Optimal control problems - Globe Thesis

Keyword [Optimal control problems] Result: 21 - 40 \| Page: 2 of 8
21.	Superconvergence Of Rectangular Mixed Finite Element Methods For Constrainted Quadratic Optimal Control Problems
22.	Superconvergence Of Triangular Mixed Finite Elements Solutions For Optimal Control Problems
23.	Superconvergence Of Finite Method For Optimal Control Problems Governed By Parabolic Equations
24.	A Posteriori Error Estimates For Mixed Finite Element Solutions Of Quadratic Nonlinear Optimal Control Problems
25.	Recovery A Posteriori Error Estimates For General Convex Optimal Control Problems
26.	The Optimal Control Problems Of Production-Inventory Management System With Contraints
27.	Second-order Optimality Necessary Conditions In A Class Of Discrete Optimal Control Problems
28.	A Posteriori Error Estimates For Hp Finite Element Solutions Of Convex Optimal Control Problems
29.	A Domain Decomposition Algorithm And The Posteriori Error Estimates For Optimal Control Problems Governed By Parabolic Equations
30.	Properties For Some Quenching Ordinary Differential Equations And Their Quenching Time Optimal Control Problems
31.	The Research Of Mixed Finite Element Method For Nonlinear Optimal Control Problems
32.	Optimal Control Problems Of Predator-Prey System With Allee Effect And Functional Response Function
33.	New Preconditioners For Optimal Control Problems Of Burgers Equation
34.	Numerical Methods For Some Control Problems Involving L~1 Norm
35.	Based On The Optimal Homotopy Analysis Method For Solving Linear Optimal Control Problems
36.	Alternating Direction Method Of Multipliers For Solving Optimal Control Problem Governed By Stokes Equation
37.	On Preconditioned Subspace Method For Solving State Constrained Stokes Optimal Control Problems
38.	When The Standard Meaning Of The Next-order Linear Evolution Equations And A Class Of Optimal Control Problems
39.	Superconvergence Properties Of Optimal Control Problems For Elliptic Equation
40.	Adaptive Methods For Optimal Control Problems Governed By Diferential Equations
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