pcalg: Estimation of CPDAG/PAG and causal inference using the IDA algorithm , Standard and robust estimation of the equivalence class of a Directed Acyclic Graph (DAG) via the PC-Algorithm. The equivalence class is represented by its (unique) Completete Partially Directed Acyclic Graph (CPDAG). Furthermore, a PAG instead of a CPDAG can be estimated if latent variables and/or selection variables are assumed to be present. FCI and RFCI are available for estimating PAGs. Functions for causal inference using the IDA algorithm (based on do-calculus of Judea Pearl) are provided for CPDAGs. (Source: http://cran.r-project.org/web/packages)

References in zbMATH (referenced in 59 articles , 3 standard articles )

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  1. Champion, Magali; Picheny, Victor; Vignes, Matthieu: Inferring large graphs using $\ell_1$-penalized likelihood (2018)
  2. Md. Bahadur Badsha, Evan A Martin, Audrey Qiuyan Fu: MRPC: An R package for accurate inference of causal graphs (2018) arXiv
  3. Malinsky, Daniel; Spirtes, Peter: Estimating bounds on causal effects in high-dimensional and possibly confounded systems (2017)
  4. Park, Young Woong; Klabjan, Diego: Bayesian network learning via topological order (2017)
  5. Pircalabelu, Eugen; Claeskens, Gerda; Gijbels, Irène: Copula directed acyclic graphs (2017)
  6. Santtu Tikka and Juha Karvanen: Identifying Causal Effects with the R Package causaleffect (2017)
  7. Silva, Ricardo; Shimizu, Shohei: Learning instrumental variables with structural and non-Gaussianity assumptions (2017)
  8. Aghdam, Rosa; Alijanpour, Mohsen; Azadi, Mehrdad; Ebrahimi, Ali; Eslahchi, Changiz; Rezvan, Abolfazl: Inferring gene regulatory networks by PCA-CMI using Hill climbing algorithm based on MIT score and SORDER method (2016)
  9. Goudie, Robert J. B.; Mukherjee, Sach: A Gibbs sampler for learning DAGs (2016)
  10. Ha, Min Jin; Sun, Wei; Xie, Jichun: $\mathsfPenPC$: a two-step approach to estimate the skeletons of high-dimensional directed acyclic graphs (2016)
  11. Lan, Wei; Ding, Yue; Fang, Zheng; Fang, Kuangnan: Testing covariates in high dimension linear regression with latent factors (2016)
  12. Lan, Wei; Zhong, Ping-Shou; Li, Runze; Wang, Hansheng; Tsai, Chih-Ling: Testing a single regression coefficient in high dimensional linear models (2016)
  13. Oates, Chris. J.; Smith, Jim Q.; Mukherjee, Sach: Estimating causal structure using conditional DAG models (2016)
  14. Peña, Jose M.; Gómez-Olmedo, Manuel: Learning marginal AMP chain graphs under faithfulness revisited (2016)
  15. Zhang, Jiji; Spirtes, Peter: The three faces of faithfulness (2016)
  16. Aragam, Bryon; Zhou, Qing: Concave penalized estimation of sparse Gaussian Bayesian networks (2015)
  17. Bontempi, Gianluca; Flauder, Maxime: From dependency to causality: a machine learning approach (2015)
  18. Ernest, Jan; Bühlmann, Peter: Marginal integration for nonparametric causal inference (2015)
  19. Kuipers, Jack; Moffa, Giusi: Uniform random generation of large acyclic digraphs (2015)
  20. Maathuis, Marloes H.; Colombo, Diego: A generalized back-door criterion (2015)

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