A hybrid of the fractional Vieta-Lucas functions and its application in constrained fractional optimal control systems containing delay
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10.1177/10775463241273027 |
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Optimal control of nonlinear fractional order delay systems governed by Fredholm integral equations based on a new fractional derivative operator
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10.1016/j.isatra.2022.06.037 |
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Analysis of nonlinear fractional optimal control systems described by delay Volterra-Fredholm integral equations via a new spectral collocation method
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10.1016/j.chaos.2022.112499 |
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Optimal control of linear fractional-order delay systems with a piecewise constant order based on a generalized fractional Chebyshev basis
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10.1177/10775463221113924 |
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A generalization of Müntz-Legendre polynomials and its implementation in optimal control of nonlinear fractional delay systems
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10.1016/j.chaos.2022.112093 |
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An accurate method for fractional optimal control problems governed by nonlinear multi-delay systems
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10.1177/10775463211053182 |
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Parameter identification of a class of nonlinear multidelay systems with piecewise constant delays
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10.1002/asjc.2466 |
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Solution of a specific class of nonlinear fractional optimal control problems including multiple delays
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A new fractional orthogonal basis and its application in nonlinear delay fractional optimal control problems
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A new method for the solution of hybrid analog digital beamforming problems
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Numerical solution of optimal control problems governed by integro?differential equations
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10.1002/asjc.1994 |
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Solution of delay fractional optimal control problems using a hybrid of block-pulse functions and orthonormal Taylor polynomials
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A class of nonlinear optimal control problems governed by Fredholm integro-differential equations with delay
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10.1080/00207179.2018.1550683 |
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A hybrid approach to parameter identification of linear delay differential equations involving multiple delays
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Optimal control of linear multi-delay systems with piecewise constant delays
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A direct approach for the solution of nonlinear optimal control problems with multiple delays subject to mixed state-control constraints
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A novel approach for the numerical investigation of optimal control problems containing multiple delays
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A composite pseudospectral method for optimal control problems with piecewise smooth solutions
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Parameter identification of linear multi-delay systems via a hybrid of block-pulse functions and Taylors polynomials
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Numerical treatment of non-linear optimal control problems involving piecewise constant delay
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