Best approximation and variational inequality problems involving a simulation function
From MaRDI portal
Publication:269993
DOI10.1186/s13663-016-0512-9zbMath1334.41040OpenAlexW2295829258WikidataQ59469686 ScholiaQ59469686MaRDI QIDQ269993
Calogero Vetro, Fairouz Tchier, Francesca Vetro
Publication date: 6 April 2016
Published in: Fixed Point Theory and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1186/s13663-016-0512-9
Variational and other types of inequalities involving nonlinear operators (general) (47J20) Best approximation, Chebyshev systems (41A50) Abstract approximation theory (approximation in normed linear spaces and other abstract spaces) (41A65)
Related Items (18)
Common fixed point results via simulation type functions in non-Archimedean modular metric spaces and applications ⋮ Random best proximity points for \(\alpha\)-admissible mappings via simulation functions ⋮ A solution to nonlinear Fredholm integral equations in the context of \(w\)-distances ⋮ Best proximity problems for new types of $\mathcal{Z}$-proximal contractions with an application ⋮ An alternative and easy approach to fixed point results via simulation functions ⋮ Wt0-distance and best proximity points involving b-simulation functions ⋮ Coupled fixed point and best proximity point results involving simulation functions ⋮ BEST PROXIMITY POINTS AND FIXED POINTS WITH -FUNCTIONS IN THE FRAMEWORK OF -DISTANCES ⋮ Best proximity point theorems for cyclic contractions mappings in Banach algebras ⋮ Some new results on simulation functions ⋮ Unnamed Item ⋮ Fixed Points That Are Zeros of a Given Function ⋮ Best proximity point results for Geraghty type \(\mathcal{Z}\)-proximal contractions with an application ⋮ Existence of the solution to variational inequality, optimization problem, and elliptic boundary value problem through revisited best proximity point results ⋮ Best proximity points involving simulation functions with \(w_0\)-distance ⋮ Fixed point for \(\alpha \)-\(\varTheta \)-\(\varPhi \)-contractions and first-order periodic differential problem ⋮ Simulation functions: a survey of recent results ⋮ Best proximity points revisited
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Best proximity point theorems: an exploration of a common solution to approximation and optimization problems
- Common solutions to variational inequalities
- Coincidence point theorems on metric spaces via simulation functions
- \(\theta\)-metric space: a generalization
- A best proximity point theorem for weakly contractive non-self-mappings
- Best proximity points: Global optimal approximate solutions
- Best proximity points: Optimal solutions
- Existence and convergence of best proximity points
- Best proximity points: convergence and existence theorems for \(p\)-cyclic mappings
- Convergence and existence results for best proximity points
- Best proximity point theorems for \(p\)-cyclic Meir--Keeler contractions
- Nonlinear programming and variational inequality problems. A unified approach
- Dynamical systems and variational inequalities
- Fixed point theorems on ordered metric spaces and applications to nonlinear elastic beam equations
- Best proximity pair theorems for multifunctions with open fibres
- Best proximity points for weak proximal contractions
- Best proximity points for some classes of proximal contractions
- Various generalizations of metric spaces and fixed point theorems
- Best proximity points for cyclic Meir-Keeler contractions
- Some results on weakly contractive maps
- Extensions of two fixed point theorems of F. E. Browder
- Fixed point results on metric and partial metric spaces via simulation functions
- Nonlinear contractions involving simulation functions in a metric space with a partial order
- Proximinal Retracts and Best Proximity Pair Theorems
- A new approach to the study of fixed point theory for simulation functions
- Best proximity points for proximal contractions
- Best approximation in inner product spaces
This page was built for publication: Best approximation and variational inequality problems involving a simulation function