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Prior representations of random fields for stochastic multiscale modeling

Publication ,  Conference
Guilleminot, J; Soize, C
Published in: Procedia IUTAM
January 1, 2013

In this presentation, we will present and discuss some of the most recent contributions to the construction of Prior Algebraic Stochastic Models (PASM) for non-Gaussian tensor-valued random fields. We will first motivate the need of such prior models accounting, not only for mathematical constraints, but also for physically sounded constraints such as local anisotropy. In a second step, we will expose a methodology that aims at constructing such probabilistic models. Computational issues related to random generation will be addressed as well. Finally, we will exemplify both the approach and the algorithms by considering the modeling of mesoscopic elasticity tensor random fields, for which information associated with a stochastic anisotropy measure must be taken into account. © 2013 The Authors.

Duke Scholars

Published In

Procedia IUTAM

DOI

EISSN

2210-9838

Publication Date

January 1, 2013

Volume

6

Start / End Page

44 / 49
 

Citation

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Chicago
ICMJE
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Guilleminot, J., & Soize, C. (2013). Prior representations of random fields for stochastic multiscale modeling. In Procedia IUTAM (Vol. 6, pp. 44–49). https://doi.org/10.1016/j.piutam.2013.01.005
Guilleminot, J., and C. Soize. “Prior representations of random fields for stochastic multiscale modeling.” In Procedia IUTAM, 6:44–49, 2013. https://doi.org/10.1016/j.piutam.2013.01.005.
Guilleminot J, Soize C. Prior representations of random fields for stochastic multiscale modeling. In: Procedia IUTAM. 2013. p. 44–9.
Guilleminot, J., and C. Soize. “Prior representations of random fields for stochastic multiscale modeling.” Procedia IUTAM, vol. 6, 2013, pp. 44–49. Scopus, doi:10.1016/j.piutam.2013.01.005.
Guilleminot J, Soize C. Prior representations of random fields for stochastic multiscale modeling. Procedia IUTAM. 2013. p. 44–49.
Journal cover image

Published In

Procedia IUTAM

DOI

EISSN

2210-9838

Publication Date

January 1, 2013

Volume

6

Start / End Page

44 / 49