نتایج جستجو برای: Optimal approximation

تعداد نتایج: 542414  

Journal: :journal of computer and robotics 0
ahmad fakharian tarbiat modares mohammad taghi hamidi beheshti tarbiat modares

first riccati equation with matrix variable coefficients, arising in optimal and robust control approach, is considered. an analytical approximation of the solution of nonlinear differential riccati equation is investigated using the adomian decomposition method. an application in optimal control is presented. the solution in different order of approximations and different methods of approximat...

Journal: :bulletin of the iranian mathematical society 2011
j.-f. li x.-y. hu x.-f. duan l. zhang

Journal: :bulletin of the iranian mathematical society 2013
j. cai

in this paper, an iterative method is proposed for solving the matrix inverse problem $ax=b$ for hermitian-generalized hamiltonian matrices with a submatrix constraint. by this iterative method, for any initial matrix $a_0$, a solution $a^*$ can be obtained in finite iteration steps in the absence of roundoff errors, and the solution with least norm can be obtained by choosing a special kind of...

Journal: :Journal of Functional Analysis 1967

Ahmad Fakharian, Mohammad Taghi Hamidi Beheshti

First Riccati equation with matrix variable coefficients, arising in optimal and robust control approach, is considered. An analytical approximation of the solution of nonlinear differential Riccati equation is investigated using the Adomian decomposition method. An application in optimal control is presented. The solution in different order of approximations and different methods of approximat...

Journal: :Journal of Mathematical Analysis and Applications 1972

Journal: :computational methods for differential equations 0
ayatollah yari payame noor university mirkamal mirnia university of tabriz aghileh heydari payame noor university

in this paper, a new numerical method is presented for solvingthe optimal control problems of bang-bang type with free or xed terminaltime. the method is based on bezier polynomials which are presented inany interval as [t0; tf ]. the problems are reduced to a constrained problemswhich can be solved by using lagrangian method. the constraints ofthese problems are terminal state and conditions....

Journal: :Journal of Functional Analysis 1968

Journal: :Journal of Complexity 2000

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