Lattice algorithms using floating-point arithmetic
fplll contains implementations of several lattice algorithms. The implementation relies on floating-point orthogonalization, and LLL is central to the code, hence the name. It includes implementations of floating-point LLL reduction algorithms, offering different speed/guarantees ratios. It contains a 'wrapper' choosing the estimated best sequence of variants in order to provide a guaranteed output as fast as possible. In the case of the wrapper, the succession of variants is oblivious to the user. It includes an implementation of the BKZ reduction algorithm, including the BKZ-2.0 improvements (extreme enumeration pruning, pre-processing of blocks, early termination). Additionally, Slide reduction and self dual BKZ are supported. It also includes a floating-point implementation of the Kannan-Fincke-Pohst algorithm that finds a shortest non-zero lattice vector. Finally, it contains a variant of the enumeration algorithm that computes a lattice vector closest to a given vector belonging to the real span of the lattice.
Release | Stable | Testing |
---|---|---|
Fedora Rawhide | 5.5.0-2.fc42 | - |
Fedora 41 | 5.4.5-4.fc41 | - |
Fedora 40 | 5.4.5-7.fc40 | - |
You can contact the maintainers of this package via email at
libfplll dash maintainers at fedoraproject dot org
.