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Generalization of the gradient method with fractional order gradient direction
Fractional calculus is an efficient tool, which has the potential to improve the performance of
gradient methods. However, when the first order gradient direction is generalized by …
gradient methods. However, when the first order gradient direction is generalized by …
Boundary optimal control for parabolic distributed parameter systems with value iteration
A reinforcement learning-based boundary optimal control algorithm for parabolic distributed
parameter systems is developed in this article. First, a spatial Riccati-like equation and an …
parameter systems is developed in this article. First, a spatial Riccati-like equation and an …
Iterative learning feedback control for linear parabolic distributed parameter systems with multiple collocated piecewise observation
This paper presents a novel iterative learning feedback control method for linear parabolic
distributed parameter systems with multiple collocated piecewise observation. Multiple …
distributed parameter systems with multiple collocated piecewise observation. Multiple …
Adaptive optimal controller design for a class of LDI-based neural network systems with input time-delays
C Wang, H Fang, S He - Neurocomputing, 2020 - Elsevier
In this paper, a new online adaptive optimal controller design scheme is studied for a class
of nonlinear systems with input time-delays. First, we linearize the original nonlinear systems …
of nonlinear systems with input time-delays. First, we linearize the original nonlinear systems …
Design of generalized fractional order gradient descent method
This paper focuses on the convergence problem of the emerging fractional order gradient
descent method, and proposes three solutions to overcome the problem. In fact, the general …
descent method, and proposes three solutions to overcome the problem. In fact, the general …
Observer-oriented quantized tracking control design for parabolic non-linear uncertain PDE systems with dissipative constraints
V Elakkiya, N Shobana, OM Kwon… - … in Nonlinear Science and …, 2024 - Elsevier
This study accentuates the intricacies of designing a quantized observer-oriented model
reference tracking controller for parabolic non-linear uncertain partial differential equation …
reference tracking controller for parabolic non-linear uncertain partial differential equation …
Using a novel fractional-order gradient method for CNN back-propagation
Computer-aided diagnosis tools have experienced rapid growth and development in recent
years. Among all, deep learning is the most sophisticated and popular tool. In this paper …
years. Among all, deep learning is the most sophisticated and popular tool. In this paper …
Fractional Gradient Methods via ψ-Hilfer Derivative
Motivated by the increase in practical applications of fractional calculus, we study the
classical gradient method under the perspective of the ψ-Hilfer derivative. This allows us to …
classical gradient method under the perspective of the ψ-Hilfer derivative. This allows us to …
Real-time computational optimal control of an MHD flow system with parameter uncertainty quantification
In this paper, we consider a magnetic control problem arising in a one-dimensional (1-D)
MHD flow system governed by a set of coupled partial differential equations (PDEs) with …
MHD flow system governed by a set of coupled partial differential equations (PDEs) with …
Boundary control for a certain class of reaction-advection-diffusion system
E Cruz-Quintero, F Jurado - Mathematics, 2020 - mdpi.com
There are physical phenomena, involving diffusion and structural vibrations, modeled by
partial differential equations (PDEs) whose solution reflects their spatial distribution …
partial differential equations (PDEs) whose solution reflects their spatial distribution …