MinT

An overwhelming variety of different constructions for (t, m, s)-nets and (t, s)-sequences are known today. Propagation rules as well as connections to other mathematical objects make it a difficult task to determine the best net available in a given setting. We present the web-based database system MinT for querying best known (t, m, s)-net and (t, s)-sequence parameters. This new system provides a number of hitherto unavailable services to the research community.


References in zbMATH (referenced in 34 articles , 1 standard article )

Showing results 1 to 20 of 34.
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  1. Bartoli, D.; Quoos, L.; Zini, G.: Algebraic geometric codes on many points from Kummer extensions (2018)
  2. Yang, Shudi; Hu, Chuangqiang: Weierstrass semigroups from Kummer extensions (2017)
  3. Frederiksen, Tore Kasper; Jakobsen, Thomas P.; Nielsen, Jesper Buus; Trifiletti, Roberto: On the complexity of additively homomorphic UC commitments (2016)
  4. Bernardo, Fernando P.: Performance of cubature formulae in probabilistic model analysis and optimization (2015)
  5. Faure, Henri; Kritzer, Peter; Pillichshammer, Friedrich: From van der Corput to modern constructions of sequences for quasi-Monte Carlo rules (2015)
  6. Kritzer, Peter; Niederreiter, Harald: Propagation rules for $(u, m, \bolde, s)$-nets and $(u, \bolde, s)$-sequences (2015)
  7. Berg, James; Wakefield, Max: Skeleton simplicial evaluation codes (2014)
  8. Feulner, Thomas: Classification and nonexistence results for linear codes with prescribed minimum distances (2014)
  9. Suzuki, Kosuke: An explicit construction of point sets with large minimum Dick weight (2014)
  10. Dick, Josef; Kritzer, Peter: A higher order Blokh-Zyablov propagation rule for higher order nets (2012)
  11. Faure, Henri; Lemieux, Christiane: Improvements on the star discrepancy of $(t,s)$-sequences (2012)
  12. Nuyens, Dirk; Waterhouse, Benjamin J.: A global adaptive quasi-Monte Carlo algorithm for functions of low truncation dimension applied to problems from finance (2012)
  13. Couvreur, Alain: Construction of rational surfaces yielding good codes (2011)
  14. Couvreur, Alain: Differential approach for the study of duals of algebraic-geometric codes on surfaces (2011)
  15. Trinker, Horst: Cubic and higher degree bounds for codes and $(t,m,s)$-nets (2011)
  16. Dick, Josef; Kritzer, Peter: Duality theory and propagation rules for generalized digital nets (2010)
  17. Schürer, Rudolf; Schmid, Wolfgang Ch.: MinT-architecture and applications of the $(t, m, s)$-net and OOA database (2010)
  18. Trinker, Horst: New explicit bounds for ordered codes and $(t,m,s)$-nets (2010)
  19. Dick, Josef; Niederreiter, Harald: Duality for digital sequences (2009)
  20. L’Ecuyer, Pierre: Quasi-Monte Carlo methods with applications in finance (2009)

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Further publications can be found at: http://mint.sbg.ac.at/publications.php