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release candidate 1.2.90
- From: Brian Gough <brian dot gough at network-theory dot co dot uk>
- To: gsl-discuss at sources dot redhat dot com
- Date: Wed, 11 Dec 2002 18:07:02 +0000 (GMT)
- Subject: release candidate 1.2.90
http://www.getafile.com/cgi-bin/merlot/get/network-theory/gsl/gsl-1.2.90.tar.gz
Please test it out and report the results to
gsl-discuss@sources.redhat.com
Brian
** Changed interface for gsl_sf_coupling_6j...(...). The old functions
actually calculated 6j for a permutation of the arguments (that
related to Racah W). This was incorrect and not consistent with
the documentation. The new versions calculate < {a,b,c}, {d,e,f} >,
as stated in the documentation. The old versions are still available
as gsl_sf_coupling_6j_INCORRECT...(...), though they are deprecated
and will be removed at some point in the future.
** Fixed compilation problems with gcc -ansi and other ANSI compilers.
** Fixed uninitialized memory access in the Niederreiter quasi-random
number generator.
** Fixed the eigenvalue routines to prevent an infinite loop for Inf
or NaN entries in matrix.
** Fixed a bug in the multifit and multiroots allocation routines
which cause them to fail to report some out of memory conditions.
** Fixed a bug in the seeding for the random number generator
gsl_rng_taus2 which affected a small number of seeds.
** Modified the complex householder transforms to avoid division by
zero, which could cause NaNs to be returned by the gsl_eigen_hermv
eigenvalue decomposition.
** The Nelder-Mead simplex algorithm for multidimensional
minimisation has been added.
** The random number distributions now include the Dirichlet and
Multinomial distributions.
** Added a new function gsl_fcmp for approximate comparison of
floating point numbers using Knuth's algorithm.
** Added new functions gsl_ldexp and gsl_frexp as portable
alternatives to ldexp() and frexp().
** Fixed a bug in gsl_linalg_bidiag_unpack_B which was returning
incorrect results for the superdiagonal.
** Fixed a bug in the acceptance condition for simulated annealing
** Ordinary differential equations can now be solved using a different
absolute error for each component with gsl_odeiv_control_scaled_new().