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Advances in Fixed Point Theory and Its Applications
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Currently, the field of fixed-point theory is a highly active area of research. Its applications extend to a wide range of disciplines, including different areas of mathematics, engineering, economics, and biology. Fixed-point theory continues to evolve, offering new insights and solutions to complex problems across these various fields. This reprint encompasses all the papers that were accepted and published in the Special Issue titled “Advances in Fixed Point Theory and Its Applications”. We hope that these publications can provide inspiration for researchers in the fields of fixed-point results.
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Keywords
- (α − ψ) Meir–Keeler contractive mappings
- ?-bipolar metric space
- ?-metric
- b-metric
- bicomplex-valued controlled metric spaces
- binary relation
- bipolar metric space
- Caristi theorem
- Chatterjea contraction
- chemical graph theory
- controlled-type metric spaces
- convex bilevel optimization
- covariant and contravariant mappings
- Czerwik vector-valued metric space
- Czerwik vector-valued ℛ-metric space
- data dependence
- Elzaki transform convolution
- fixed point
- fixed point theorems
- fixed points
- forward–backward algorithms
- Fractional calculus
- generalized contractions
- Hilbert spaces
- homotopy
- image restoration problems
- inertial term
- integral equation
- iterative methods
- k-continuous
- Kannan contraction
- maximal monotone
- metric space
- mixed monotone operator
- multivalued almost contractive mappings
- multivalued mappings satisfying condition (E)
- neopentane graph
- non-Lipschitz operators
- nonlinear cyclic mapping
- orbitally continuous
- orthogonal b-metric space
- orthogonal α-almost Istrătescu contractions
- pseudomonotone operators
- relation-theoretic contraction
- relaxation and inertial techniques
- self-adaptive algorithm
- spaces with altering metrics
- split inverse problems
- split variational inclusion
- strong and ∆-convergence
- the Caputo fractional q-derivative boundary conditions
- the coupled Riemann-Liouville fractional q-difference system
- thema EDItEUR::P Mathematics and Science
- thema EDItEUR::P Mathematics and Science::PB Mathematics
- thema EDItEUR::P Mathematics and Science::PB Mathematics::PBW Applied mathematics
- Tseng’s extragradient method
- two-step inertial
- vector-valued metric space
- viscosity approximation
- weak w2-stability
Links
DOI: 10.3390/books978-3-7258-1876-1Editions