Asymmetric Laplace distribution (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Asymmetric Laplace distribution" in English language version.

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6doi.org

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3semanticscholar.org

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doi.org

Kozubowski, Tomasz J.; Podgorski, Krzysztof (2000). "A Multivariate and Asymmetric Generalization of Laplace Distribution". Computational Statistics. 15 (4): 531. doi:10.1007/PL00022717. S2CID 124839639. Retrieved 2015-12-29.
Jammalamadaka, S. Rao; Kozubowski, Tomasz J. (2004). "New Families of Wrapped Distributions for Modeling Skew Circular Data" (PDF). Communications in Statistics – Theory and Methods. 33 (9): 2059–2074. doi:10.1081/STA-200026570. S2CID 17024930. Retrieved 2011-06-13.
Yu, Keming; Moyeed, Rana A. (2001). "Bayesian quantile regression". Statistics & Probability Letters. 54 (4): 437-447. doi:10.1016/S0167-7152(01)00124-9. Retrieved 2022-01-09.
Yu, Keming; Zhang, Jin (2005). "A Three-Parameter Asymmetric Laplace Distribution and Its Extension". Communications in Statistics - Theory and Methods. 34 (9–10): 1867-1879. doi:10.1080/03610920500199018. S2CID 120827101. Retrieved 2022-01-30.
Kou, S.G. (August 8, 2002). "A Jump-Diffusion Model for Option Pricing". Management Science. 48 (8): 1086–1101. doi:10.1287/mnsc.48.8.1086.166. JSTOR 822677. Retrieved 2022-03-01.
Soltanifar, M; Escobar, M; Dupuis, A; Chevrier, A; Schachar, R (2022). "The Asymmetric Laplace Gaussian (ALG) Distribution as the Descriptive Model for the Internal Proactive Inhibition in the Standard Stop Signal Task". Brain Sciences. 12 (6): 730. doi:10.3390/brainsci12060730. PMC 9221528. PMID 35741615.

jstor.org

Kou, S.G. (August 8, 2002). "A Jump-Diffusion Model for Option Pricing". Management Science. 48 (8): 1086–1101. doi:10.1287/mnsc.48.8.1086.166. JSTOR 822677. Retrieved 2022-03-01.

nih.gov

ncbi.nlm.nih.gov

Soltanifar, M; Escobar, M; Dupuis, A; Chevrier, A; Schachar, R (2022). "The Asymmetric Laplace Gaussian (ALG) Distribution as the Descriptive Model for the Internal Proactive Inhibition in the Standard Stop Signal Task". Brain Sciences. 12 (6): 730. doi:10.3390/brainsci12060730. PMC 9221528. PMID 35741615.

pubmed.ncbi.nlm.nih.gov

Soltanifar, M; Escobar, M; Dupuis, A; Chevrier, A; Schachar, R (2022). "The Asymmetric Laplace Gaussian (ALG) Distribution as the Descriptive Model for the Internal Proactive Inhibition in the Standard Stop Signal Task". Brain Sciences. 12 (6): 730. doi:10.3390/brainsci12060730. PMC 9221528. PMID 35741615.

researchgate.net

Kozubowski, Tomasz J.; Podgorski, Krzysztof (2000). "A Multivariate and Asymmetric Generalization of Laplace Distribution". Computational Statistics. 15 (4): 531. doi:10.1007/PL00022717. S2CID 124839639. Retrieved 2015-12-29.

sciencedirect.com

Yu, Keming; Moyeed, Rana A. (2001). "Bayesian quantile regression". Statistics & Probability Letters. 54 (4): 437-447. doi:10.1016/S0167-7152(01)00124-9. Retrieved 2022-01-09.

semanticscholar.org

api.semanticscholar.org

Kozubowski, Tomasz J.; Podgorski, Krzysztof (2000). "A Multivariate and Asymmetric Generalization of Laplace Distribution". Computational Statistics. 15 (4): 531. doi:10.1007/PL00022717. S2CID 124839639. Retrieved 2015-12-29.
Jammalamadaka, S. Rao; Kozubowski, Tomasz J. (2004). "New Families of Wrapped Distributions for Modeling Skew Circular Data" (PDF). Communications in Statistics – Theory and Methods. 33 (9): 2059–2074. doi:10.1081/STA-200026570. S2CID 17024930. Retrieved 2011-06-13.
Yu, Keming; Zhang, Jin (2005). "A Three-Parameter Asymmetric Laplace Distribution and Its Extension". Communications in Statistics - Theory and Methods. 34 (9–10): 1867-1879. doi:10.1080/03610920500199018. S2CID 120827101. Retrieved 2022-01-30.

ssrn.com

Lihn, Stephen H.-T. (2015). "The Special Elliptic Option Pricing Model and Volatility Smile". SSRN: 2707810. Retrieved 2017-09-05.

tandfonline.com

Yu, Keming; Zhang, Jin (2005). "A Three-Parameter Asymmetric Laplace Distribution and Its Extension". Communications in Statistics - Theory and Methods. 34 (9–10): 1867-1879. doi:10.1080/03610920500199018. S2CID 120827101. Retrieved 2022-01-30.

ucsb.edu

pstat.ucsb.edu

Jammalamadaka, S. Rao; Kozubowski, Tomasz J. (2004). "New Families of Wrapped Distributions for Modeling Skew Circular Data" (PDF). Communications in Statistics – Theory and Methods. 33 (9): 2059–2074. doi:10.1081/STA-200026570. S2CID 17024930. Retrieved 2011-06-13.