Autonomous Underwater Gliders (AUGs) are extensively developed vehicles capable of prolonged exploration and observation in complex marine environments. Control of the AUG is challenging due to its slow response syste...
Autonomous Underwater Gliders (AUGs) are extensively developed vehicles capable of prolonged exploration and observation in complex marine environments. Control of the AUG is challenging due to its slow response system and its constraints. In this research, a linear model representation of AutoRegressive eXogenous input (ARX) will be constructed using input and output data from the AUG system, built Model Predictive Control (MPC), analyzed the performance, comparing with traditional Proportional-Integral-Derivative (PID). The objective is to enhance setpoint tracking accuracy and minimize energy to extend exploration time while faced with constraints. Simulation results reveal MPC exhibits potential setpoint tracking, low overshoot as low as 0.6% up to 0.3m/s maximum depth rate, has relatively low input changes indicating good efficiency compared to PID. MPC approach effectively addresses slow response systems, managing momentum, and handling actuator constraints commonly encountered in AUG.
We develop a resilient binary hypothesis testing framework for decision making in adversarial multi-robot crowdsensing tasks. This framework exploits stochastic trust observations between robots to arrive at tractable...
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Smart homes have assumed a pivotal role within energy communities, offering sophisticated home energy management systems tailored to end-users preferences across technical, economic, social, and environmental facets. ...
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THz metamaterial absorbers are a subclass of metamaterial-based structures that can absorb THz electromagnetic radiations in the THz range. In this paper, four different designs of THz metamaterial absorbers are propo...
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Attenuation correction (AC) using deep learning (DL)-based methods improves image quality and quantitative accuracy in myocardial perfusion (MP) SPECT when CT-based AC (CT-AC) is not feasible. However, potential misal...
There is a growing concern that generative AI models will generate outputs closely resembling the copyrighted materials for which they are trained. This worry has intensified as the quality and complexity of generativ...
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In this work, a novel reinforcement learning-based adaptive fault-tolerant control (FTC) scheme with actuator redundancy is presented for a nonlinear strict-feedback system with nonlinear dynamics and uncertainties. A...
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In this work, a novel reinforcement learning-based adaptive fault-tolerant control (FTC) scheme with actuator redundancy is presented for a nonlinear strict-feedback system with nonlinear dynamics and uncertainties. A learning-based switching function technique is established to steer different groups of actuators automatically and successively to mitigate the impact of faulty actuators by observing a switching performance index. The optimal tracking control problem (OTCP) of strict-feedback nonlinear systems is transformed into an equivalent optimal regulation problem of each affine subsystem via adaptive feedforward controllers. Subsequently, the designed objective functions associated with Hamilton–Jacobi–Bellman (HJB) estimate errors caused by neural network (NN) approximations can be minimized by the reinforcement learning algorithm without value or policy iterations. It is proved that the tracking objective can be achieved and all signals in the closed-loop system can be guaranteed to be bounded, as long as the minimum time interval between two successive failures is bounded. Theoretical results are verified by simulations.
Visual SLAM (Simultaneous Localization and Mapping) based on planar features has found widespread applications in fields such as environmental structure perception and augmented reality. However, current research face...
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This paper presents a Kalman filter based approach in order to solve the problem of tracking a noisy cosinusoidal signal with constant amplitude in the presence of noise. The objective is to estimate the state of the ...
This paper presents a Kalman filter based approach in order to solve the problem of tracking a noisy cosinusoidal signal with constant amplitude in the presence of noise. The objective is to estimate the state of the signal accurately, considering the inherent challenges posed by noise corruption. The Kalman filter is utilized as the core algorithm for state estimation, leveraging its ability to combine noisy measurements and a dynamic model to provide optimal estimates. The filter is initialized with zero states and covariance, and the state and covariance estimates are iteratively updated using time updates and measurement update equations. Through extensive simulations, the performance of the proposed Kalman filter-based algorithm is evaluated. The results demonstrate its effectiveness in accurately tracking cosinusoidal signals and mitigating the impact of noise. the Kalman Filter algorithm in this system produces low MSE at about 0.021 and MAE at about 0.111. The metrics results signify the algorithm’s ability to filter noise and estimate the actual state of the system, reflecting its robust tracking performance. The simulation results validate the effectiveness of the proposed approach and highlight its potential to enhance signal tracking accuracy in the presence of noise. Further research can explore the algorithm’s performance in various scenarios and investigate additional modifications to increase its robustness in challenging environments.
A task frequently encountered in digital circuit design is the solution of a two-valued Boolean equation of the form ℎ(X, Y, Z) = 1, where ℎ: B2κ+m+n → B2 and X, Y, and Z are binary vectors of lengths κ, m, and n, ...
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A task frequently encountered in digital circuit design is the solution of a two-valued Boolean equation of the form ℎ(X, Y, Z) = 1, where ℎ: B2κ+m+n → B2 and X, Y, and Z are binary vectors of lengths κ, m, and n, representing inputs, intermediary values, and outputs, respectively. The resultant of the suppression of the variables Y from this equation could be written in the form g(X, Z) = 1 where g: B2κ+n → B2. Typically, one needs to solve for Z in terms of X, and hence it is unavoidable to resort to ‘big’ Boolean algebras which are finite (atomic) Boolean algebras larger than the two-valued Boolean algebra. Other situations which necessitate ‘big’ Boolean-equation-solving are the so-called ‘elementary problems of digital circuit design,’ which entail five vector-Boolean quantities X, Y, Z, s and t that belong to B2κ, B2m, B2n, B2l , and B2l , respectively. Consider a ‘parent’ combinational network C of two (vectorial) inputs X and Y and a vectorial output t(X, Y), and assume that network C consists of two subnetworks A and B, where subnetwork A has the single (vectorial) input X and the (vectorial) output Z(X), while network B has the two vectorial inputs Z(X) and Y and the (vectorial) output s(Z, Y), which is exactly the same as the (vectorial) output t(X, Y) of network C. The above arrangement involves three vectorial Boolean functions, namely Z(X), s(Z, Y) and t(X, Y). Three problems arise when one utilizes the information that s(Z(X), Y) and t(X, Y) are equal, together with knowledge of two of the three functions X(X), s(Z, Y) and t(X, Y) in order to deduce the third function. Two of these problems are natural examples why ‘big’ Boolean-equation-solving is warranted. Methods of solving ‘big’ Boolean equations can be broadly classified as algebraic, tabular, numerical and map methods. The most prominent among these classes are the algebraic and map methods. This paper surveys and compares these two types of methods as regards simplicity, efficiency, and usabil
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