Packing of $k$-non-blocking squares into the unit square
Bulletin Polish Acad. Sci. Math.
MSC: Primary 52C15
DOI: 10.4064/ba250527-16-11
Published online: 24 November 2025
Abstract
Any collection of $k$-non-blocking squares with total area not greater than $\frac{k^2+1}{(k+1)^2}$ can be packed into the unit square.
