Results 81 to 90 of about 197 (157)
, 1994 : A class of optimal control problems for a parabolic equation with nonlinear boundary condition and constraints on the control and the state is considered.
Fredi Tröltzsch
core
Preconditioners For The Reduced Hessian In Elliptic Variational Inequalities
, 2007 . We show how a class of preconditioners for reduced Hessians in constrained optimization can be applied to certain elliptic variational inequalities.
Choi Kelley, T. D. Choi, C. T. Kelley
core
Solution Of Optimal Control Problems By A Pointwise Projected Newton Method
, 1995 . In the context of optimal control of ordinary differential equations, we prove local superlinear convergence and constraint identification results for an extension of the projected Newton method of Bertsekas.
C. T. Kelley, E. W. Sachs
core
Unified Robust Necessary Optimality Conditions for Nonconvex Nonsmooth Uncertain Multiobjective Optimization. [PDF]
J Optim Theory Appl, 2022 Wang J, Li S, Feng M.
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A Least-Squares Method for the Solution of the Non-smooth Prescribed Jacobian Equation. [PDF]
J Sci Comput, 2022 Caboussat A +2 more
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A Unified Approach to Shape and Topological Sensitivity Analysis of Discretized Optimal Design Problems. [PDF]
Appl Math Optim, 2023 Gangl P, Gfrerer MH.
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Explicit Solutions For Interval Semidefinite Linear Programs
, 1993 We consider the special class of semidefinite linear programs (IV P ) maximize trace CX subject to L ¯ A(X) ¯ U; where C; X; L; U are symmetric matrices, A is a (onto) linear operator, and ¯ denotes the Loewner (positive semidefinite) partial order.
Henry Wolkowicz
core
, 2007 Multi-step quasi-Newton methods for unconstrained optimization were introduced in [1, 2, 3], where it was shown how an interpolation in the variable-space could be used to generalize the Secant Equation.
I. A. Moghrabi, J. A. Ford
core
Comparison Of Different Fictitious Domain Approaches Used In Shape Optimization
, 1996 . Shape optimization with a homogeneous Dirichlet boundary value problem as a state is considered. Three fictitious domain approaches on a fixed grid are presented and used as solvers for the state problem.
Jaroslav Haslinger
core
A primal-dual splitting algorithm for composite monotone inclusions with minimal lifting. [PDF]
Numer Algorithms, 2023 Aragón-Artacho FJ +2 more
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