Andere Kunden interessierten sich auch für
![On a stochastic control problem with terminal state constraints]( "On a stochastic control problem with terminal state constraints")
On a stochastic control problem with terminal state constraints32,99 €![Assignment problem with budget constraints]( "Assignment problem with budget constraints")
Assignment problem with budget constraints32,99 €![Optimal Control of Random Sequences in Problems with Constraints]( "Optimal Control of Random Sequences in Problems with Constraints")
Optimal Control of Random Sequences in Problems with Constraints74,99 €![Deterministic Inventory Problems with Real Life Constraints]( "Deterministic Inventory Problems with Real Life Constraints")
Deterministic Inventory Problems with Real Life Constraints44,99 €![The SQP method for optimal control problems with mixed constraints]( "The SQP method for optimal control problems with mixed constraints")
The SQP method for optimal control problems with mixed constraints69,90 €![Partial Controllability of Hyperbolic Systems]( "Partial Controllability of Hyperbolic Systems")
Partial Controllability of Hyperbolic Systems41,99 €![Well-posedness and asymptotic bihavior for some hyperbolic systems]( "Well-posedness and asymptotic bihavior for some hyperbolic systems")
Well-posedness and asymptotic bihavior for some hyperbolic systems39,99 €
Perhaps the most widely studied type of problem in the mathematical theory of control is the "time optimal" control problem. The aim of control in this problem is to transform(or steering) any initial state y0 of a dynamic system into a desired stationary state (or to hitting a target set K H ) in minimal time. i.e., the cost function in this problem is the time in which a system is driving to desired state. Such problems are physical meaningful only if constraints are imposed on the control variables u U H since otherwise, trivially, the desired state could be achieved in zero time by the application of controls of infinite amplitude.