Publication

array(14 items)
   uid => 951 (integer)
   title => 'Core potentials: The consensus segmentation conjecture' (54 chars)
   abstract => 'Segmentations are partitions of an ordered set into non-overlapping interval
      s. The Consensus Segmentation or Segmentation Aggregation problem is a speci
      al case of the median problems with applications in time series analysis and
       computational biology. A wide range of dissimilarity measures for segmentat
      ions can be expressed in terms of potentials, a special type of set-function
      s. In this contribution, we shed more light on the properties of potentials,
       and how such properties affect the solutions of the Consensus Segmentation 
      problem. In particular, we disprove a conjecture stated in 2021, and we prov
      ide further insights into the theoretical foundations of the problem.' (677 chars)
   authors => array(3 items)
      0 => array(3 items)
         last_name => 'Santiago Argüllo' (17 chars)
         first_name => 'Anahy' (5 chars)
         sorting => 1 (integer)
      1 => array(3 items)
         last_name => 'Scholz' (6 chars)
         first_name => 'Guillaume.  E.' (14 chars)
         sorting => 2 (integer)
      2 => array(3 items)
         last_name => 'Stadler' (7 chars)
         first_name => 'Peter Florian' (13 chars)
         sorting => 3 (integer)
   type => '0' (1 chars)
   keywords => '' (0 chars)
   year => 2024 (integer)
   affiliation => 0 (integer)
   link_paper => '' (0 chars)
   link_supplements => '' (0 chars)
   file_published => 0 (integer)
   journal => ' Math. Comput. Sci.' (19 chars)
   doi => '10.1007/s11786-024-00593-y' (26 chars)
   preprint => '-1' (2 chars)