Thomas Royen (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Thomas Royen" in English language version.

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arxiv.org

Rafal Latala and Dariusz Matlak, Royen's proof of the Gaussian correlation inequality, arXiv:1512.08776
Royen, T. (2014). "A simple proof of the Gaussian correlation conjecture extended to multivariate gamma distributions". arXiv:1408.1028 [math.PR]. Supplemented by Royen, Thomas (2015). "Some probability inequalities for multivariate gamma and normal distributions". arXiv:1507.00528 [math.PR].
Royen, Thomas (2 July 2015). "Some probability inequalities for multivariate gamma and normal distributions". arXiv:1507.00528 [math.PR].

doi.org

Dunn, Olive Jean (March 1959). "Estimation of the medians for dependent variables". The Annals of Mathematical Statistics. 30 (1): 192–197. doi:10.1214/aoms/1177706374. JSTOR 2237135.

faz.net

plus.faz.net

"Der Beweis" (in German). Sibylle Anderl. 7 April 2017.

jstor.org

Dunn, Olive Jean (March 1959). "Estimation of the medians for dependent variables". The Annals of Mathematical Statistics. 30 (1): 192–197. doi:10.1214/aoms/1177706374. JSTOR 2237135.

quantamagazine.org

"A Long-Sought Proof, Found and Almost Lost". Quanta Magazine. Natalie Wolchover. 28 March 2017. Retrieved 1 May 2017.

rlp-forschung.de

"Curriculum Vitae Thomas Royen". Forschungsplattform des Landes Rheinland-Pfalz. Landesregierung Rheinland-Pfalz.

sciencealert.com

Crew, Bec (4 April 2017). "This German Retiree Solved One of World's Most Complex Maths Problems - And No One Noticed". ScienceAlert. Retrieved 26 December 2020. I know of people who worked on it for 40 years," Donald Richards, a statistician from Pennsylvania State University, told Natalie Wolchover at Quanta Magazine. "I myself worked on it for 30 years.

spiegel.de

Dambeck, Holger (4 April 2017). "67-Jähriger löst altes Statistikproblem" [67-year-old solves old statistics problem]. Der Spiegel (in German). Retrieved 26 December 2020. "Ich kenne Leute, die daran 40 Jahre gearbeitet haben", sagte er dem "Quanta Magazine".