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  1. World Encyclopedia
  2. Librsb - Wikipedia
Librsb - Wikipedia
From Wikipedia, the free encyclopedia
LIBRSB
Example rendering of RSB matrix created with librsb.
Original authorMichele Martone
Stable release
1.2.0 / September 2016 (2016-09)
Operating systemCross-platform
Available inC, C++, Fortran
TypeSoftware library
LicenseGPL License
Websitelibrsb.sourceforge.net

librsb is an open-source parallel library for sparse matrix computations using the Recursive Sparse Blocks (RSB) matrix format.

librsb provides cache efficient multi-threaded Sparse BLAS operations via OpenMP, and is best suited to large sparse matrices.

Features

[edit]

librsb provides:

  • Conversion from/to COO, CSR, CSC sparse matrix formats.
  • Support for the four BLAS types.
  • Support for general, symmetric, hermitian matrices.
  • Parallel threaded, eventually strided:
    • Sparse matrix-vector multiplication.
    • Sparse matrix-dense matrix multiplication.
    • Sparse matrix-vector triangular solve.
    • Sparse matrix-dense matrix triangular solve.
  • Sparse matrix-sparse matrix multiplication.
  • Elemental sparse matrix operations (scaling, add, etc.).
  • Row-wise or column-wise scaling.
  • Rows / columns extraction.
  • An online empirical autotuning function.
  • File input/output in the Matrix Market format.
  • Rendering of the RSB structure into EPS (Encapsulated Postscript) figures.
  • A program for benchmarking / testing performance.
  • Implements the Sparse BLAS standard, as specified in the BLAS Technical Forum.[1] documents.

System requirements

[edit]

librsb can be used from:

  • C and C++ (rsb.h interface)
  • Fortran 90/95/2003 (module rsb)
  • GNU Octave (sparsersb package for GNU Octave) GNU Octave package [2]

See also

[edit]
  • List of open-source mathematical libraries

References

[edit]
  1. ^ BLAS Technical Forum
  2. ^ sparsersb: "Interface to the librsb package implementing the RSB sparse matrix format for fast shared-memory sparse matrix computations."
  • Martone, M. Efficient multithreaded untransposed, transposed or symmetric sparse matrix-vector multiplication with the Recursive Sparse Blocks format. Parallel Computing 40(7): 251-270 (2014)

External links

[edit]
  • librsb.sf.net
  • librsb.sourceforge.net
  • v
  • t
  • e
Numerical linear algebra
Key concepts
  • Floating point
  • Numerical stability
Problems
  • System of linear equations
  • Matrix decompositions
  • Matrix multiplication (algorithms)
  • Matrix splitting
  • Sparse problems
Hardware
  • CPU cache
  • TLB
  • Cache-oblivious algorithm
  • SIMD
  • Multiprocessing
Software
  • ATLAS
  • MATLAB
  • Basic Linear Algebra Subprograms (BLAS)
  • LAPACK
  • Specialized libraries
  • General purpose software
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