@techreport{CasajusKramm2022,
  type      = {Working Paper},
  author    = {Casajus, Andr{\´e} and Kramm, Michael},
  title     = {The dual Lov{\´a}sz-Shapley value and the Shapley value for non-negatively weighted TU games},
  series    = {HHL Working paper},
  issn      = {1864-4562},
  doi       = {10.60734/opus-2849},
  institution = {Chair of Economics and Information Systems},
  series    = {HHL-Arbeitspapier / HHL Working paper},
  number    = {196},
  pages     = {17},
  year      = {2022},
  abstract  = {We suggest two economically plausible alternatives to the Lov{\´a}sz-Shapley value for non-negatively weighted TU games (Casajus and Wiese, 2017. Int. J. Game Theory 46 , 295-310), the dual Lov{\´a}sz-Shapley value and the Shapley² value. Whereas the former is based on the Lov{\´a}sz extension operator for TU games (Lov{\´a}sz, 1983. Mathematical Programming: The State of the Art, Springer, 235.256; Algaba et al., 2004. Theory Decis. 56, 229.238.), the latter two are based on the dual Lov{\´a}sz extension operator and the Shapley extension operator (Casajus and Kramm, 2021. Discrete Appl. Math. 294, 224.232), respectively.},
  language  = {en}
}