Quantifying dynamic mechanical properties of human placenta tissue using optimization techniques with specimen-specific finite-element models.

Motor-vehicle crashes are the leading cause of fetal deaths resulting from maternal trauma in the United States, and placental abruption is the most common cause of these deaths. To minimize this injury, new assessment tools, such as crash-test dummies and computational models of pregnant women, are needed to evaluate vehicle restraint systems with respect to reducing the risk of placental abruption. Developing these models requires accurate material properties for tissues in the pregnant abdomen under dynamic loading conditions that can occur in crashes. A method has been developed for determining dynamic material properties of human soft tissues that combines results from uniaxial tensile tests, specimen-specific finite-element models based on laser scans that accurately capture non-uniform tissue-specimen geometry, and optimization techniques. The current study applies this method to characterizing material properties of placental tissue. For 21 placenta specimens tested at a strain rate of 12/s, the mean failure strain is 0.472+/-0.097 and the mean failure stress is 34.80+/-12.62 kPa. A first-order Ogden material model with ground-state shear modulus (mu) of 23.97+/-5.52 kPa and exponent (alpha(1)) of 3.66+/-1.90 best fits the test results. The new method provides a nearly 40% error reduction (p<0.001) compared to traditional curve-fitting methods by considering detailed specimen geometry, loading conditions, and dynamic effects from high-speed loading. The proposed method can be applied to determine mechanical properties of other soft biological tissues.

[1]  H. Weiss The epidemiology of traumatic injury-related fetal mortality in Pennsylvania, 1995-1997: the role of motor vehicle crashes. , 2001, Accident; analysis and prevention.

[2]  K. Chinzei,et al.  Mechanical properties of brain tissue in tension. , 2002, Journal of biomechanics.

[3]  Sarah J Manoogian,et al.  Dynamic tensile properties of human placenta. , 2008, Journal of biomechanics.

[4]  Yan Fu,et al.  A genetic algorithm for optimal design of an inflatable knee bolster , 2004 .

[5]  R. Ogden Large Deformation Isotropic Elasticity—On the Correlation of Theory and Experiment for Incompressible Rubberlike Solids , 1973 .

[6]  Joel D Stitzel,et al.  Computational model of the pregnant occupant: predicting the risk of injury in automobile crashes. , 2003, American journal of obstetrics and gynecology.

[7]  John H. Holland,et al.  Adaptation in Natural and Artificial Systems: An Introductory Analysis with Applications to Biology, Control, and Artificial Intelligence , 1992 .

[8]  King H. Yang,et al.  Mechanical characterization of porcine abdominal organs. , 2002, Stapp car crash journal.

[9]  L W Schneider,et al.  A comprehensive program to improve safety for pregnant women and fetuses in motor vehicle crashes: a preliminary report. , 2000, American journal of obstetrics and gynecology.

[10]  F Scott Gayzik,et al.  Development of a finite element-based injury metric for pulmonary contusion part I: model development and validation. , 2005, Stapp car crash journal.

[11]  Stefan Duma,et al.  Utilizing cryogenic grips for dynamic tension testing of human placenta tissue. , 2007, Biomedical sciences instrumentation.

[12]  J G Snedeker,et al.  Strain-rate dependent material properties of the porcine and human kidney capsule. , 2005, Journal of biomechanics.

[13]  Vipin Chaudhary,et al.  Intraoperative brain shift prediction using a 3D inhomogeneous patient-specific finite element model. , 2007, Journal of neurosurgery.

[14]  H B Weiss,et al.  Characteristics of pregnant women in motor vehicle crashes , 2002, Injury prevention : journal of the International Society for Child and Adolescent Injury Prevention.

[15]  L W Schneider,et al.  Development and Testing of a Prototype Pregnant Abdomen for the Small-Female Hybrid III ATD. , 2001, Stapp car crash journal.

[16]  A. Fabio,et al.  Fetal Deaths Related to Maternal Injury , 2002 .

[17]  R. Ogden Non-Linear Elastic Deformations , 1984 .