Created by W.Langdon from gp-bibliography.bib Revision:1.4020

@InProceedings{langdon:2002:crlp, title = "Convergence Rates for the Distribution of Program Outputs", author = "W. B. Langdon", pages = "812--819", year = "2002", publisher = "Morgan Kaufmann Publishers", booktitle = "GECCO 2002: Proceedings of the Genetic and Evolutionary Computation Conference", editor = "W. B. Langdon and E. Cant{\'u}-Paz and K. Mathias and R. Roy and D. Davis and R. Poli and K. Balakrishnan and V. Honavar and G. Rudolph and J. Wegener and L. Bull and M. A. Potter and A. C. Schultz and J. F. Miller and E. Burke and N. Jonoska", address = "New York", publisher_address = "San Francisco, CA 94104, USA", month = "9-13 " # jul, keywords = "genetic algorithms, genetic programming, Fitness Landscapes, Markov analysis, Mutation convergence time, Total Variation Distance, Markov Minorization, Random walk eigenvalues, Average computer", ISBN = "1-55860-878-8", URL = "http://www.cs.ucl.ac.uk/staff/W.Langdon/ftp/papers/wbl_gecco2002.pdf", URL = "http://www.cs.ucl.ac.uk/staff/W.Langdon/ftp/papers/wbl_gecco2002.ps.gz", URL = "http://www.cs.bham.ac.uk/~wbl/biblio/gecco2002/gp103.pdf", URL = "http://www.cs.ucl.ac.uk/staff/W.Langdon/ftp/papers/gecco2002/gecco-2002-14.pdf", size = "8 pages", abstract = "Fitness distributions (landscapes) of programs tend to a limit as they get bigger. Markov chain convergence theorems give general upper bounds on the linear program sizes needed for convergence. Tight bounds (exponential in N, N log N, and smaller) are given for five computer models (any, average, cyclic, bit flip and Boolean). Mutation randomizes a genetic algorithm population in 0.25 (l+1)(log(l)+4) generations. Results for a genetic programming (GP) like model are confirmed by experiment.", notes = "GECCO-2002 A joint meeting of the eleventh International Conference on Genetic Algorithms (ICGA-2002) and the seventh Annual Genetic Programming Conference (GP-2002) Part of \cite{langdon:2002:GECCO}", }

Genetic Programming entries for William B Langdon