New vectorial versions of Takahashi's nonconvex minimization problem
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Publication:828711
DOI10.1007/s11590-019-01521-xzbMath1466.90077OpenAlexW2995284990MaRDI QIDQ828711
A. P. Farajzadeh, Bahareh Khazayel
Publication date: 5 May 2021
Published in: Optimization Letters (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11590-019-01521-x
vector optimizationefficiencyscalarizationvector-valued functionalgebraic closurenonconvex minimization problemalgebraic interior
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- Existence of equilibria in complete metric spaces
- Nonconvex separation theorems and some applications in vector optimization
- Some equivalent formulations of the generalized Ekeland's variational principle and their applications
- On generalizing Takahashi's nonconvex minimization theorem
- The strong Ekeland variational principle, the strong drop theorem and applications
- A general principle on ordered sets in nonlinear functional analysis
- Fixed point theorems and characterizations of metric completeness
- Weak efficiency in vector optimization using a closure of algebraic type under cone-convexlikeness.
- Variational methods in partially ordered spaces
- Equivalent formulations of Ekeland's variational principle
- On the variational principle
- A generalization of Ekeland's variational principle by using the \(\tau\)-distance with its applications
- Gerstewitz functionals on linear spaces and functionals with uniform sublevel sets
- Vector Optimization
- A proof that every Banach space is subreflexive
- The drop theorem, the petal theorem and Ekeland's variational principle
- Nonconvex minimization problems
- Equivalents of Ekeland's principle
- Remarks to an equivalent formulation of ekeland’s variational principle
- Solvability of nonlinear operator equations