Strong Coupled Fixed Point Analysis in Fuzzy Metric Spaces

A mathematical dataset from a paper by Xiangling Li of Hebei University of Architecture. It supports theorems on strong coupled fixed points via cyclic contractive mappings in fuzzy metric spaces. The dataset is used to ensure the existence of a common solution for two Urysohn-type integral equations.

Use Cases

• Testing fixed point theorems based on cyclic contractive mappings in fuzzy metric spaces.
• Validating the existence of common solutions for systems of Urysohn integral equations.
• Benchmarking numerical methods for integral equations of the type described.

Strengths

• Dataset is associated with a formal mathematical paper establishing new theorems.
• Focuses on a specific application to Urysohn integral equations, providing a concrete use case.

Limitations

• Row count and data volume are unknown, which may limit suitability assessment.
• Column-level documentation is absent; field semantics must be inferred after download.
• Last update date is unknown; freshness unverified.

Provenance

Source

Xiangling Li, Hebei University of Architecture

Collection Method

Derived from mathematical research published on paperswithcode.