I.G. Mamedov, A.J. Abdullayeva
On an optimal control problem for 3D Bianchi integro-differential equations with nonsmooth coefficients under conditions in the geometric middle of the domain
Necessary and sufficient optimality conditions are obtained in the form of L.S. Pontryagin’s maximum principle in the study of an optimal control problem described by a three-dimensional boundary value problem defined in the geometric middle of the domain for one third-order integro-differential 3D Bianchi with L_p-coefficients.
Keywords: Pontryagin's maximum principle, Optimality conditions, 3D Bianchi equation, Equations with discontinuous coefficients
On an optimal control problem for 3D Bianchi integro-differential equations with nonsmooth coefficients under conditions in the geometric middle of the domain
Necessary and sufficient optimality conditions are obtained in the form of L.S. Pontryagin’s maximum principle in the study of an optimal control problem described by a three-dimensional boundary value problem defined in the geometric middle of the domain for one third-order integro-differential 3D Bianchi with L_p-coefficients.
Keywords: Pontryagin's maximum principle, Optimality conditions, 3D Bianchi equation, Equations with discontinuous coefficients