Log-Cauchy distribution (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Log-Cauchy distribution" in English language version.

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6archive.org

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archive.org

Lindsey, J.K. (2004). Statistical analysis of stochastic processes in time. Cambridge University Press. pp. 33, 50, 56, 62, 145. ISBN 978-0-521-83741-5.
Mode, C.J. & Sleeman, C.K. (2000). Stochastic processes in epidemiology: HIV/AIDS, other infectious diseases. World Scientific. pp. 29–37. ISBN 978-981-02-4097-4.
Marshall, A.W. & Olkin, I. (2007). Life distributions: structure of nonparametric, semiparametric, and parametric families. Springer. pp. 443–444. ISBN 978-0-387-20333-1.
Falk, M.; Hüsler, J. & Reiss, R. (2010). Laws of Small Numbers: Extremes and Rare Events. Springer. p. 80. ISBN 978-3-0348-0008-2.
Knight, J. & Satchell, S. (2001). Return distributions in finance. Butterworth-Heinemann. p. 153. ISBN 978-0-7506-4751-9.
Kleiber, C. & Kotz, S. (2003). Statistical Size Distributions in Economics and Actuarial Science. Wiley. pp. 101–102, 110. ISBN 978-0-471-15064-0.

doi.org

Olosunde, Akinlolu & Olofintuade, Sylvester (January 2022). "Some Inferential Problems from Log Student's T-distribution and its Multivariate Extension". Revista Colombiana de Estadística - Applied Statistics. 45 (1): 209–229. doi:10.15446/rce.v45n1.90672. Retrieved 2022-04-01.{{cite journal}}: CS1 maint: multiple names: authors list (link)
Panton, D.B. (May 1993). "Distribution function values for logstable distributions". Computers & Mathematics with Applications. 25 (9): 17–24. doi:10.1016/0898-1221(93)90128-I.
Lindsey, J.K.; Jones, B. & Jarvis, P. (September 2001). "Some statistical issues in modelling pharmacokinetic data". Statistics in Medicine. 20 (17–18): 2775–278. doi:10.1002/sim.742. PMID 11523082. S2CID 41887351.
Zuo-Yun, Y.; et al. (June 2005). "LogCauchy, log-sech and lognormal distributions of species abundances in forest communities". Ecological Modelling. 184 (2–4): 329–340. doi:10.1016/j.ecolmodel.2004.10.011.

metapress.com

resources.metapress.com

Bondesson, L. (2003). "On the Lévy Measure of the Lognormal and LogCauchy Distributions". Methodology and Computing in Applied Probability: 243–256. Archived from the original on 2012-04-25. Retrieved 2011-10-18.

nih.gov

pubmed.ncbi.nlm.nih.gov

Lindsey, J.K.; Jones, B. & Jarvis, P. (September 2001). "Some statistical issues in modelling pharmacokinetic data". Statistics in Medicine. 20 (17–18): 2775–278. doi:10.1002/sim.742. PMID 11523082. S2CID 41887351.

proquest.com

Olosunde, Akinlolu & Olofintuade, Sylvester (January 2022). "Some Inferential Problems from Log Student's T-distribution and its Multivariate Extension". Revista Colombiana de Estadística - Applied Statistics. 45 (1): 209–229. doi:10.15446/rce.v45n1.90672. Retrieved 2022-04-01.{{cite journal}}: CS1 maint: multiple names: authors list (link)

semanticscholar.org

api.semanticscholar.org

Lindsey, J.K.; Jones, B. & Jarvis, P. (September 2001). "Some statistical issues in modelling pharmacokinetic data". Statistics in Medicine. 20 (17–18): 2775–278. doi:10.1002/sim.742. PMID 11523082. S2CID 41887351.

siu.edu

math.siu.edu

Olive, D.J. (June 23, 2008). "Applied Robust Statistics" (PDF). Southern Illinois University. p. 86. Archived from the original (PDF) on September 28, 2011. Retrieved 2011-10-18.

ul.pt

docentes.deio.fc.ul.pt

Alves, M.I.F.; de Haan, L. & Neves, C. (March 10, 2006). "Statistical inference for heavy and super-heavy tailed distributions" (PDF). Archived from the original (PDF) on June 23, 2007.

web.archive.org

Olive, D.J. (June 23, 2008). "Applied Robust Statistics" (PDF). Southern Illinois University. p. 86. Archived from the original (PDF) on September 28, 2011. Retrieved 2011-10-18.
Alves, M.I.F.; de Haan, L. & Neves, C. (March 10, 2006). "Statistical inference for heavy and super-heavy tailed distributions" (PDF). Archived from the original (PDF) on June 23, 2007.
Bondesson, L. (2003). "On the Lévy Measure of the Lognormal and LogCauchy Distributions". Methodology and Computing in Applied Probability: 243–256. Archived from the original on 2012-04-25. Retrieved 2011-10-18.

wolfram.com

mathworld.wolfram.com

"Moment". Mathworld. Retrieved 2011-10-19.