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Rupture risk estimation in thoracic aortic aneurysms

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Institut Mines-Télécom

Rupture risk estimation in thoracic aortic aneurysms

Prof Stéphane AVRIL (avril@emse.fr)

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Institut Mines-Télécom avril@emse.fr

Where do I come from?

PARIS

AUVERGNE RHONE-ALPES MINES SAINT-ETIENNE

First Grande Ecole outside Paris Founded in 1816

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Demanget et al., Perrin et al.

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What is an ATAA and why is serious?

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dissection

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Epidemiology statistics

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Incidence : 10.4 per 100 000 persons

Elevated mortality without treatment for acute aortic dissection:

50% in 48 hours / 90% in 3 months BAV patients: ½ develops an ATAA

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Risk management

The International Registry of Acute Aortic Dissection (IRAD):

among 591 type A aortic dissection, 59% had a diameter <5.5 cm (Pape, 2007)

5.5 cm

Possible complication Possible

stability

Pape et al, Aortic Diameter ≥5.5 cm Is Not a Good Predictor of Type A Aortic Dissection Observations From the International Registry of Acute Aortic Dissection (IRAD), Circulation, 2007

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Decision of surgical repair based on a measure if the Maximal Diameter

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Added value of biomechanics

New insights on aneurysm rupture mechanisms

• Arterial wall mechanics

• How does it rupture ?

• When ?

New patient-specific decision making tool

• Patient-specific

• From medical images

Vascops Scotti, 2007

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Recent developments in computational modeling and challenges

Index of Rupture?

Peak Wall Stress

Strength

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Finite-element modeling

O. Trabelsi, et al, Patient specific stress and rupture analysis of ascending thoracic aneurysms, J. Biomech. (2015).

G. Martufi, et al, Is There a Role for Biomechanical Engineering in Helping to Elucidate the Risk Profile of the Thoracic Aorta?, Ann. Thorac. Surg. 101 (2016) 390–398.

S. Pasta et al., Constitutive modeling of ascending thoracic aortic aneurysms using microstructural parameters, Med. Eng. Phys. 38 (2016) 121–130.

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SAINT-ETIENNE PROTOCOL

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31 Patients with ATAA

Preoperative dynamic

imaging

Dynamic CT Scanner

4D MRI

Collection of intraoperative aortic segment

Mechanical inflation tests

Histological Analysis

2014

2016

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Inverse membrane analysis + digital image correlation  stress

& strain reconstruction.

biaxial failure properties

Trabelsi, O., Davis, F.M., Rodriguez-Matas, J.F., Duprey, A., Avril, S. Patient specific stress and rupture analysis of ascending thoracic aneurysms.

Journal of Biomechanics, 2015.

Bulge inflation tests

Blood flow

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Collection of the samples

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PREPARATION

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Bulge inflation test

13

III) Inflation test device. Speckle pattern is made before starting the

inflation test Circumferential

A x ia l

Romo et al. Journal of Biomechanics -2014.

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Rupture profiles

50% of aortas r uptured wi th an ang le θ equ al to 9 0 °

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Bl oo d flow

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camera

Instron machine protector

Undeformed Deformed

x y

Full-field measurements using sDIC

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Local stress reconstruction

𝐴 ∙ 𝝈 = [𝐵]

𝑑𝑖𝑣 𝝈 + 𝑓 = 0

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Stress strain analysis in the bulge test

σ

rup

: Rupture stress, λ

rup

: Rupture stretch,

Physiological Stress

Stretch Stretch/Stress Curve

Rupture Stress

Physiological elastic modulus

Ca uchy Stre ss (MPa)

1 1.1 1.2 1.3

Physiological Stretch

1.4 1.5 1.6 1.7

Rupture Stretch

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Comparison with other studies

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0 1 2 3 4 5 6

0 10 20 30 40 50 60 70 80 90 100

σ rup

Age

R.J. Okamoto et al,, Ann. Biomed. Eng. 30 (2002) 624–635.

