Runs Lotka's Law which is One of the Special Applications of
Zipf's Law
c( person("Kenneth", "Buker", email = "KCIV4@att.net", role = c("aut", "cre")), person("Dr. Alon", "Friedman", role = c("ctb")))
Running Lotka's Law following Pao (1985)(DOI: 10.1016/0306-4573(85)90055-X). The Law is based around the proof that the number of authors making n contributions is about 1/n^{a} of those making one contribution.
Kenneth Buker [aut, cre],
Dr. Alon Friedman [ctb]

J. T. Ormerod <jormerod@maths.unsw.edu.au> M. P. Wand
<matt@maths.unsw.edua.au>
This package contains routines and documentation for
solving quadratic programming problems where the hessian is
represented as the product of two matrices.

John T. Ormerod <jormerod@sydney.edu.au>, M. P. Wand
<matt@maths.unsw.edua.au>
Previous maintainer address bounced in Oct 2012,
maintainer is unresponsive so orphaned 2012-12-06.

c(person("John T.", "Ormerod", role = c("aut"),
email = "jormerod@sydney.edu.au"),
person("Matt P.", "Wand", role = c("aut","cre"),
email = "matt.wand@uts.edu.au"))
Solves quadratic programming problems where the Hessian is represented as the product of two matrices.
John T. Ormerod [aut],
Matt P. Wand [aut, cre]

c(person("John T.", "Ormerod", role = c("aut","cre"),
email = "john.ormerod@sydney.edu.au"),
person("Matt P.", "Wand", role = c("aut"),
email = "matt.wand@uts.edu.au"))
John T. Ormerod [aut, cre],
Matt P. Wand [aut]

J. T. Ormerod <jormerod@maths.unsw.edu.au>
M. P. Wand <matt@maths.unsw.edua.au>
This package contains routines and documentation for
solving quadratic programming problems where the hessian
is represented as the product of two matrices.

c(person("Shinsuke", "Mori", role = "aut",
email="shinsukemori@hiroshima-u.ac.jp"),
person("Ryuichi", "Ohori", role = "aut"),
person("Makoto", "Matsumoto", role = "aut",
email="mmat@hiroshima-u.ac.jp"),
person("Mutsuo", "Saito", role = "cre",
email="sai10@hiroshima-u.ac.jp"))
Shinsuke Mori [aut],
Ryuichi Ohori [aut],
Makoto Matsumoto [aut],
Mutsuo Saito [cre]
R implementation of Low Walsh Figure of Merit (WAFOM) Sequence
based on Niederreiter-Xing Sequence.