Homepage of Peter Sarkoci

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e-mail: peter.sarkoci@math.sk

Research

Publication list

• Submitted Manuscripta
  • Peter Sarkoci: Dominance of Ordinal Sums of the Łukasiewicz and the Product Triangular Norm (2009). AMS-MSC: 26D07 39B62
  • Fabrizio Durante, Rachele Foschi, Peter Sarkoci: Distorted copulas: constructions and tail dependence (2008).
  • Fabrizio Durante, Susanne Saminger-Platz, Peter Sarkoci: Rectangular patchwork for bivariate copulas and tail dependence. Communications in Statistics - Theory and Methods. AMS-MSC: 62H05 60E05 65C05
• Published in Journals

  • Fabrizio Durante, Peter Sarkoci, Carlo Sempi: Shuffles of copulas. Journal of Mathematical Analysis and Applications 352 (2009) 914-921. AMS-MSC: 60E05 28D05

  • Milan Petrik, Peter Sarkoci: Convex combinations of continuous nilpotent t-norms. Journal of Mathematical Analysis and Applications 350 (2009) 271-275. AMS-MSC: 20M14 39B52 (53A60 14C21 03B52 03E72)

  • Fabrizio Durante, Susanne Saminger-Platz, Peter Sarkoci: On representations of 2-increasing binary aggregation functions. Information Sciences 178 (2008) 4534-4541. AMS-MSC: 39B62 26B35 60E05

  • Peter Sarkoci: Dominance is not transitive on continuous triangular norms. Aequationes Mathematicae 75 (2008) 201-207. AMS-MSC: 26D07 39B62 (54E70)

  • Fabrizio Durante, Peter Sarkoci: A note on the convex combinations of triangular norms. Fuzzy Sets and Systems 159 (2008) 77-80. AMS-MSC: 62H05 (60E05)

  • Fabrizio Durante, Erich Peter Klement, José Juan Quesada-Molina, Peter Sarkoci: Remarks on two product-like constructions for copulas. Kybernetika 43 (2007) 235-244. AMS-MSC: 60E05

  • Susanne Saminger, Peter Sarkoci, Bernard De Baets: The dominance relation on the class of continuous t-norms from and ordinal sum point of view. Lecture Notes in Artificial Inteligence 4342 (2006) 319-334. AMS-MSC: 26D07 39B62 (54E70)

  • Peter Sarkoci: Domination in the families of Frank and Hamacher t-norms. Kybernetika (Prague) 41 (2005) 349-360. AMS-MSC: 26D15

  • Peter Sarkoci, Michal Sabo: Information boundedness principle in fuzzy inference process. Kybernetika (Prague) 38 (2002) 327-338. AMS-MSC: 03B52 (68T37)