What question did this study set out to answer?

The aim is to study binding functions of convex bipartite graph squares and explore partite testability of certain properties.

χ‐Binding Functions for Squares of Convex Bipartite Graphs and Partite Testability for Bipartite Squares

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This research explores graph binding functions and properties in convex bipartite graphs, indicating new testability results.

The aim is to study binding functions of convex bipartite graph squares and explore partite testability of certain properties.
Analyzed the boundedness of squares of bipartite graphs and subclasses.
Established a 3/2-approximation algorithm for coloring convex bipartite graph squares.
Investigated partite testable properties in relation to squares of bipartite graphs.
Proved that convex bipartite graphs have a linear binding function.
Demonstrated that the squares of biconvex bipartite graphs are perfect.
Identified certain well-known graph properties as either partite testable or not.

Chakraborty et al. (2026) studied this question.

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