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    <subfield code="a">Optimization and Control with Applications</subfield>
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    <subfield code="a">Duality and Optimality Conditions -- On Minimization of Max-Min Functions -- A Comparison of Two Approaches to Second-Order Subdifferentiability Concepts with Application to Optimality Conditions -- Duality and Exact Penalization via a Generalized Augmented Lagrangian Function -- Duality for Semi-Definite and Semi-Infinite Programming with Equality Constraints -- The Use of Nonsmooth Analysis and of Duality Methods for the Study of Hamilton-Jacobi Equations -- Some Classes of Abstract Convex Functions -- Optimization Algorithms -- An Implementation of Training Dual-nu Support Vector Machines -- An Analysis of the Barzilai and Borwein Gradient Method for Unsymmetric Linear Equations -- An Exchange Algorithm for Minimizing Sum-Min Functions -- On the Barzilai-Borwein Method -- The Modified Subgraident Method for Equality Constrained Nonconvex Optimization Problems -- Inexact Restoration Methods for Nonlinear Programming: Advances and Perspectives -- Quantum Algorithm for Continuous Global Optimization -- SQP versus SCP Methods for Nonlinear Programming -- An Approximation Approach for Linear Programming in Measure Space -- Optimal Control -- Optimal Control of Nonlinear Systems -- Proximal-Like Methods for Convex Minimization Problems -- Analysis of Two Dimensional Nonconvex Variational Problems -- Stability of Equilibrium Points of Projected Dynamical Systems -- On a Quasi-Consistent Approximations Approach to Optimization Problems with Two Numerical Precision Parameters -- Numerical Solutions of Optimal Switching Control Problems -- A Solution to Hamilton-Jacobi Equation by Neural Networks and Optimal State Feedback Control -- H? Control Based on State Observer for Descriptor Systems -- Variational Inequality and Equilibrium Problems -- Decomposable Generalized Vector Variational Inequalities -- On a Geometric Lemma and Set-Valued Vector Equilibrium Problem -- Equilibrium Problems -- Gap Functions and Descent Methods for Minty Variational Inequality -- A New Class of Proximal Algorithms for the Nonlinear Complementarity Problem.</subfield>
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