The NLTS (No Low-Energy Trivial State) conjecture of Freedman and Hastings [FH14] posits that there exist families of Hamiltonians with all low energy states of non-trivial complexity (with complexity measured by the ...
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The mining industry is the source of the production of many consumer goods and equipment. Therefore, the companies that control this activity play a significant role in the global economy. However, it is an important ...
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Ontologies are a standard tool for creating semantic schemata in many knowledge intensive domains of human interest. They are becoming increasingly important also in the areas that have been until very recently domina...
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This paper deals with the fault-tolerant control problem for T-S fuzzy systems based on the particle swarm optimization (PSO) method. To cope the stability and fault-tolerants simultaneously, a novel fault-tolerant co...
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This paper deals with the fault-tolerant control problem for T-S fuzzy systems based on the particle swarm optimization (PSO) method. To cope the stability and fault-tolerants simultaneously, a novel fault-tolerant control algorithm is developed. The required conditions of the addressed system are developed with the aid of Lyapunov stability theory. Precisely, the particle swarm optimization algorithm is implemented to optimize the fuzzy controller. Finally, simulation results are provided to demonstrate the effectiveness of the obtained results.
We introduce a reinforcement learning framework for economic design where the interaction between the environment designer and the participants is modeled as a Stackelberg game. In this game, the designer (leader) set...
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A long-standing goal in deep learning has been to characterize the learning behavior of black-box models in a more interpretable manner. For graph neural networks (GNNs), considerable advances have been made in formal...
A long-standing goal in deep learning has been to characterize the learning behavior of black-box models in a more interpretable manner. For graph neural networks (GNNs), considerable advances have been made in formalizing what functions they can represent, but whether GNNs will learn desired functions during the optimization process remains less clear. To fill this gap, we study their training dynamics in function space. In particular, we find that the gradient descent optimization of GNNs implicitly leverages the graph structure to update the learned function, as can be quantified by a phenomenon which we call kernel-graph alignment. We provide theoretical explanations for the emergence of this phenomenon in the overparameterized regime and empirically validate it on real-world GNNs. This finding offers new interpretable insights into when and why the learned GNN functions generalize, highlighting their limitations in heterophilic graphs. Practically, we propose a parameter-free algorithm that directly uses a sparse matrix (i.e. graph adjacency) to update the learned function. We demonstrate that this embarrassingly simple approach can be as effective as GNNs while being orders-of-magnitude faster.
An emerging definition of the fractal-fractional operator has been used in this study for the modeling of Casson fluid *** magnetohydrodynamics flow of Casson fluid has cogent in a channel where the motion of the uppe...
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An emerging definition of the fractal-fractional operator has been used in this study for the modeling of Casson fluid *** magnetohydrodynamics flow of Casson fluid has cogent in a channel where the motion of the upper plate generates the flow while the lower plate is at a static *** proposed model is non-dimensionalized using the Pi-Buckingham theorem to reduce the complexity in solving the model and computation *** non-dimensional fractal-fractional model with the power-law kernel has been solved through the Laplace transform *** mathcad software has been used for illustration of the influence of various parameters,i.e.,Hartman number,fractal,fractional,and Casson fluid parameters on the velocity of fluid *** graphs and tables,the results have been implemented and it is shown that the boundary conditions are fully *** results reveal that the flow velocity is decreasing with the increasing values of the Hartman number and is increasing with the increasing values of the Casson fluid *** findings of the fractal-fractional model have elucidated that the memory effect of the flow model has higher quality than the simple fractional and classical ***,to show the validity of the obtained closed-form solutions,special cases have been obtained which are in agreement with the already published solutions.
Physical activity energy expenditure (PAEE) offers significant benefits for general healthcare monitoring and has the potential to promote healthy and active aging for elderly individuals. With recent advancements in ...
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It is essential to have accurate and reliable daily-inflow forecasting to improve short-term hydropower scheduling. This paper proposes a Causal multivariate Empirical mode Decomposition (CED) framework as a complemen...
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作者:
Kadam, Arvind H.Williamson, Sheldon S.Group
Faculty of Engineering and Applied Science Department of Electrical Computer and Software Engineeirng 2000 Simcoe Street North OshawaONL1G 0C5 Canada
Nowadays, the LCL (inductor-capacitor-inductor) filter is an integral part of every power electronic converter system operating on current control. Though higher order, the LCL filter due to its high harmonic suppress...
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