Resolve integer ambiguity based on the global deep grid-based algorithms.
Ontology highlight
ABSTRACT: Grid theory is rather commonly-used through out the research of integer ambiguity. In order to promote the efficiency of computation, it is of great necessity to reduce the correlations of the grid basis through the reduction. The classical reduction algorithm is known as the LLL (Lenstra-Lenstra-Lovász) algorithm. So as to further enhance the reduction effect, the deep-insertion LLL algorithm can be utilized as an alternative to the basis vector exchange algorithm. In practice, the deep-insertion LLL algorithm can achieve a better reduction effect, but it requires more time for reduction. The PotLLL algorithm replaces the basis vector exchange condition of deep-insertion LLL with an improving in the basis quality, and it can run in polynomial time, but with certain limitations. Therefore,
SUBMITTER: Zhi G
PROVIDER: S-EPMC10667259 | biostudies-literature | 2023 Nov
REPOSITORIES: biostudies-literature
ACCESS DATA