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智能控制与自动化(英文)最新文献

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Maximizing the Efficiency of Automation Solutions with Automation 360: Approaches for Developing Subtasks and Retry Framework 利用自动化360最大化自动化解决方案的效率:开发子任务和重试框架的方法
Pub Date : 2023-01-01 DOI: 10.4236/ica.2023.142002
Sai Madhur Potturu
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引用次数: 1
Data-Driven Model Identification and Control of the Inertial Systems 惯性系统的数据驱动模型辨识与控制
Pub Date : 2023-01-01 DOI: 10.4236/ica.2023.141001
I. Cojuhari
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引用次数: 1
Blockchain-Based Islamic Marriage Certification with the Supremacy of Web 3.0 基于区块链的伊斯兰婚姻认证与Web 3.0的霸权
Pub Date : 2022-01-01 DOI: 10.4236/ica.2022.134004
Md. Al-Sajiduzzaman Akand, Sarwar Azmain Reza, Amatul Bushra Akhi
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引用次数: 0
Artificial Intelligence Trends and Ethics: Issues and Alternatives for Investors 人工智能趋势与伦理:投资者的问题与选择
Pub Date : 2022-01-01 DOI: 10.4236/ica.2022.131001
Yoser Gadhoum
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引用次数: 2
Using Singular Value to Set Output Disturbance Limits to Feedback ILC Control 用奇异值设定反馈ILC控制输出扰动限
Pub Date : 2022-01-01 DOI: 10.4236/ica.2022.132002
Rashid Alzuabi, A. Alotaibi, Humoud A. Alqattan
Iterative Learning Control is an effective way of controlling the errors which act directly on the repetitive system. The stability of the system is the main objective in designing. The Small Gain Theorem is used in the design process of State Feedback ILC. The feedback controller along with the Iterative Learning Control adds an advantage in producing a system with minimal error. The past error and current error feedback Iterative control system are studied with reference to the region of disturbance at the output. This paper mainly focuses on comparing the region of disturbance at the output end. The past error feed forward and current error feedback systems are developed on the singular values. Hence, we use the singular values to set an output disturbance limit for the past error and current error feedback ILC system. Thus, we obtain a result of past error feed forward performing better than the current error feedback system. This implies greater region of disturbance suppression to past error feed forward than the other.
迭代学习控制是控制直接作用于重复系统的误差的有效方法。系统的稳定性是设计的主要目标。小增益定理应用于状态反馈ILC的设计过程中。反馈控制器与迭代学习控制在产生最小误差系统方面具有优势。参考输出端的扰动区域,研究了过去误差反馈和当前误差反馈迭代控制系统。本文主要对输出端的扰动区域进行比较。以往的误差前馈系统和当前的误差反馈系统都是在奇异值上发展起来的。因此,我们使用奇异值来设定过去误差和当前误差反馈ILC系统的输出扰动极限。因此,我们得到的结果,过去的误差前馈性能优于当前的误差反馈系统。这意味着对过去误差前馈的干扰抑制区域比另一个更大。
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引用次数: 1
Load Disturbance Conditions for Current Error Feedback and Past Error Feedforward State-Feedback Iterative Learning Control 电流误差反馈和过去误差前馈状态反馈迭代学习控制的负载扰动条件
Pub Date : 2021-05-17 DOI: 10.4236/ICA.2021.122004
A. Alotaibi, Asmaa Alkandri, M. A. Alsubaie
Iterative learning control is a controlling tool developed to overcome periodic disturbances acting on repetitive systems. State-feedback ILC controller was designed based on the use of the small gain theorem. Stability conditions were reported in the case of past error and current error feedback schemes based on Singular values. Disturbances acting on the load of the system were reported for the case of past error feedforward only which kept the investigation of the current error feedback as an open question. This paper develops a comparison between the past error feedforward and current error feedback schemes disturbance conditions in singular values. As a result, the conditions found highly support the use of the past error over the current error feedback.
