xxsds-dynamic 1.0~alpha.1+git20210426.548c6f7-2 source package in Ubuntu

Changelog

xxsds-dynamic (1.0~alpha.1+git20210426.548c6f7-2) unstable; urgency=medium

  * Team Upload.
  * Adjust useOurHopscotchMap.patch to be compatible with existing hopscotch
    Closes: #1042340
  * Update d/u/metadata
  * Bump Standards-Version to 4.6.2 (no changes needed)
  * Update copyright years

 -- Nilesh Patra <email address hidden>  Fri, 25 Aug 2023 12:51:19 +0530

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Uploaded by:
Debian Med
Uploaded to:
Sid
Original maintainer:
Debian Med
Architectures:
all
Section:
misc
Urgency:
Medium Urgency

See full publishing history Publishing

Series Pocket Published Component Section
Oracular release universe misc
Noble release universe misc

Builds

Noble: [FULLYBUILT] amd64

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xxsds-dynamic_1.0~alpha.1+git20210426.548c6f7-2.dsc 1.6 KiB bbeaa288168b66ade6d5bba1ed75679a442f5b47d40fc5af84c6b48df5306b62
xxsds-dynamic_1.0~alpha.1+git20210426.548c6f7.orig.tar.xz 60.3 KiB 52764a18d3ee62a83a523c559215f6f330f396fd18d472f614937310f9422f9f
xxsds-dynamic_1.0~alpha.1+git20210426.548c6f7-2.debian.tar.xz 4.7 KiB 6d229a2b55eb3cd917a13baae455ce6e4474fdc66d282be889bbba6addc406b1

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Binary packages built by this source

libxxsds-dynamic-dev: succinct and compressed fully-dynamic data structures library

 This library offers space- and time-efficient implementations of some
 basic succinct/compressed dynamic data structures. It only ships header
 files, i.e. is inclusion only.
 .
 DYNAMIC features:
 .
  * A succinct Searchable Partial Sums with Indels (SPSI) structure
    representing a list of integers s_1, s_2, ..., s_m. Space: about
     1.2 * m * ( log(M/m) + log log m )
    bits, where
     M = m + s_1 + s_2 + ... + s_m.
    The structure supports also update operations (i.e. s_i = s_i + delta).
  * A Succinct dynamic bitvector supporting rank/select/access/Indel
    (RSAI) operations. Space: about 1.2 * n bits.
  * A gap-compressed dynamic bitvector supporting rank/select/access/Indel
    operations. Space: about 1.2 * b * ( log(n/b) + log log b ) bits,
    b being the number of bits set and n being the bitvector length. All
    operations take log(b) time.
  * A dynamic sparse vector (of integers) with access/Indel operations.
  * A dynamic string supporting rank/select/access/Indel operations. The
    user can choose at construction time between
    fixed-length/gamma/Huffman encoding of the alphabet. All operations
    take log(n) * log(sigma) time (or log(n) * H0 with Huffman encoding).
  * A run-length encoded dynamic string supporting
    rank/select/access/insert operations (removes are not yet
    implemented). Space: approximately
     R*(1.2 * log(sigma) + 2.4 * (log(n/R)+log log R) )
    bits, where R is the number of runs in the string. All operations
    take log(R) time.
  * A dynamic (left-extend only) entropy/run-length compressed BWT
  * A dynamic (left-extend only) entropy/run-length compressed
    FM-index. This structure consists in the above BWT + a dynamic suffix
    array sampling
 .
 Algorithms
 .
  * Two algorithms to build LZ77 in repetition-aware RAM working
    space. Both algorithms use a run-length encoded BWT with sparse
    Suffix array sampling. The first algorithm stores 2 SA samples per
    BWT run. The second algorithm (much more space efficient) stores
    1 SA sample per LZ factor. From the papers "Computing LZ77 in
    Run-Compressed Space", Alberto Policriti and Nicola Prezza, DCC2016
    and " LZ77 Computation Based on the Run-Length Encoded BWT", Alberto
    Policriti and Nicola Prezza (Algorithmica)
  * An algorithm to build the BWT in run-compressed space
  * An algorithm to build LZ77 in nH0(2+o(1)) space and n * log n *
    H0 time. From the paper "Fast Online Lempel-Ziv Factorization in
    Compressed Space", Alberto Policriti and Nicola Prezza, SPIRE2015
  * An algorithm to build the BWT in high-order compressed space. The
    algorithm runs in O(n * H_k * log log n) average-case time (e.g. good
    for DNA) and O(n * H_k * log n) worst-case time. From the paper
    "Average linear time and compressed space construction of the
    Burrows-Wheeler transform" Policriti A., Gigante N. and Prezza N.,
    LATA 2015 (the paper discusses a theoretically faster variant)
 .
 The SPSI structure is the building block on which all other structures
 are based. This structure is implemented with cache-efficient B-trees.