Pages that link to "Item:Q2940350"

The following pages link to Stable sequential convex programming in a Hilbert space and its application for solving unstable problems (Q2940350):

Displaying 15 items.

• Stable sequential Lagrange principles in the inverse final observation problem for the system of Maxwell equations in the quasistationary magnetic approximation (Q311184) (← links)
• Stable sequential Kuhn-Tucker theorem in iterative form or a regularized Uzawa algorithm in a regular nonlinear programming problem (Q498579) (← links)
• Stable sequential Pontryagin maximum principle in optimal control problems with phase restrictions (Q2153287) (← links)
• Stable iterative Lagrange principle in convex programming as a tool for solving unstable problems (Q2357119) (← links)
• Inverse final observation problems for Maxwell's equations in the quasi-stationary magnetic approximation and stable sequential Lagrange principles for their solving (Q2359066) (← links)
• A sequential method for a class of stable mathematical programming problems (Q2810550) (← links)
• REGULARIZATION OF PONTRYAGIN MAXIMUM PRINCIPLE IN OPTIMAL CONTROL OF DISTRIBUTED SYSTEMS (Q4581434) (← links)
• Regularization of the Pontryagin maximum principle in the problem of optimal boundary control for a parabolic equation with state constraints in Lebesgue spaces (Q4639851) (← links)
• On the regularization of the Lagrange principle and on the construction of the generalized minimizing sequences in convex constrained optimization problems (Q4986766) (← links)
• On the regularization of classical optimality conditions in a convex optimal control problem with state constraints (Q5012426) (← links)
• Nondifferential Kuhn–Tucker theorems in constrained extremum problems via subdifferentials of nonsmooth analysis (Q5012431) (← links)
• On regularization of classical optimality conditions in convex optimization problems for Volterra-type systems with operator constraints (Q6552485) (← links)
• On the role of Lagrange multipliers and duality in ill-posed problems for constrained extremum. To the 60th anniversary of the Tikhonov regularization method (Q6554539) (← links)
• Regularization of classical optimality conditions in optimization problems for linear Volterra-type systems with functional constraints (Q6554550) (← links)
• Perturbation method and regularization of the Lagrange principle in nonlinear constrained optimization problems (Q6661392) (← links)