In this study, a robust adaptive control strategy using a L1 theory is applied to fulfil the motion control of a four-wheel electric vehicle. The dynamic model includes longitudinal velocity, lateral velocity, and yaw...
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In this study, a robust adaptive control strategy using a L1 theory is applied to fulfil the motion control of a four-wheel electric vehicle. The dynamic model includes longitudinal velocity, lateral velocity, and yaw rate. To develop the proposed control strategy, the vehicle dynamics are decomposed into linear and nonlinear components. The linear part is controlled by fine-tuned state feedback, with its steady-state error addressed by a feedforward control block. The nonlinear part is addressed based on nonlinear adaptive laws and L1 theory to mitigate adverse effects on the linear dynamics, unwanted parameter changes, and external disturbances. An essential component of the proposed approach is the incorporation of a reference model that dictates the desired system responses. A projection algorithm is used to instantly estimate the nonlinear part of the vehicle dynamics. The performance of the closed-loop system is thoroughly evaluated over a range of vehicle manoeuvres, assessing factors such as steady-state accuracy, transient response, and power consumption. In addition, the effectiveness of the proposed method is compared with conventional model reference adaptive control and a recent robust control approach, particularly in terms of robustness to uncertainties inherent in the nonlinear aspects of vehicle dynamics.
Dual-motor driving servo systems are widely used in many military and civil fields. Since backlash nonlinearity affects the dynamic performance and steady-state tracking accuracy of these systems, it is necessary to s...
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Dual-motor driving servo systems are widely used in many military and civil fields. Since backlash nonlinearity affects the dynamic performance and steady-state tracking accuracy of these systems, it is necessary to study a control strategy to reduce its adverse effects. We first establish the state-space model of a system. To facilitate the design of the controller, we simplify the model based on the state-space model. Then, we design an adaptive controller combining a projection algorithm with dynamic surface control applied to a dual-motor driving servo system, which we believe to be the first, and analyze its stability. Simulation results show that projection algorithm-based dynamic surface control has smaller tracking error, faster tracking speed, and better robustness and stability than mere dynamic surface control. Finally, the experimental analysis validates the effectiveness of the proposed control algorithm.
In this paper, a nonlinear observer design to estimate different gas species profiles and partial pressures in a fuel delivery system (FDS) with gas permeation is presented. Precise knowledge of critical internal stat...
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In this paper, a nonlinear observer design to estimate different gas species profiles and partial pressures in a fuel delivery system (FDS) with gas permeation is presented. Precise knowledge of critical internal states is of great importance to ensure reliable and efficient operation for FDS. First, a nonlinear isothermal dynamic model including fuel supply, hydrogen consumption, mixture recirculation and exhaust is formulated. Then a nonlinear observer based on projection algorithm is proposed, giving detailed information on internal conditions of FDS online. Without calculation of inverse matrix, the stack output voltage is treated as the only measurable observer input. The voltage estimation error is obtained from the difference between the prediction and the actual measurement, and nonlinear error injection matrix and projection term are employed as correction inputs. Finally, the proposed dynamic state observer is validated and compared with second order sliding mode (SOSM) observer on RT-LAB platform, the results indicate that the observer shows better real-time estimation performance and robustness. Furthermore, the observer demonstrates good robustness in terms of hydrogen partial pressures observation, but less robustness in nitrogen partial pressures estimation. Moreover, the sequence of key system parameters effecting the estimations are analyzed deeply and some conclusions are extracted.
In this paper, we propose a two-dimensional (2-D) projection algorithm by which filter coefficients can be updated both along the horizontal and the vertical directions on a 2-D plane. Some basic properties of the alg...
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In this paper, we propose a two-dimensional (2-D) projection algorithm by which filter coefficients can be updated both along the horizontal and the vertical directions on a 2-D plane. Some basic properties of the algorithm are derived. In order to compare with other 2-D adaptive algorithms, it is applied to the identification of 2-D systems with stationary or nonstationary characteristics as well as the reduction of image noise. Results show that the proposed 2-D Modified projection algorithm (MPA) achieves good performance for both cases.
In this paper, we propose a double projection algorithm for a generalized variational inequality with a multi-valued mapping. Under standard conditions, our method is proved to be globally convergent to a solution of ...
