Results 261 to 270 of about 1,182,141 (298)

Evaluating the relationship between educational attainment, obesity-related indicators, and prostate diseases: A univariable and multivariable Mendelian randomization study. [PDF]

Medicine (Baltimore)
Ji WT, Wang YK, Jin XF, Wang SQ, Wang Y.
europepmc   +1 more source

Systolic Blood Pressure and Microaxial Flow Pump-Associated Survival in Infarct-Related Cardiogenic Shock: A Post Hoc Analysis of the DanGer Shock Randomized Clinical Trial.

JAMA Cardiol
Mikkelsen AD, Beske RP, Jensen LO, Eiskjær H, Mangner N, Polzin A, Schulze C, Skurk C, Nordbeck P, Schrage B, Panoulas V, Zimmer S, Schäfer A, Engstrøm T, Holmvang L, Frydland M, Junker AB, Schmidt H, Udesen NLJ, Wachtell K, Terkelsen CJ, Linke A, Kjærgaard J, Møller JE, Hassager C, DanGer Shock Investigators.   +25 more
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Assessing the bidirectional causal relationship between malnutrition, self-reported fatigue, and stroke: A 2-sample Mendelian randomization study. [PDF]

Medicine (Baltimore)
Luo M, Wen S, Jiang H, Lei Y, Sun M.
europepmc   +1 more source

Exploring the causal relationship between matrix metalloproteinases and adrenocortical carcinoma: A Mendelian randomization study. [PDF]

Medicine (Baltimore)
Huang Z, Zhang Q.
europepmc   +1 more source

Erratum: Causal Effects of Smoking, Alcohol, Coffee, and Tea Intake on Gynecologic Cancers: A Mendelian Randomization Study [Corrigendum]. [PDF]

Int J Womens Health
europepmc   +1 more source

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Random Relations, Random Utilities, and Random Functions

Journal of Mathematical Psychology, 2001
The aim of the paper is to extend the first author's earlier results, and to complement and reformulate closely related work, by analyzing the relationship between three fundamental ways of mathematically representing judgements and preferences. The paper significantly extends the following three approaches considered in the paper to modelling the ...
Regenwetter, M., Marley, A. A. J.
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“Random” random matrix products

Journal d'Analyse Mathématique, 2001
This paper studies compositions of independent random bundle maps \(F(x,a)=f_Fx,T_F(x)a\), \(x\in X\), \(a\in \mathbb R^d\), where \(X\) is a Borel subset of a Polish space, whose distributions form a stationary process. This specializes to the case of products of independent random matrices evolving by a stationary process and generalizes many results
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