Pages that link to "Item:Q1795538"

The following pages link to Nonlinear impulsive evolution equations with nonlocal conditions and optimal controls (Q1795538):

Displaying 16 items.

• A class of nonlinear impulsive differential equation and optimal controls on time scales (Q652189) (← links)
• A general class of periodic boundary value problems for controlled nonlinear impulsive evolution equations on Banach spaces (Q1628298) (← links)
• Lagrange optimal controls and time optimal controls for composite fractional relaxation systems (Q1629890) (← links)
• Optimal controls for Riemann-Liouville fractional evolution systems without Lipschitz assumption (Q1673865) (← links)
• Optimal controls for a class of impulsive fractional differential equations with nonlocal conditions (Q1712098) (← links)
• Strongly nonlinear impulsive evolution equations and optimal control (Q1881338) (← links)
• Stability and solvability for a class of optimal control problems described by non-instantaneous impulsive differential equations (Q2125761) (← links)
• Existence and optimal controls of non-autonomous impulsive integro-differential evolution equation with nonlocal conditions (Q2137515) (← links)
• Optimal control problem described by impulsive differential equations with nonlocal boundary conditions (Q2251877) (← links)
• Existence and optimal controls for fractional stochastic evolution equations of Sobolev type via fractional resolvent operators (Q2317843) (← links)
• Time optimal controls for fractional differential systems with Riemann-Liouville derivatives (Q2328578) (← links)
• Relaxation of nonlinear impulsive controlled systems on Banach spaces (Q2474829) (← links)
• Periodic boundary value problems for controlled nonlinear impulsive evolution equations on Banach spaces (Q3133771) (← links)
• (Q3446324) (← links)
• Approximate Solutions of Impulsive Optimal Controls for a Class of Lagrange Problem (Q5150864) (← links)
• Nonlinear impulsive integro-differential equations of mixed type and optimal controls (Q5475295) (← links)