Research & technical collaboration
Selected published research showing precise problem formulation, mathematical structure, analysis, and results that can be independently inspected.
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4 results
First-author work on generalized contractive conditions and fixed-point theorems, with applications to integral equations.
A study showing how a precise theoretical structure can lead from fixed-point existence and uniqueness results to a concrete class of integral-equation applications.
Existence and uniqueness results for fixed points of Meir–Keeler-type mappings in complete metric spaces.
A study centered on conditions under which a mapping admits a fixed point: precise definitions, sufficient conditions, and provable conclusions.
Existence and uniqueness of best proximity points in non-Archimedean fuzzy metric spaces.
This work extends the fixed-point perspective to a closest-attainable-point problem, studying conditions that achieve the minimum distance between two sets.
Using fixed-point theory to establish existence of a solution for a nonlinear integral equation.
A direct example of moving from an abstract mathematical tool to a concrete analytical problem by connecting an integral equation with fixed-point results under continuity assumptions.
This section is designed to show the question, method, model, and genuine connection between findings and professional work.
