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27 juin 2019 Raphaël Cinotti Présentation des titres & travaux

Last publications

01 juin 2019 Caillon J, Grall-Bronnec M, Perrot B, Leboucher J, Donnio Y, Romo L, Challet G (2019) Effectiveness of At-Risk Gamblers' Temporary Self-Exclusion from Internet Gambling Sites. J Gambl Stud, 35(2): 601-615.

01 mai 2019 Karsenti D, Tharsis G, Zeitoun J, Denis P, Perrot B, Coelho J, Bellaiche G, Charbit L, Hakoune J, Doumet S, Sion-Rohart E, Cavicchi M, Zago J (2019) Comparison of 20-gauge Procore® and 22-gauge Acquire® needles for EUS-FNB of solid pancreatic masses: an observational study. Scandinavian Journal of Gastroenterology, 8: 1-7.

11 avril 2019 Montassier E, Javaudin F, Moustafa F, Nandjou D, Maignan M, Hardouin JB, Annoot C, Ogielska M, Orer PL, Schotté T, Bouget J, Agha Babaei S, Raynal PA, Eche A, Duc AT, Cojocaru RA, Benaouicha N, Potel G, Batard E, Talan DA. (2019) Guideline-Based Clinical Assessment Versus Procalcitonin-Guided Antibiotic Use in Pneumonia: A Pragmatic Randomized Trial. Ann Emerg Med(19): 30147-7.

09 avril 2019 Rouquette A, Hardouin JB, Vanhaesebrouck A, Sébille V, Coste J (2019) Differential Item Functioning (DIF) in composite health measurement scale: recommendations for characterizing DIF with meaningful consequences within the Rasch model framework.. PLOS One, 14(4): e0215073.

01 avril 2019 Guillou-Landreat M, Deriennic J, Brunault P, Challet G, Gallopel Morvan K, Grall-Bronnec M (2019) Marketing des jeux de hasard et d’argent, un enjeu de santé publique ?. La Presse médicale, 48(4): 347-352.

Updated

14 juin 2019

The SAS macro-program "%Gausshermite"

Description

%gausshermite approximates the integrals of the form f(x)g(x/mu,sigma) on all the reals where g(x/mu,sigma) is the gaussian distribution function with mean mu and variance sigma^2. 12 quadrature nodes are used.

Download

Download the last version of this module (version 1)

Syntax (version 1)

%Gausshermite(FUNCTION=function_to_integrate, MU=#, SIGMA=#, DISPLAY=yes/no);

Options:

FUNCTION=function_to_integrate: defines f(x). For example, if f(x)=x^2, FUNCTION=x^2. It is necessary to use x for the variable of integration.
MU=#: defines the mean of x (0 by default)
SIGMA=#: Standard deviation of x (1 by default)
DISPLAY=yes/no: displays (yes by default) or not (no) the approximation of the integral

Examples:

. %gausshermite(function=x**2);

. %gausshermite(function=x**4+exp(x)-2,sigma=1.5,mu=-.4,display=YES);

Outputs:

int: (global macro-variable) Integral approximation

Historic

Version 1 (23 mai 2005) [Jean-Benoit Hardouin]

Integrals approximation with Gauss Hermite quadratures