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TL;DR: It is shown that the ensuing normalized input, as recorded by the measurement device, will always be q-Gaussian distributed if the incoming data exhibit elliptical symmetry, a rather common feature.
Abstract: q -Gaussian behavior is often encountered in quite distinct settings. A possible explanation is here given with reference to experimental scenarios in which data are gathered using a set-up that performs a normalization preprocessing. We show that the ensuing normalized input, as recorded by the measurement device, will always be q -Gaussian distributed if the incoming data exhibit elliptical symmetry, a rather common feature. Moreover, we find that in these circumstances, the value of the associated parameter q can be deduced from the normalization technique that characterizes the device . Finally, one concludes from the above remarks that great care should be exercised when empirically detecting q -Gaussian behavior. As an example, Gaussian data (the most common situation) will appear, after normalization, in the guise of q -Gaussian records.
32 citations
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TL;DR: In this article, the authors present an integrated framework which deals with natural hazards (tsunamis), physical vulnerability modelling, risk of failure for industrial structures (metal structures) and structural...
Abstract: The paper presents an integrated framework which deals with natural hazards (tsunamis), physical vulnerability modelling, risk of failure for industrial structures (metal structures) and structural...
32 citations
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TL;DR: In this article, lower bounds for densities of solutions of certain hypoelliptic two-dimensional stochastic differential equations where one of the components is the Lebesgue integral of the other were obtained.
32 citations
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TL;DR: It is deduced that the directional variation of uniaxial yield stress is proportional to the one of Young's modulus and the obtained tensile and compressive stress yield criteria imply information about the total stress yield criterion for cancellous bone.
32 citations
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TL;DR: In this article, a modele microrheologique for estimer the viscosite de cisaillement des suspensions concentrees de particules viscoelastiques is presented.
Abstract: Nous proposons un modele microrheologique pour estimer la viscosite de cisaillement des suspensions concentrees de particules viscoelastiques. Dans un premier temps, nous presentons un modele de Kelvin Voigt tournant afin de decrire la deformation et l'orientation stable d'une particule viscoelastique dans un ecoulement de cisaillement simple. Nous utilisons alors une loi de viscosite valable pour des suspensions concentrees de spheres dures en interaction purement hydrodynamique et nous relions la concentration maximale d'empilement a la composante du tenseur de deformation des particules dans la direction de l'ecoulement. Nous analysons ensuite le comportement rheologique des suspensions de globules rouges et nous montrons le role des proprietes viscoelastiques non lineaires de la membrane cellulaire. Dans une seconde partie, nous introduisons une floculation des particules viscoelastiques et deduisons une loi de viscosite prenant en compte les phenomenes de floculation et de deformation des particules dans le champ de cisaillement. La loi rheologique proposee decrit la rheologie des suspensions de globules rouges aggreges en presence de dextrane dans la mesure ou nous pouvons negliger les phenomenes de restructuration des aggregats sous l'action des contraintes hydrodynamiques.
32 citations
Authors
Showing all 831 results
Name | H-index | Papers | Citations |
---|---|---|---|
Dapeng Yu | 94 | 745 | 33613 |
Daniel Azoulay | 78 | 510 | 23979 |
Mehmet A. Oturan | 77 | 261 | 22682 |
Alfred O. Hero | 73 | 899 | 29258 |
Nihal Oturan | 64 | 174 | 12092 |
Jean-Christophe Pesquet | 50 | 364 | 13264 |
Eric D. van Hullebusch | 50 | 265 | 9030 |
Christian Soize | 48 | 529 | 9932 |
Maxime Crochemore | 47 | 314 | 9836 |
Jean-Yves Thibon | 42 | 191 | 6398 |
Marie-France Sagot | 41 | 191 | 5972 |
François Farges | 41 | 111 | 6349 |
Laurent Najman | 40 | 233 | 9238 |
Renaud Keriven | 39 | 108 | 6330 |
Robert Eymard | 39 | 171 | 6964 |