PROXSCAL

multidimensional scaling: Using SPSS/PROXSCAL. Multidimensional scaling attempts to find the structure in a set of proximity measures between objects. This process is accomplished by assigning observations to specific locations in a conceptual low-dimensional space such that the distances between points in the space match the given (dis)similarities as closely as possible. The result is a least-squares representation of the objects in that low-dimensional space, which, in many cases, will help you to further understand your data.


References in zbMATH (referenced in 12 articles )

Showing results 1 to 12 of 12.
Sorted by year (citations)

  1. Sergio Venturini, Raffaella Piccarreta : A Bayesian Approach for Model-Based Clustering of Several Binary Dissimilarity Matrices: The dmbc Package in R (2021) not zbMATH
  2. Frank M. T. A. Busing: Monotone Regression: A Simple and Fast O(n) PAVA Implementation (2020) not zbMATH
  3. Borg, Ingwer; Groenen, Patrick J. F.; Mair, Patrick: Applied multidimensional scaling and unfolding (2018)
  4. Greenacre, Michael J.; Groenen, Patrick J. F.: Weighted Euclidean biplots (2016)
  5. Siciliano, Roberta; D’Ambrosio, Antonio; Aria, Massimo; Amodio, Sonia: Analysis of web visit histories. I: Distance-based visualization of sequence rules (2016)
  6. Borg, Ingwer; Groenen, Patrick J. F.; Mair, Patrick: Applied multidimensional scaling (2013)
  7. Priebe, Carey E.; Marchette, David J.; Ma, Zhiliang; Adali, Sancar: Manifold matching: joint optimization of fidelity and commensurability (2013)
  8. Teuerle, Marek; Żebrowski, Piotr; Magdziarz, Marcin: Multidimensional Lévy walk and its scaling limits (2012)
  9. Busing, Frank M. T. A.; de Rooij, Mark: Unfolding incomplete data: guidelines for unfolding row-conditional rank order data with random missings (2009)
  10. Köhn, Hans-Friedrich: Combinatorial individual differences scaling within the city-block metric (2006)
  11. Borg, Ingwer; Groenen, Patrick J. F.: Modern multidimensional scaling. Theory and applications. (2005)
  12. de Rooij, Mark: Distance association models for the analysis of repeated transition frequency tables. (2001)