A concept for aortic dissection with fluid‐structure‐crack interaction

Richard Schussnig; Thomas Peter Fries

doi:10.1002/pamm.201900100

A concept for aortic dissection with fluid‐structure‐crack interaction

Richard Schussnig, Thomas Peter Fries

Institute of Structural Analysis (2020)

Research output: Chapter in Book/Report/Conference proceeding › Conference paper › peer-review

Abstract

In aortic dissection, the layers composing the aorta rupture, allowing blood to enter the vessel wall. This process is modeled applying a monolithic fluid‐structure interaction framework, formulating the Navier‐Stokes equations for incompressible flows as well as the mixed finite strain elastodynamics equations in the Lagrangian frame of reference. Continuous test‐ and trial function spaces are employed in the whole domain, rendering the coupling straightforward. Within this contribution, a predefined function indicating failure is used to convert solid to fluid elements, thereby mimicing tissue rupture.

Original language	English
Title of host publication	Proceedings in Applied Mathematics and Mechanics
Publisher	Wiley
Number of pages	2
Volume	19
Edition	1
DOIs	https://doi.org/10.1002/pamm.201900100
Publication status	Published - 2 Sep 2019
Event	90th Annual Meeting of the International Association of Applied Mathematics and Mechanics: GAMM 2019 - Vienna, Austria Duration: 18 Feb 2019 → 22 Feb 2019

Conference

Conference	90th Annual Meeting of the International Association of Applied Mathematics and Mechanics
Country/Territory	Austria
City	Vienna
Period	18/02/19 → 22/02/19
Other	90. GAMM Tagung

Fields of Expertise

Human- & Biotechnology

Access to Document

10.1002/pamm.201900100Licence: CC BY 4.0

Cite this

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title = "A concept for aortic dissection with fluid‐structure‐crack interaction",

abstract = "In aortic dissection, the layers composing the aorta rupture, allowing blood to enter the vessel wall. This process is modeled applying a monolithic fluid‐structure interaction framework, formulating the Navier‐Stokes equations for incompressible flows as well as the mixed finite strain elastodynamics equations in the Lagrangian frame of reference. Continuous test‐ and trial function spaces are employed in the whole domain, rendering the coupling straightforward. Within this contribution, a predefined function indicating failure is used to convert solid to fluid elements, thereby mimicing tissue rupture.",

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AU - Fries, Thomas Peter

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N2 - In aortic dissection, the layers composing the aorta rupture, allowing blood to enter the vessel wall. This process is modeled applying a monolithic fluid‐structure interaction framework, formulating the Navier‐Stokes equations for incompressible flows as well as the mixed finite strain elastodynamics equations in the Lagrangian frame of reference. Continuous test‐ and trial function spaces are employed in the whole domain, rendering the coupling straightforward. Within this contribution, a predefined function indicating failure is used to convert solid to fluid elements, thereby mimicing tissue rupture.

AB - In aortic dissection, the layers composing the aorta rupture, allowing blood to enter the vessel wall. This process is modeled applying a monolithic fluid‐structure interaction framework, formulating the Navier‐Stokes equations for incompressible flows as well as the mixed finite strain elastodynamics equations in the Lagrangian frame of reference. Continuous test‐ and trial function spaces are employed in the whole domain, rendering the coupling straightforward. Within this contribution, a predefined function indicating failure is used to convert solid to fluid elements, thereby mimicing tissue rupture.

U2 - 10.1002/pamm.201900100

DO - 10.1002/pamm.201900100

M3 - Conference paper

VL - 19

BT - Proceedings in Applied Mathematics and Mechanics

PB - Wiley

T2 - 90th Annual Meeting of the International Association of Applied Mathematics and Mechanics

Y2 - 18 February 2019 through 22 February 2019

ER -

A concept for aortic dissection with fluid‐structure‐crack interaction

Abstract

Conference

Fields of Expertise

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