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In this paper, we propose a double projection algorithm for a generalized variational inequality with a multi-valued mapping. Under standard conditions, our method is proved to be globally convergent to a solution of the variational inequality problem. Moreover, we present a unified framework of projection-type methods for multi-valued variational inequalities. Preliminary computational experience is also reported. (C) 2011 Elsevier Inc. All rights reserved.
A projection algorithm is suggested for the set-valued variational inequality on Hadamard manifold. Under a pseudomonotone assumption on the underlying vector field, our method is proved to be globally convergent to a...
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A projection algorithm is suggested for the set-valued variational inequality on Hadamard manifold. Under a pseudomonotone assumption on the underlying vector field, our method is proved to be globally convergent to a solution of variational inequality. This algorithm is a natural extension to the Hadamard manifold of the one introduced by Fang and He (Appl Math Comput, 217:9543-9511, 2011) in .
We propose a linesearch projection algorithm for solving non-monotone and non-Lipschitzian equilibrium problems in Hilbert spaces. It is proved that the sequence generated by the proposed algorithm converges strongly ...
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We propose a linesearch projection algorithm for solving non-monotone and non-Lipschitzian equilibrium problems in Hilbert spaces. It is proved that the sequence generated by the proposed algorithm converges strongly to a solution of the equilibrium problem under the assumption that the solution set of the associated Minty equilibrium problem is nonempty. Compared with existing methods, we do not employ Fejer monotonicity in the strategy of proving the convergence. This comes from projecting a fixed point instead of the current point onto a subset of the feasible set at each iteration. Moreover, employing an Armijo-linesearch without subgradient has a great advantage in CPU-time. Some numerical experiments demonstrate the efficiency and strength of the presented algorithm.
For intelligent unmanned aerial vehicles working in complex environments, it is necessary to have a certain autonomous flight control decision-making ability to adapt to complex and changeable environments. In order t...
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For intelligent unmanned aerial vehicles working in complex environments, it is necessary to have a certain autonomous flight control decision-making ability to adapt to complex and changeable environments. In order to realize the rapid path planning of intelligent unmanned aerial vehicle in complex flight environment and ensure its accurate positioning, we consider the constraints of error correction and turning radius and so on, and establish a multiobjective optimization model with the shortest path and the least correction times. In addition, a novel projection algorithm is proposed to solve this model. The evaluation of our proposed method is done from a dataset. We clearly show its effectiveness and its superiority compared to several state-of-the art approaches.
Permeable concrete is widely used as a road surfacing material due to its sturdiness and ability to be quickly repaired. The porosity of concrete has been used as a predictive indicator for the properties of the concr...
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Permeable concrete is widely used as a road surfacing material due to its sturdiness and ability to be quickly repaired. The porosity of concrete has been used as a predictive indicator for the properties of the concrete. Traditional methods for measuring this porosity are feasible but can be time-consuming. In this paper, we propose a particle swarm optimization-based projection algorithm for visualization of the high-dimensional data as a 2-D scatter plot for detecting porosity in permeable concrete from X-ray computerized tomography images. We regard the proposed projection algorithm as an improved version of Sammon's nonlinear mapping. The projected scatter plot allows for a straightforward analysis of the inherent structure of clusters within scanned images. Several data sets, including artificial data sets and real-life imaging data, were tested to demonstrate the performance of the proposed projection algorithm. The model created in this paper can augment the traditional methods for examining porosity by providing visual images for decision makers to make correct decisions for future problems. With an accuracy of >99%, the visualized images provide a clearer understanding of the inner structure of pervious concrete and enhance the study of the correlation between the properties of the concrete.
An ε-subgradient projection algorithm for solving a convex feasibility problem is *** on the iterative projection methods and the notion of ε-subgradient,a series of special projection hyperplanes is ***,compared wi...
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An ε-subgradient projection algorithm for solving a convex feasibility problem is *** on the iterative projection methods and the notion of ε-subgradient,a series of special projection hyperplanes is ***,compared with the existing projection hyperplanes methods with subgradient,the proposed hyperplanes are interactive with ε,and their ranges are more *** convergence of the proposed algorithm is given under some mild conditions,and the validity of the algorithm is proved by the numerical test.
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