Noga Alon
Graphs and Combinatorics
We show that the way to partition a unit square into k2+s rectangles, for s=1 or s=-1, so as to minimize the largest perimeter of the rectangles, is to have k-1 rows of k identical rectangles and one row of k+s identical rectangles, with all rectangles having the same perimeter. We also consider the analogous problem for partitioning a rectangle into n rectangles and describe some possible approaches to it. © 1992.
Noga Alon
Graphs and Combinatorics
Noga Alon, Colin Mcdiarmid, et al.
Random Structures and Algorithms
Noga Alon, Zvi Galil, et al.
FOCS 1992
Noga Alon, Oded Goldreich, et al.
Random Structures and Algorithms