Results 31 to 40 of about 16,385,685 (296)
An Optimal Control Problem Related to the RSS Model
In this paper, we consider a discrete-time optimal control problem related to the model of Robinson, Solow and Srinivasan. We analyze this optimal control problem without concavity assumptions on a non-concave utility function which represents the ...
Alexander J. Zaslavski
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Optimal Control of an Obstacle Problem [PDF]
The author investigates optimal control problems governed by variational inequalities, and more, precisely the obstacle problem. Since the author adopts a numerical point of view, he first relaxes the feasible domain of the problem; then using both, mathematical programming methods and penalization methods, the author gets optimality conditions with ...
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Convergence of Pseudospectral Discretization of Optimal Control Problems [PDF]
The article of record as published may be located at http://ieeexplore.ieee.orgProceedings of the 40th IEEE Conference on Decision and Control ; Orlando, Florida USA, December 2001A generic nonlinear optimal control problem with a Bolza cost functional ...
Fahroo, Fariba, Ross, Michael I.
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EVOLUTIONARY ALGORITHMS FOR THE PROBLEM OF OPTIMAL CONTROL
The paper describes some of the popular evolutionary algorithms: genetic algorithms, differential evolution method, particle swarm optimization and bat-inspired method. With the help of these algorithms the problem of optimal control of a mobile robot is
A I Diveev, S V Konstantinov
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Optimal algorithms for a problem of optimal control
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Modelling stem cell differentiation related processes—A practical overview for biologists
Stem cell differentiation is complex and difficult to control experimentally. This review introduces suitable computational modelling approaches that can support stem cell research, from mechanistic ODE and abstract models to multiscale and deep learning methods.
Ricco Zeegelaar +4 more
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ON THE LOCAL CONTROLLABILITY FOR OPTIMAL CONTROL PROBLEMS
The authors consider the control system: \(\overset{.}{x}=f(x,u,t)\), \( x(t_{0})=x_{0}\), \(u(t)\in U(t)\), \(t\in \lbrack t_{0},t_{1}]\), where \(t\) is the time, \(x\in \mathbb{R}^{n}\) a state variable, \(x_{0}\) is fixed, and the control \(u(t)\in U(t)\) for a.a. \(t\in \lbrack t_{0},t_{1}]\). The set-valued mapping \(U:\mathbb{R}\rightrightarrows
Arutyunov, A. V., Zhukovskiy, S. E.
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Engineering peptides into antibodies—opportunities and strategies for therapeutic innovation
Peptides and antibodies occupy complementary therapeutic niches. Peptides recognize difficult targets in a compact format, while antibodies add specificity, long half‐life, and effector functions. This review examines strategies that merge both modalities—peptide grafting into loops, terminal and Fc fusions, and bioconjugation—highlighting how ...
Jinling Wang +2 more
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Application of the averaging method to the problems of optimal control of the impulse systems
The problem of optimal control at finite time interval for a system of differential equations with impulse action at fixed moments of time as well as the corresponding averaged system of ordinary differential equations are considered. It is proved the
T.V. Koval'chuk +3 more
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Time-Optimal Control Problem of Two Non-Synchronous Oscillators
The time-optimal control problem for a system consisting of two non-synchronous oscillators is considered. Each oscillator is controlled with a shared limited scalar control. The objective of the control is to accelerate the oscillatory system to a given
Leonid Berlin +2 more
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