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Nonconvex separation theorems and some applications in vector optimization
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Geometric Functional Analysis and its Applications
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Recent Results on Duality in Vector Optimization
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Cone convexity, cone extreme points, and nondominated solutions in decision problems with multiobjectives
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Proper efficiency with respect to cones
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The structure of admissible points with respect to cone dominance
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Complete efficiency and interdependencies between objective functions in vector optimization
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Some duality theorems for the non-linear vector maximum problem
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Scalarization in vector optimization
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On the characterization of efficient points by means of monotone functionals
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Funktionalanalysis in normierten Räumen
What points at this work
Incoming claims: where this work appears in other papers’ reference lists and arguments.
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Nonlinear Multiobjective Programming
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Regularized nonlinear scalarization for vector optimization problems with PDE‐constraints
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Theory of Vector Optimization
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Higher-order optimality conditions for weakly efficient solutions in nonconvex set-valued optimization
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The generalized Tykhonov well-posedness for system of vector quasi-equilibrium problems
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Lagrangian conditions for approximate solutions on nonconvex set-valued optimization problems
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Optimality conditions for minimizing the difference of nonconvex vector-valued mappings
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Optimality conditions for vector equilibrium problems with constraint in Banach spaces
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Scalarization of Levitin–Polyak well-posedness in vector optimization using weak efficiency
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Well-setness and scalarization in set optimization
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Nonlinear scalarization functions and polar cone in set optimization
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Construction of functions with uniform sublevel sets
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Optimality conditions and minimax properties in set optimization
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Characterizations of generalized Levitin–Polyak well-posed set optimization problems
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A new tool for the investigation of extended real-valued functions
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New vectorial versions of Takahashi’s nonconvex minimization problem
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Connectedness of solution sets for generalized vector equilibrium problems via free-disposal sets in complete metric space
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On maximal and minimal elements for sets with respect to cones
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Hausdorff continuity of solution maps to equilibrium problems via the oriented distance function
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The Lipschitzianity of convex vector and set-valued functions
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Reinforcement Learning for Multi-Objective Optimization: A Review
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Nonlinear scalarizations in set optimization with variable ordering structures and applications
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Existence and Arcwise connectedness of Robust solutions for uncertain generalized multi-objective optimization problems
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Sequential optimality conditions for multiobjective fractional programming problems
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Well-Posedness and Structural Stability on a System of Simultaneous Generalized Vector Quasi-Equilibrium Problems
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Directional Derivative and Subgradient of Cone-Convex Set-Valued Mappings with Applications in Set Optimization Problems
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Improvement Sets and Robust Multiobjective Optimization
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Well-Posedness of Weakly Cooperative Equilibria for Multi-objective Population Games
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Continuity of Solution Maps to Parametric Set Optimization Problems via Parametric Equilibrium Problems
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Optimal control of rumor with spreaders of distinct character
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Comparison of Some Scalarization Methods in Multiobjective Optimization
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Well-posedness for set optimization problems involving set less relation via scalarization method
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Existence and connectedness of the l-minimal approximate solutions for set optimization problems: an application in generalized multiobjective robustness
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On the ϵ -variational principle for set-valued mappings
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Properties of enclosures in multiobjective optimization
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Optimality conditions via scalarization for a new -efficiency concept in vector optimization problems
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Improvement sets and vector optimization
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A unified approach to uncertain optimization
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Dissipative control for quaternion-valued fuzzy memristive neural networks: Nonlinear scalarization approach
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Nonconvex scalarization in set optimization with set-valued maps
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Vectorial form of Ekeland-type variational principle with applications to vector equilibrium problems and fixed point theory
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