A biphasic computational model of the mechanics of the blood-perfused liver
ORAL
Abstract
Modeling the mechanics of injured soft tissues is important for medical applications. The current study focuses on the liver and aims to simulate its material and hemo-dynamic response. The liver is considered as a dynamic poro-hyperelastic material with blood-filled voids. A biphasic formulation—effectively, a generalization of Darcy’s law---is utilized, treating the phases as occupying fractions of the same volume. A Stokes-like friction force and a pressure that penalizes deviations from volume fractions summing to unity serve as the interaction force between solid and liquid phases. The conservation equations are discretized by the method of Smoothed Particle Hydrodynamics. Inflow conditions are obtained from a systemic cardiovascular model with regulatory response, automatically adapting to hemorrhage and other disturbances. Simulations of the mechanics under baseline conditions will be demonstrated. Ongoing progress in modeling the liver under injuries and surgical conditions will be discussed.
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Presenters
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Yi-Jui Chang
Univ of California - Los Angeles, Mechanical & Aerospace Engineering, Univ of California - Los Angeles
Authors
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Yi-Jui Chang
Univ of California - Los Angeles, Mechanical & Aerospace Engineering, Univ of California - Los Angeles
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Daniel Canuto
Univ of California - Los Angeles, Mechanical & Aerospace Engineering, Univ of California - Los Angeles
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Kwitae Chong
Mechanical & Aerospace Engineering, Univ of California - Los Angeles
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Jeff D. Eldredge
Univ of California - Los Angeles, Mechanical & Aerospace Engineering, Univ of California - Los Angeles, University of California, Los Angeles
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Joseph M. Teran
Mathematics, Univ of California - Los Angeles
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Peyman Benharash
Univ of California - Los Angeles, Surgery, Univ of California - Los Angeles
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Erik Dutson
Univ of California - Los Angeles, Surgery, Univ of California - Los Angeles