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An Extended Thermodynamics Model for Blood Flow

Articolo
Data di Pubblicazione:
2022
Abstract:
A model for blood flow is introduced in the context of the Rational Extended Thermodynamics (RET). The balance equations are applied to the two-hierarchy structure recently introduced by Ruggeri and Sugiyama. The constitutive relations are derived with universal physical principles and the remaining constitutive functions are evaluated by use of the kinetic theory. The model herein obtained is a hyperbolic generalization of a classical blood flow model. Our equations by construction have the same physical proprieties of the classical system; in addition, owing to its hyperbolic structure, our model avoids the unphysical feature of instantaneous diffusive effects which is typical of parabolic systems. Furthermore we expect that our model, as all RET systems, can describe the physical phenomena better than the classical ones when the fields change rapidly or one has steep gradients.
Tipologia CRIS:
14.a.1 Articolo su rivista
Keywords:
fluid mixtures; hyperbolic system; multiphase flow; particle migration; Rational Extended Thermodynamics
Elenco autori:
Barbera, E.; Pollino, A.
Autori di Ateneo:
BARBERA Elvira
Link alla scheda completa:
https://iris.unime.it/handle/11570/3242557
Pubblicato in:
MATHEMATICS
Journal
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URL

https://www.mdpi.com/2227-7390/10/16/2977
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