An active set method for solving linearly constrained nonsmooth optimization problems
Mathematical Programming: Series A and B
Stopping rules for a random optimization method
SIAM Journal on Control and Optimization
New variable-metric algorithms for nondifferentiable optimization problems
Journal of Optimization Theory and Applications
Convergence of some algorithms for convex minimization
Mathematical Programming: Series A and B - Special issue: Festschrift in Honor of Philip Wolfe part II: studies in nonlinear programming
Generalized Pattern Search methods for a class of nonsmooth optimization problems with structure
Journal of Computational and Applied Mathematics
Suboptimal Fault Tolerant Control Design with the Use of Discrete Optimization
International Journal of Applied Mathematics and Computer Science - Issues in Fault Diagnosis and Fault Tolerant Control
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We present a random perturbation of the projected variable metric method for solving linearly constrained nonsmooth (i.e., nondifferentiable) nonconvex optimization problems, and we establish the convergence to a global minimum for a locally Lipschitz continuous objective function which may be nondifferentiable on a countable set of points. Numerical results show the effectiveness of the proposed approach.