Announcing LinBox version 1.1
September 22, 2008
Version 1.1.6 has been released
This release includes:
- improvemnt of the Chinese remaindering efficiency,
- upgrade to fflas-ffpack-1.3.3, including a better modular
balanced finite field implementation, better bound computations, and
bug fixes
- suppression of the gmp++ wrapper (duplicated from
givaro). Givaro is now a required library for linbox to compile
- Several bugs and compilation problems have been
fixed for the debianization of the library, and support of solaris
and cygwin.
April 3, 2008
Version 1.1.5 has been released
This release mostly provide numerous bug and memory leak fixes,
and support a broader range of systems/architectures (tested on
Sparc-Solaris, PPC-OS-X, x86_64-OS-X, x86_64/32-Linux)
October 27, 2007
Version 1.1.4 has been released
This release includes:
-
numerous bug fixes, corrections, memory leaks removals,... mostly
due to intense feed-back and patches of M. Abshoff.
-
Support for gcc-4.2 new conventions on template default parameters
-
Extended functionalities of the linear solver (rank deficient singular matrices)
-
Faster FFLAS routines for triangular system solving (trsm)), and
new inplace echelon form computations
(cf fflas-ffpack-1.3.2)
- and a much more...
January 31, 2007
LinBox 1.1 is our second "stable" release.
The Maple interface has undergone
a major revision and extension with the purpose
of making the linear algebra
functions easily invoked.
Also the BLAS support has been extended to Fortran BLAS (e.g. Goto BLAS) and C BLAS (e.g. ATLAS).
It has been checked with g++-4, on linux PIV, WinNT cygwin PIV, Mac G5 ... with
givaro-3.2.6, gmp-4.2.1, ntl-5.4, GotoBLAS-1.10, ATLAS-3.7.10, Maple 10.
What's new in this release:
- New Maple interface.
- Goto BLAS other Fortran BLAS support.
- Sigma bases algorithm.
- BlackBox Characteristic polynomial.
- Fast polynomial Matrix multiplication.
- Block Hankel and block Toepliz BLackBox support.
- Introspective determinant.
- Sparse rational solver.
- Enhanced ring support (in particular Polynomials).
- Faster FFLAS and FFPACK.
- More integer matrix capabilities, with simple drivers in
the solutions directory.
- ...and miscellaneous.
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