D.A. Vorp et al,, Ann. Thorac. Surg. 75 (2003) 1210–1214.

C.M. García-Herrera et al., Med. Biol. Eng. Comput. 50 (2012) 559–566.

D.P. Sokolis et al, Med. Biol. Eng. Comput. 50 (2012) 1227–1237 C. Forsell et al, Ann. Thorac. Surg. 98 (2014) 65–71

S. Sugita. Card Eng Tech. 3:1 (2011) 41-51.

J.E. Pichamuthu et al., Ann. Thorac. Surg. 96 (2013) 2147–2154 A. Duprey at al. Acta Biomater 2016)

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Comparison with other studies

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1 1,2 1,4 1,6 1,8 2 2,2

0 10 20 30 40 50 60 70 80 90 100

λ rup

Age

R.J. Okamoto et al,, Ann. Biomed. Eng. 30 (2002) 624–635.

D.A. Vorp et al,, Ann. Thorac. Surg. 75 (2003) 1210–1214.

C.M. García-Herrera et al., Med. Biol. Eng. Comput. 50 (2012) 559–566..

D.P. Sokolis et al, Med. Biol. Eng. Comput. 50 (2012) 1227–1237 C. Forsell et al, Ann. Thorac. Surg. 98 (2014) 65–71

S. Sugita. Card Eng Tech. 3:1 (2011) 41-51.

J.E. Pichamuthu et al., Ann. Thorac. Surg. 96 (2013) 2147–2154 A. Duprey at al. Acta Biomater 2016)

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Rupture risk estimation

Physiological Stress

Stretch Stretch/Stress Curve

Rupture Stress

E

physio

= Physiological elastic modulus

Ca uchy Stre ss (MPa)

1 1.1 1.2 1.3

Physiological Stretch

1.4 1.5 1.6 1.7

Rupture Stretch

γ stress = Physiological stress Rupture stress γ stretch = Physiological stretch

Rupture stretch

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Correlation between γ stretch and E physio

Duprey A, et al. Biaxial rupture properties of ascending thoracic aortic aneurysms. Acta Biomaterialia 2016.

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Distensibility measurements using the dynamic CT scan

D = (A max -A min )/A min /(P max -P min )

E physio = 2R/Dh

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Correlation between γ stretch and E physio

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R² = 0,7709 R² = 0,6959

0,8 0,82 0,84 0,86 0,88 0,9 0,92 0,94 0,96 0,98 1

0 1 2 3 4

in vivo in vitro

Linéaire (in vivo) Linéaire (in vitro)

g stretch

E physio (MPa)

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Summary

 2 ways of defining rupture:

 PWS – but unknown patient-specific strength

 γ stretch correlated with in vivo distensibility

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Higher distensibility  less risk because the aneurysm can more easily withstand volume variation

C. Martin et al., Acta Biomater. 9 (2013) 9392–9400

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Future work

Extend the analysis to other patients

Define a threshold for the new risk of rupture

Predict the long-term evolution of this criterion for small aneurysms using mechanobiological models

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Histological interpretation

ATAA enlargement is a consequence of elastin damage

More and more collagen tends to be recruited in the physiological range

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Patient with smallest γ stretch

Patient with largest γ stretch

elast col

M.R. Hill et al,, J. Biomech. 45 (2012) 762–771

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Computer fluid dynamics

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Acknowledgements

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Funding:

ERC-2014-CoG BIOLOCHANICS

Olfa Trabelsi

Ambroise Duprey

Aaron Romo

Pierre Badel

Frances Davis

Jean-Pierre Favre

Victor Acosta

Jamal Mousavi

Solmaz Farzeneh

Francesca Condemi

Miguel Angel Gutierrez

Oscar Alberto Mendoza

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Inverse characterization of regional, nonlinear and

anisotropic properties of arteries

Matthew R MERSI, Chiara BELLINI, Paolo DI ACHILLE, Jay D HUMPHREY,

Prof Stéphane AVRIL (avril@emse.fr)

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INTRODUCTION AND RATIONALE:

EXAMPLE OF ATAA PHYSIOPATHOLOGY

Disturbed

hemodynamics

Laminar flow

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POINT OF VIEW OF MECHANOBIOLOGY

Altered mechanics induce biological responses, including gene

expression, protein activation and cell phenotype

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POINT OF VIEW OF BIOMECHANICS

Macroscopic manifestations ultimately dictate the mechanical functionality and structural integrity of the aortic wall

Martufi et al. Biomech. Model.

