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Sobol sequences (also called LPτ sequences or (t, s) sequences in base 2) are an example of quasi-random low-discrepancy sequences. They were first introduced by the Russian mathematician Ilya M. Sobol (Илья Меерович Соболь) in 1967. These sequences use a base of two to form successively finer uniform partitions of the unit interval and then reorder the coordinates in each dimension.

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  • Suite de Sobol (fr)
  • Sobol sequence (en)
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  • Les suites de Sobol (également appelées suites LPτ ou suite (t, s) en base 2) sont un exemple de suites quasi-aléatoires de faible divergence. Elles ont été introduites par le mathématicien russe Ilya M. Sobol (Илья Меерович Соболь) en 1967. Ces suites utilisent une base deux pour former successivement des partitions de plus en plus fines de l'intervalle [0,1] avant de réorganiser les coordonnées dans chaque dimension. (fr)
  • Sobol sequences (also called LPτ sequences or (t, s) sequences in base 2) are an example of quasi-random low-discrepancy sequences. They were first introduced by the Russian mathematician Ilya M. Sobol (Илья Меерович Соболь) in 1967. These sequences use a base of two to form successively finer uniform partitions of the unit interval and then reorder the coordinates in each dimension. (en)
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  • http://commons.wikimedia.org/wiki/Special:FilePath/Sobol_sequence_2D.svg
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  • Pseudorandom sequence 2D.svg (en)
  • Sobol sequence 2D.svg (en)
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  • Les suites de Sobol (également appelées suites LPτ ou suite (t, s) en base 2) sont un exemple de suites quasi-aléatoires de faible divergence. Elles ont été introduites par le mathématicien russe Ilya M. Sobol (Илья Меерович Соболь) en 1967. Ces suites utilisent une base deux pour former successivement des partitions de plus en plus fines de l'intervalle [0,1] avant de réorganiser les coordonnées dans chaque dimension. (fr)
  • Sobol sequences (also called LPτ sequences or (t, s) sequences in base 2) are an example of quasi-random low-discrepancy sequences. They were first introduced by the Russian mathematician Ilya M. Sobol (Илья Меерович Соболь) in 1967. These sequences use a base of two to form successively finer uniform partitions of the unit interval and then reorder the coordinates in each dimension. (en)
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