Constructing and indexing the bijective and extended Burrows–Wheeler transform
Information and Computation, 2024•Elsevier
Abstract The Burrows–Wheeler transform (BWT) is a permutation whose applications are
prevalent in data compression and text indexing. The bijective BWT is a bijective variant of it
that has not yet been studied for text indexing applications. We fill this gap by proposing a
self-index built on the bijective BWT. The self-index applies the backward search technique
of the FM-index to find a pattern P with O (| P| lg| P|) backward search steps. Additionally,
we propose the first linear-time construction algorithm that is based on SAIS, improving the …
prevalent in data compression and text indexing. The bijective BWT is a bijective variant of it
that has not yet been studied for text indexing applications. We fill this gap by proposing a
self-index built on the bijective BWT. The self-index applies the backward search technique
of the FM-index to find a pattern P with O (| P| lg| P|) backward search steps. Additionally,
we propose the first linear-time construction algorithm that is based on SAIS, improving the …
Abstract
Abstract The Burrows–Wheeler transform (BWT) is a permutation whose applications are prevalent in data compression and text indexing. The bijective BWT is a bijective variant of it that has not yet been studied for text indexing applications. We fill this gap by proposing a self-index built on the bijective BWT. The self-index applies the backward search technique of the FM-index to find a pattern P with O (| P| lg| P|) backward search steps. Additionally, we propose the first linear-time construction algorithm that is based on SAIS, improving the best known result of O (n lg n/lg lg n) time to linear.
Elsevier
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