Lauricella Functions

Lauricella functions are generalizations of the Gauss hypergeometric functions to multiple variables. Four such generalizations were investigated by Lauricella (1893), and more fully by Appell and Kampé de Fériet (1926, p. 117)

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References in zbMATH (referenced in 12 articles )

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  1. Hoback, Sarah; Parikh, Sarthak: Towards Feynman rules for conformal blocks (2021)
  2. Prataviera, Fábio; Cordeiro, Gauss M.; Ortega, Edwin M. M.; Suzuki, Adriano K.: The odd log-logistic geometric normal regression model with applications (2019)
  3. Altun, Emrah; Yousof, Haitham M.; Hamedani, G. G.: A new generalization of generalized half-normal distribution: properties and regression models (2018)
  4. Alizadeh, Morad; Cordeiro, Gauss M.; Pinho, Luis Gustavo Bastos; Ghosh, Indranil: The Gompertz-G family of distributions (2017)
  5. Cordeiro, Gauss M.; Alizadeh, Morad; Diniz Marinho, Pedro Rafael: The type I half-logistic family of distributions (2016)
  6. Duarte Sanchez, Jeniffer J.; da Luz Freitas, Wanessa W.; Cordeiro, Gauss M.: The extended generalized half-normal distribution (2016)
  7. Ortega, Edwin M. M.; Cordeiro, Gauss M.; Pascoa, Marcelino A. R.; Couto, Epaminondas V.: The log-exponentiated generalized gamma regression model for censored data (2012)
  8. Cordeiro, Gauss M.; Nadarajah, Saralees: Closed-form expressions for moments of a class of beta generalized distributions (2011)
  9. de Pascoa, Marcelino A. R.; Ortega, Edwin M. M.; Cordeiro, Gauss M.: The Kumaraswamy generalized gamma distribution with application in survival analysis (2011)
  10. Paulos, Miguel F.: Towards Feynman rules for Mellin amplitudes in AdS/CFT (2011)
  11. Pescim, Rodrigo R.; Demétrio, Clarice G. B.; Cordeiro, Gauss M.; Ortega, Edwin M. M.; Urbano, Mariana R.: The beta generalized half-normal distribution (2010)
  12. Nadarajah, Saralees: Explicit expressions for moments of (t) order statistics (2007)