References in zbMATH (referenced in 18 articles , 1 standard article )

Showing results 1 to 18 of 18.
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  1. Moral, Rafael A.; Hinde, John; Demétrio, Clarice G. B.: Bivariate residual plots with simulation polygons (2020)
  2. Concas, Anna; Fenu, Caterina; Rodriguez, Giuseppe: \textttPQser: a Matlab package for spectral seriation (2019)
  3. Evangelopoulos, Xenophon; Brockmeier, Austin J.; Mu, Tingting; Goulermas, John Y.: Continuation methods for approximate large scale object sequencing (2019)
  4. Ghandehari, Mahya; Janssen, Jeannette: An optimization parameter for seriation of noisy data (2019)
  5. Michael Hahsler; Matthew Piekenbrock; Derek Doran: dbscan: Fast Density-Based Clustering with R (2019) not zbMATH
  6. Chi, Eric C.; Allen, Genevera I.; Baraniuk, Richard G.: Convex biclustering (2017)
  7. Hahsler, Michael: An experimental comparison of seriation methods for one-mode two-way data (2017)
  8. Laurent, Monique; Seminaroti, Matteo: Similarity-first search: a new algorithm with application to Robinsonian matrix recognition (2017)
  9. Vigneron, V.; Chen, H.: A multi-scale seriation algorithm for clustering sparse imbalanced data: application to spike sorting (2016)
  10. Tatti, Nikolaj: Discovering bands from graphs (2014)
  11. Wittek, Peter: Two-way incremental seriation in the temporal domain with three-dimensional visualization: making sense of evolving high-dimensional datasets (2013)
  12. Chepoi, Victor; Seston, Morgan: Seriation in the presence of errors: a factor 16 approximation algorithm for (l_\infty)-fitting Robinson structures to distances (2011)
  13. Tseng, George C.: Quantile map: simultaneous visualization of patterns in many distributions with application to tandem mass spectrometry (2010)
  14. Wu, Han-Ming; Tien, Yin-Jing; Chen, Chun-Houh: GAP: a graphical environment for matrix visualization and cluster analysis (2010)
  15. Ali Ünlü; Thomas Kiefer; Ehtibar Dzhafarov: Fechnerian Scaling in R: The Package fechner (2009) not zbMATH
  16. Chepoi, Victor; Seston, Morgan: An approximation algorithm for (\ell_\infty) fitting Robinson structures to distances (2009)
  17. Michael Hahsler; Kurt Hornik; Christian Buchta: Getting Things in Order: An Introduction to the R Package seriation (2008) not zbMATH
  18. Michael Hahsler; Kurt Hornik: TSP - Infrastructure for the Traveling Salesperson Problem (2007) not zbMATH