Computer Programs

Brusco, M., & Koehn, H.-F. (2007). Affinity propagation and the p-median model: A comparison of methods. Under review,

            Overview of methods and summary of comparison

            Vertex substitution heuristic (a Matlab m-file)

            VSH version that ignores preference vector (a Matlab m-file)

            Fishers iris data

            Hartigans birth and death rates data

            Lin and Kernighans data

            European cities (202) data from Grotshcel and Holland

            European cities (431) data from Grotshcel and Holland

            European cities (666) data from Grotshcel and Holland

            Reinelts circuit board holes data

Brusco, M., & Stahl, S. (2005). Branch-and-Bound Applications in Combinatorial Data Analysis. New York: Springer.

Minimum diameter partitioning (Chapter 3)

            bbdiam.for

            bbdiam.exe

            bbdisum.for

            bbdisum.exe

Minimum within-cluster sums of dissimilarities partitioning (Chapter 4)

            bbwcsum.for

            bbwcsum.exe

Minimum within-cluster sums of squares partitioning (Chapter 5)

            bbwcss.for

            bbwcss.exe

Bicriterion within-cluster sums of squares (Chapter 6)

            bbbiwcss.for

            bbbiwcss.exe

Maximizing the dominance index (Chapter 8)

            bbdom.for

            bbdom.exe

Maximizing gradient indices (Chapter 9)

            bburg.for

            bburg.exe

            bbwrg.for

            bbwrg.exe

            bburcg.for

            bburcg.exe

            bbwrcg.for

            bbwrcg.exe

Unidimensional Scaling (Chapter 10)

            bbforwrd.for

            bbforwrd.exe

            bbinward.for

            bbinward.exe

Variable Selection for Regression (Chapter 14)

            bestsub.for

            bestsub.exe

            bestsub.m

Brusco, M., & Cradit, J. D. (2005). Bicriterion methods for partitioning dissimilarity matrices. British Journal of Mathematical and Statistical Psychology, 58, 319-332.

            iterative.m

            bicriterion2.m

            bicriterion3.m

            bicriterion4.m