This paper presents a way of using the natural evolution process as a model for combinatorial design constructions. In spite of the fact that metaheuristic proved its efficiency on a variety of problems, there are onl...
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This paper presents a way of using the natural evolution process as a model for combinatorial design constructions. In spite of the fact that metaheuristic proved its efficiency on a variety of problems, there are only a few known cases of implementing it on combinatorial designs. The genetic algorithm developed here was able to construct BIBDs by searching through the natural solution space without any additional constraints. Among all the obtained positive results, new simple designs with parameters 2-(14, 4, 6) and 2-(18, 4, 6) should be pointed out.
In this paper, the stabilization of a class of nonlinear systems using the associated angular method is studied. In this approach, the system is converted into two subsystems, the so-called radial and spherical subsys...
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In this paper, the stabilization of a class of nonlinear systems using the associated angular method is studied. In this approach, the system is converted into two subsystems, the so-called radial and spherical subsystems in which the radial subsystem is first order and the dimension of spherical subsystem is the same as the original system. In many cases, a stabilizing control law can be directly obtained using the one-dimensional radial system dynamics. This control stabilizes the original system without any extra condition.
Finite-time optimal control problems with quadratic performance index for linear systems with linear constraints can be transformed into Quadratic Programs (QPs). Model Predictive control requires the online solution ...
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Finite-time optimal control problems with quadratic performance index for linear systems with linear constraints can be transformed into Quadratic Programs (QPs). Model Predictive control requires the online solution of such QPs. This can be obtained by using a QP solver or evaluating the associated explicit solution. Objective of this note is to shed some light on the complexity of the two approaches.
In this work, a solution to restore a substation is proposed, using hierarchical coloured Petri net, in a safe, reliable, fast and efficient way. This solution intends to solve the limitations of the solutions already...
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In this work, a solution to restore a substation is proposed, using hierarchical coloured Petri net, in a safe, reliable, fast and efficient way. This solution intends to solve the limitations of the solutions already presented in the academic world to solve this problem. A real substation case is considered. Using formal methods, a formulation and solution to this problem through structured, scalable and compact mathematical representations are possible. Algorithms and proprieties of the used formalism let analysis formally.
Precise control of Automatic Guided Vehicles (AGVs) navigating between the aisles of manufacturing systems by the use of local markers is an important task. On the basis of the geometric model of the workspace and the...
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With the advent of DNA microarrays, it is now possible to use the microarrays data for tumor classification. Yet previous works have not use the nonnegative information of gene expression data. In this paper, we propo...
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With the advent of DNA microarrays, it is now possible to use the microarrays data for tumor classification. Yet previous works have not use the nonnegative information of gene expression data. In this paper, we propose a new method for tumor classification using gene expression data. In this method, we first select genes using nonnegative matrix factorization (NMF) and sparse NMF (SNMF). Then we extract features of the selected gene data by virtue of NMF and SNMF. At last, support vector machines (SVM) was applied to classify the tumor samples based on the extracted features. To better fit for classification aim, a modified SNMF algorithm is also proposed. The experimental results on three microarray datasets show that the method is efficient and feasible.
This paper is concerned with the robust H infin filtering problem for a class of uncertain nonlinear networked systems with both multiple stochastic time-varying communication delays and multiple packet dropouts. The...
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This paper is concerned with the robust H infin filtering problem for a class of uncertain nonlinear networked systems with both multiple stochastic time-varying communication delays and multiple packet dropouts. The discrete-time system under consideration is also subject to parameter uncertainties, state-dependent stochastic disturbances and sector-bounded nonlinearities. Sufficient conditions are derived for a linear full-order filter such that the estimation error converges to zero exponentially in the mean square while the disturbance rejection attenuation is constrained to a give level by means of the H infin performance index. The explicit expression is then given for the desired filter parameters. A numerical example is exploited to show the usefulness of the results derived.
This paper focuses on the development and application of a Neuro-Fuzzy (NF) networks-based scheme for Fault Detection and Isolation (FDI) in a U-tube Steam Generator (UTSG). First, a NF network is trained with data co...
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This paper focuses on the development and application of a Neuro-Fuzzy (NF) networks-based scheme for Fault Detection and Isolation (FDI) in a U-tube Steam Generator (UTSG). First, a NF network is trained with data collected from a full scale UTSG simulator, and residuals are generated for fault detection. To identify the UTSG, a Locally Linear Neuro-Fuzzy (LLNF) model is used. This model is trained using the Locally Linear Model Tree (LOLIMOT) algorithm which is an incremental tree structure algorithm. Then, an evolutionary algorithm is used to train a Mamdani type NF network to classify the residuals. The residuals are analyzed by using this NF classifier for fault isolation purposes.
The problem of observation of some classes of quasilinear uncertain systems is studied in the framework of unknown input observer theory. High-order sliding-mode observers are designed for the considered classes of sy...
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The problem of observation of some classes of quasilinear uncertain systems is studied in the framework of unknown input observer theory. High-order sliding-mode observers are designed for the considered classes of systems. Necessary conditions for the convergence of the proposed observers are given in terms of restrictions on the system matrices. A new observation scheme, based on the error injection by high-order sliding-mode control, is proposed. Simulations confirm the theoretical results.
Precise control of Automatic Guided Vehicles (AGVs) navigating between the aisles of manufacturing systems by the use of local markers is an important task. On the basis of the geometric model of the workspace and the...
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Precise control of Automatic Guided Vehicles (AGVs) navigating between the aisles of manufacturing systems by the use of local markers is an important task. On the basis of the geometric model of the workspace and the vehicles and that of the sensor uncertainties precise trajectories were recently generated along which the vehicle safely can move. In order to achieve precise trajectory tracking the effects of the system's dynamical uncertainties (modeling errors and possible external perturbations) have to be compensated. In the present paper a simple, fixed point transformations based adaptive control is proposed for this purpose. The proposed method is tested via simulation for a vehicle of triangular shape, driven by three omnidirectional wheels. The method is also able to monitor and evade the conditions that may lead to turning over the vehicle.
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