A proposal to Investigate Stitched Composites Undergoing Delamination Using Multiscale Modeling Approach

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Problem Description

Carbon fiber-reinforced composite (CFRC) materials are extensively used in the aerospace industry to enable significant weight savings due to their high in-plane specific strength and stiffness. However, this benefit is countered by their low out-of-plane properties, such as interlaminar strength, that make CFRC structures susceptible to delamination. To prevent delamination, through-the-thickness stitching has been shown experimentally alleviate the damage propagation due to impact in CFRCs. Material optimization of stitched composites is required to reduce delamination at a macroscale. Atomistic to macroscale structure-property relationships need to be established and quantified to reduce delamination behavior of stitched composites. This proposal presents a pathway to develop hierarchical multiscale modeling approach from all length scales to reduce delamination.

Investigation of Stitched Composites Undergoing Delamination Using a Multiscale Modeling Approach.

Mutliscale Modeling Approach

The multiscale modeling approach will be performed at all individual length scales for both the epoxy and carbon fiber constituents. These length scales are the structural, macro, meso, micro, atomistic, and electronic length scales. At the atomistic level, atomistic potientals are required to study the molecular behavior of epoxy chains and carbon-fiber crystalline structure under deformation. These atomistic potentials can be calculated from Density Functional Theory and the Modified Embedded Atom Theory (MEAM). MEAM has been previously used to calculate the interatomic potential for saturated hydrocarbons. However, MEAM theory has not yet been extended for cross-linked epoxy polymers that are not hydrocarbons. Therefore, a part of this research will be used to develop interatomic potentials using MEAM for highly cross-linked epoxies.

Using the interatomic potentials from MEAM, molecular dynamic (MD) simulations will be performed to understand polymer chain mobility and the crystalline structure of the carbon fiber. The strain rate mechanisms at the atomistic level will be evaluated and upscaled to a macroscale continuum model. Additionally, course-graining MD can be used to reach higher length scales to study the void nucleation behavior that results from cavitation, crazing, and chain scission at the atomistic level. Interaction studies of the carbon fiber will also need to be performed to evaluate the interfacial shear strength and interfacial stiffness between the carbon fiber and epoxy. Recent studies have shown that the interfacial stiffness can vary near the graphite atoms with different surface chemical groups to promote adhesion.

Information regarding void nucleation can be incorporated into a micromechancs finite element model (FEM) to investigate void and crack interaction. Void and crack propagation can be studied due to their interaction in polymer stitched composites at a macroscale continuum level. Surrogate optimization techniques such as design of experiments and ensemble weighted method can be subsequently employed to minimize the delamination behavior at the structural scale.



Electronic Scale


[1] Mouritz, A. P., et al. (1997). "A review of the effect of stitching on the in-plane mechanical properties of fibre-reinforced polymer composites." Composites Part A: Applied Science and Manufacturing 28(12): 979-991.

[2] Nishimura, A., et al. (1986). “New fabric structures for composite.” Recent Adv. In Japan and the United States: 29-36

[3] Tan, K. T., et al. (2010). "Effect of stitch density and stitch thread thickness on low-velocity impact damage of stitched composites." Composites Part A: Applied Science and Manufacturing 41(12): 1857-1868.

[4] Aktaş, A., et al. (2014). "Impact and post impact (CAI) behavior of stitched woven–knit hybrid composites." Composite Structures 116: 243-253.

[5] Tan, K. T., et al. (2013). "Effect of stitch density and stitch thread thickness on damage progression and failure characteristics of stitched composites under out-of-plane loading." Composites Science and Technology 74: 194-204.

[6] Liotier, P.-J., et al. (2010). "Characterization of 3D morphology and microcracks in composites reinforced by multi-axial multi-ply stitched preforms." Composites Part A: Applied Science and Manufacturing 41(5): 653-662.

[7] Carvelli, V. “Mutli-Scale Mechanical Numerical Analysis of Multi-Axial Composites.” 16th International Conference on Composite Materials: 1-7.

[8] Carvelli, V., et al. (2010). "Fatigue and post-fatigue tensile behaviour of non-crimp stitched and unstitched carbon/epoxy composites." Composites Science and Technology 70(15): 2216-2224.

[9] Bathgate, R. G., et al. (1997). "Effects of temperature on the creep behaviour of woven and stitched composites." Composite Structures 38(1–4): 435-445.

[10] Pang, F., et al. (1997). "Creep response of woven-fibre composites and the effect of stitching." Composites Science and Technology 57(1): 91-98.

[11] Tan, K. T., et al. (2010). "Experimental investigation of bridging law for single stitch fibre using Interlaminar tension test." Composite Structures 92(6): 1399-1409.

[12] Horstemeyer, M. (2012). Integrated Computational Materials Engineering (ICME) For Metals. Chapter 5: 146-147.

[13] Nouranian, S., et al. (2014). “An interatomic potential for saturated hydrocarbons based on the modified embedded-atom method.” Royal Society of Chemistry, 16: 6233.

[14] Khalatur P.G. (2012). Molecular Dynamics Simulations in Polymer Science: Methods and Main Results. Polymer Science: A Comprehensive Review, 1: 417-460.

[15] Changwoon, J. (2013). Interfacial shear strength of cured vinyl ester resin-graphite nanoplatelet from moleculr dynamic simulations.” Polymer 54: 3282-3289.

[16] Changwoon, J. (2012). “Relative Reactivity Volume Criterian for Cross-Linking: Application to Vinyl Ester Resin Molecular Dynamic Simulations.” Macromolecules, 45: 4876-4885.

[17] Odegard, G. M., et al. “Prediction of Mechanical Properties of Polymers with Various Force Fields.” American Institute of Aeronautics and Astronautics: 1-12.

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