- research on the algorithms of the significance test and sensitivity analysis, which gives the possibility of reducing or extending the number of optimized parameters;
- utilizing different evolutionary algorithms which currently are not used in hydraulic system optimization, such as Ant Colony System (ACS), Cuckoo Search (CS), or Particle Swarm Optimization (PSO);
- combining evolutionary algorithms with ANNs in the form of a neuro-evolution process.
2.3. Fuzzy Logic Systems
2.3.1. Fuzzy Logic Controllers
- developing stricter guidelines for constructing FLC systems for individual types of hydraulic control elements, e.g., proportional relief valves, proportional flow regulators, servo valves, variable-capacity pumps, etc.;
- research on dedicated methods for assessing the stability of FLC units;
- exploring the possibility of developing stand-alone FLC systems instead of supporting PID controllers;
- development of FLCs and fuzzy-PID controllers operating under conditions of uncertainty and time-varying delays.
2.3.2. Fuzzy Fault Detection and Risk Assessment
- creating fuzzy-neural systems, e.g., using an ANN in a defuzzification part of the fuzzy logic model;
- research on the possibilities of using fuzzy-based rules in the commonly used fault tree analysis methods;
- cooperation of fuzzy logic algorithms with other methods used for risk assessment and fault detection of hydraulic elements, such as Failure Mode and Effects Analysis (FMEA).
3. Summarization of Leading AI Techniques
4. Conclusions
- the technique of artificial neural networks (ANN) is used to the broadest extent, primarily for prediction, identification, control, and fault diagnosis. However, applications for classification, identification, and estimation can also be found;
- in the tasks of prediction, estimation, and classification, multi-layer feed-forward networks with classic transfer functions, such as sigmoid and hyperbolic tangent (tanh), are most often used;
- radial base neurons (RBF) with the Gaussian activation function are most often used for neural control;
- fault diagnosis, and to some extent identification, is most often implemented in the form of a complex convolutional neural network; in these cases, the ReLU-type transfer functions are particularly usable;
- training in the vast majority of cases is conducted using the traditional supervised method using the error backpropagation (BP) algorithm; however, there is a broad field here for the development of semi-supervised and non-supervised techniques;
- genetic algorithms and evolutionary swarm algorithms are used primarily to solve complex problems of multi-criteria optimization; the authors point to much better optimization results obtained by a properly designed population compared to traditional deterministic methods;
- other developing applications of evolutionary algorithms include fault diagnosis, while optimization is also performed using techniques such as neural networks and simulated annealing;
- fuzzy logic has the most remarkable development potential in the field of intelligent control systems, which can be standalone fuzzy units or combined with a traditional PID algorithm; however, there are also publications on the construction of fuzzy systems for fault detection or risk assessment.
Funding
Data Availability Statement
Conflicts of Interest
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Ref. | Hidden Layers | No. of Neurons | Activation Function | Training | Quality Factor |
---|---|---|---|---|---|
[22] | Convolutional | 5 + 2 | LeakyReLu | supervised | accur. > 99.5% |
[23] | 2 layers | 10, 10 | sigmoid | supervised | av. RMSE = 2.48 |
[24] | 1 layer | 10 | sigmoid | superv. LM | R = 0.9998 |
[25] | 1 layer | 10 | sigmoid | superv. LM | R = 0.9991 |
[26] | n.a. | linear | n.a. | supervised | efficiency > 90% |
[27] | Convolutional | 6 blocks | unknown | supervised | MRE = 9.25% |
Ref. | Hidden Layers | No. of Neurons | Activation Function | Training | Quality Factor |
---|---|---|---|---|---|
[30] | 2 layers | unknown | Gaussian | adaptive | e reduced 3–4× |
[31] | 1 layer | unknown | Gaussian | adaptive | unknown |
[32] | 1 layer | 6 | Gaussian | adaptive | e reduced by 42% |
[33] | 1 layer | 51 | Gaussian | adaptive | e reduced 2–20× |
[35] | 1 layer | 3 | tanh | supervised | max.miss 17.3 m |
[36] | 1 layer | max. 8 | tanh | superv. AdaBoost | error ±3% |
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Filo, G. Artificial Intelligence Methods in Hydraulic System Design. Energies 2023, 16, 3320. https://doi.org/10.3390/en16083320
Filo G. Artificial Intelligence Methods in Hydraulic System Design. Energies. 2023; 16(8):3320. https://doi.org/10.3390/en16083320
Chicago/Turabian StyleFilo, Grzegorz. 2023. "Artificial Intelligence Methods in Hydraulic System Design" Energies 16, no. 8: 3320. https://doi.org/10.3390/en16083320
APA StyleFilo, G. (2023). Artificial Intelligence Methods in Hydraulic System Design. Energies, 16(8), 3320. https://doi.org/10.3390/en16083320