Pages that link to "Item:Q5252500"

The following pages link to Attainable Subspaces and the Bang-Bang Property of Time Optimal Controls for Heat Equations (Q5252500):

Displaying 18 items.

• On optimal location of diffusion and related optimal control for null controllable heat equation (Q499214) (← links)
• Decompositions and bang-bang properties (Q728211) (← links)
• Some optimal control problems of heat equations with weighted controls (Q1678052) (← links)
• Bang-bang property for time optimal control of the Korteweg-de Vries-Burgers equation (Q1678508) (← links)
• Time optimal sampled-data controls for the heat equation (Q1690937) (← links)
• On a kind of time optimal control problem of the heat equation (Q1712086) (← links)
• Admissible controls and controllable sets for a linear time-varying ordinary differential equation (Q2001568) (← links)
• Minimal time impulse control problem of semilinear heat equation (Q2031940) (← links)
• Minimal time impulse control of an evolution equation (Q2278885) (← links)
• The bang-bang property of time-varying optimal time control for null controllable heat equation (Q2317845) (← links)
• Optimal actuator location of minimum norm controls for heat equation with general controlled domain (Q2630916) (← links)
• Bang-bang property of time optimal null controls for some semilinear heat equation (Q2832098) (← links)
• Equivalence between Minimal Time and Minimal Norm Control Problems for the Heat Equation (Q4608236) (← links)
• Minimal time control of exact synchronization for parabolic systems (Q4999539) (← links)
• The bang-bang property of time and norm optimal control problems for parabolic equations with time-varying fractional Laplacian (Q5107909) (← links)
• Observability Inequalities from Measurable Sets for Some Abstract Evolution Equations (Q5270330) (← links)
• Minimal time impulse control for a class of homogeneous evolution equations (Q6604019) (← links)
• Approximate control of parabolic equations with on-off shape controls by Fenchel duality (Q6623078) (← links)