迭代学习控制是为克服作用在重复系统上的周期性扰动而开发的一种控制工具。基于小增益定理设计了状态反馈ILC控制器。在基于奇异值的过去误差和当前误差反馈方案的情况下,报告了稳定性条件。仅在过去误差前馈的情况下,报告了作用在系统负载上的扰动,这使得对当前误差反馈的研究仍然是一个悬而未决的问题。本文对过去的误差前馈和现在的误差反馈方案进行了比较——奇异值扰动条件。结果,发现的条件高度支持使用过去的误差而不是当前的误差反馈。
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引用次数: 2
Geometrical Frameworks in Identification Problem 识别问题中的几何框架
Pub Date : 2021-05-17 DOI: 10.4236/ICA.2021.122002
N. Karabutov
The purpose of this review is to apply geometric frameworks in identification problems. In contrast to the qualitative theory of dynamical systems (DSQT), the chaos and catastrophes, researches on the application of geometric frameworks have not been performed in identification problems. The direct transfer of DSQT ideas is inefficient through the peculiarities of identification systems. In this paper, the attempt is made based on the latest researches in this field. A methodology for the synthesis of geometric frameworks (GF) is proposed, which reflects features of nonlinear systems. Methods based on GF analysis are developed for the decision-making on properties and structure of nonlinear systems. The problem solution of structural identifiability is obtained for nonlinear systems under uncertainty.
本综述的目的是将几何框架应用于识别问题。与动力学系统的定性理论(DSQT)、混沌和突变相比,几何框架在识别问题中的应用研究还没有进行。由于识别系统的特殊性,直接传递DSQT思想是低效的。本文是在这一领域最新研究的基础上进行的尝试。提出了一种反映非线性系统特征的几何框架综合方法。提出了基于GF分析的非线性系统性质和结构决策方法。得到了不确定条件下非线性系统的结构可识别性问题的解。
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引用次数: 3
Applied Machine Learning Methods for Detecting Fractured Zones by Using Petrophysical Logs 应用机器学习方法探测岩石物理测井裂缝带
Pub Date : 2021-05-17 DOI: 10.4236/ICA.2021.122003
H. Azizi, Hassanzadeh Reza
In the last decade, a few valuable types of research have been conducted to discriminate fractured zones from non-fractured ones. In this paper, petrophysical and image logs of eight wells were utilized to detect fractured zones. Decision tree, random forest, support vector machine, and deep learning were four classifiers applied over petrophysical logs and image logs for both training and testing. The output of classifiers was fused by ordered weighted averaging data fusion to achieve more reliable, accurate, and general results. Accuracy of close to 99% has been achieved. This study reports a significant improvement compared to the existing work that has an accuracy of close to 80%.
在过去的十年中,已经进行了一些有价值的研究,以区分裂缝带和非裂缝带。利用8口井的岩石物理测井和成像测井资料对裂缝带进行了探测。决策树、随机森林、支持向量机和深度学习是对岩石物理日志和图像日志进行训练和测试的四种分类器。分类器的输出通过有序加权平均数据融合进行融合,以获得更可靠、准确和通用的结果。已达到接近99%的准确率。与现有的准确率接近80%的工作相比,这项研究报告了一个显着的改进。
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引用次数: 3
Automated Smart Utilization of Background Lights and Daylight for Green Building Efficient and Economic Indoor Lighting Intensity Control 绿色建筑背景光和日光的自动智能利用——高效经济的室内照明强度控制
Pub Date : 2021-01-01 DOI: 10.4236/ICA.2021.121001
Muhammad M. A. S. Mahmoud
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引用次数: 8
Adaptive Backstepping Compensation of Drives with Sandwiched Deadzone Nonlinearity 夹心死区非线性驱动的自适应反步补偿
Pub Date : 2021-01-01 DOI: 10.4236/ica.2021.123005
Nizar J. Alkhateeb, H. Ebraheem, Ebraheem Sultan, Bassam M. Alrahsed
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引用次数: 0
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智能控制与自动化(英文)
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