Mechanobio. pp. 917–928, 2014.

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CHALLENGES AND OBJECTIVES

Fundamentally understand local structure–function relationships in aortic aneurysms.

This requires an approach permitting:

1. To reconstruct the regional distribution of mechanical properties of the aorta during aneurysm growth.

2. To investigate their correlation with the underlying

microstructure and its evolutions.

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APPROACH

1. Experiments

2. Material model

3. Inverse method

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APPROACH

1. Experiments

2. Material model

3. Inverse method

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TENSION – INFLATION OF MICE AORTAS

Gleason, et al. J. Biomech. Eng.

126(6), p. 787, 2004.

Humphrey , Cardiovascular Solid Mechanics, 2002

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MEASUREMENT OF THE RESPONSE USING DIGITAL IMAGE CORRELATION

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classical panoramic

Genovese. Optics Lasers Eng, 47, p 995-1008, 2009.

Badel et al. CMBBE, 15, p 37-48, 2012.

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PANORAMIC DIGITAL IMAGE CORRELATION - pDIC

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Genovese et al, CMBBE, 14, p. 213- 237, 2011.

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Full-field strain measurement across the outer surface of the artery

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Anterior

Posterior Posterior Anterior

ANT

POST

Circumferential Green Strain

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APPROACH

1. Experiments

2. Material model

3. Inverse method

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CONSTITUTIVE MODEL

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Bellini, et al., Ann. Biomed. Eng., 42(3), pp. 488–502, 2014

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CONSTITUTIVE MODEL

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FE implementation

Bellini, et al., Ann. Biomed. Eng., 42(3), pp. 488–502, 2014

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PARAMETERS TO BE IDENTIFIED

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APPROACH

1. Experiments

2. Material model

3. Inverse method

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Inverse approach – traditional approach

Set of materials properties

Resolution of forward problem

Deviation between predictions and measurements minimization

initialization

Identification of material properties

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Results

Fibrillin 1 mgR/mgR Fibulin 4 SMC KO

Control

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pDIC measurements

Fibrillin 1 mgR/mgR Fibulin 4 SMC KO

dorsal

ventral inflation

6852 CS38

dorsal ventral

𝜆

𝑧𝑖𝑣

= 1.31 𝑂𝐷

𝑚𝑎𝑥

= 3.62 mm

𝜆

𝑧𝑖𝑣

= 1.43 𝑂𝐷

𝑚𝑎𝑥

= 2.93 mm

inflation

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• Circumferential linearized stiffness (@ 𝜆 𝑧 𝑖𝑣 and 100 mmHg)

Fibrillin 1 mgR/mgR Fibulin 4 SMC KO

Full-Field Material Parameter Estimation

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Fibrillin 1 mgR/mgR

Heterogeneity of the strain energy

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FUTURE WORK

Aortic Dissection

Dissecting Aortic Aneurysm

Suprarenal Descending Thoracic

Posterior Anterior

Intact Aorta

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Optical Coherence Tomography (OCT) data are available from the experiments

Requires further developments of the inverse approach to be employed

0 °

+90 °

180 ° -90 °

OC T Laser

Merged Cross-Section

x y

(2D)

Male ApoE -/- 21d ANG-II

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FUTURE WORK

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Acknowledgements

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Funding:

NIH grants: R01 HL086418, R01 HL105297, U01 HL116323

ERC-2014-CoG BIOLOCHANICS

Matthew R Bersi

Chiara Bellini

Paolo Di Achille

Jay D Humphrey

Katia Genovese

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