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STRENGTH PREDICTION OF CARBON NANOTUBE YARNS USING A STRUCTURAL - PDF document

18 TH INTERNATIONAL CONFERENCE ON COMPOSITE MATERIALS STRENGTH PREDICTION OF CARBON NANOTUBE YARNS USING A STRUCTURAL MECHANICS APPROACH S.-Y. Jeon 1 , W.-R. Yu 1 *, Y.H. Kim 2 , 1 Department of Materials Science and Engineering, Seoul National


  1. 18 TH INTERNATIONAL CONFERENCE ON COMPOSITE MATERIALS STRENGTH PREDICTION OF CARBON NANOTUBE YARNS USING A STRUCTURAL MECHANICS APPROACH S.-Y. Jeon 1 , W.-R. Yu 1 *, Y.H. Kim 2 , 1 Department of Materials Science and Engineering, Seoul National University, Seoul 151-742, Republic of Korea 2 Department of Mechanical and Aerospace Engineering, Seoul National University, Seoul 151- 744, Republic of Korea * Corresponding author (Hwoongryu@snu.ac.krH) Keywords : Carbon nanotube yarn, Strength, Molecular mechanics, Finite element analysis Here η q is the orientation efficiency factor 1 Introduction determined by both the helix angle and Poisson’s Recently, carbon nanotubes (CNTs) have been ratio. V f is the fiber volume fraction within yarn. processed to yarns, woven and braided textiles via Note that we introduced a new parameter ( γ ) to textile technologies, aiming to utilize their consider the tubular structure of the constituents remarkable mechanical and electrical properties in (CNTs). γ was defined as a geometric factor micro/macro scales [1]. Since yarns are the considering the cross section of a tube as follows. fundamental unit of all these structures, their (2) 2 − − 2 r ( r t ) γ = mechanical properties, such as tensile modulus and 2 r strength, are important factors to determine the where r and t are the outer radius and the wall mechanical performance of such textiles. As such thickness of the nanotube, respectively. Assuming the mechanical modeling of yarns in the macro and that stresses are transmitted to each staple fiber micro scale has been researched in the textile (CNT) by the frictional mechanism, l e was defined community since 1940. It is, however, uncertain that as the effective length for the load transfer as such modeling can be used to predict the mechanical follows. properties of CNT yarns due to their nanoscale σ r (3) = f f l constituents (CNTs). This study is to investigate and e μ g modify a mechanical model, which was developed where r f is the fiber radius, σ f is the fiber tensile for textile yarns consisting of microfibers, and stress, and μ and g is the frictional coefficient and finally to develop a suitable model for predicting the lateral pressure in a twisted yarn, respectively. α and tensile strength of CNT yarns based on their β in Eqn (1) are the scale and shape parameters in manufacturing conditions. Weibull distribution of the strength of CNT fibers. Though Eqn (1) was developed for staple yarns with short microfibers, it can be used to predict the 2 Theoretical models for yarn strength strength of CNT yarns assuming that the load transfer mechanism between CNTs inside the yarn is 2.1 Classical methods the same as that of short microfibers, i.e., accepting Many mechanics models have been developed to the scaling law. Then, several parameters in Eqn (1) predict the strength of staple yarns (consisting of can be determined for CNT yarns. A Weibull short microfibers). We noted that a mechanical distribution ( α and β ) , which were determined from model developed by Pan [2] can be highly multiwall CNTs [3], was used in this study. Since applicable to CNT yarns. Considering the fiber the orientation efficiency factor and fiber volume fragmentation mechanism, he derived the following fractions are design parameters for a specific CNT σ ) of staple equation for predicting the strength ( yarn, they can be assumed or parameterized for the y calculation. Lastly, the effective length should be yarns. provided, requiring μ and g, which can be (1) < σ >= η γ αβ − 1 / β − β V ( l ) exp( 1 / ) y q f e determined experimentally or theoretically. Note

  2. that experimental approaches for determining the on the bottom side of each CNT, while its top side two parameters ( μ and g ) are not routine due to the was tensioned parallel to the yarn axis. Seven CNTs nanoscale CNTs. Therefore, in this study they were were used in the modeling assuming the hexagonal determined theoretically using finite element close-packed structure of CNTs inside yarn. The analysis. For this calculation, the properties of each finite element analysis was carried out to calculate CNTs were determined using a structural mechanics the lateral pressure between CNTs inside the yarn approach, which may be considered as an alternative according to tension applied to each CNT. Van der to molecular dynamics (MD). Waals interaction, which was calculated by Lennard- Jones potential between CNTs (see Fig 2), was included in addition to the frictional force during the 2.2 Structural mechanics approach lateral pressure calculation. MD is a powerful method to calculate the frictional coefficient and lateral pressure between CNTs inside CNT yarn; however a long computational time is a definite disadvantage. To overcome this, a structural mechanics approach was developed and used to calculate the mechanical behavior of CNTs [4]. Structural mechanics considering the potential function in MD can be an alternative option because it can readily incorporate the properties of CNTs into continuum scale structure and their mechanical behavior can be calculated using well established Fig.1. CNT yarn model with close-packed structure methods such as finite element method. Here, the (left) and the boundary conditions for twisting mechanical properties of CNTs are important in this operation (right). approach and can be determined using MD simulation. In this research the following mechanical properties were used for each CNT [4]. Table 1. Mechanical properties of CNTs for structural mechanics approach. Modulus(Young’s) Poisson ratio [GPa] E 1 : 113 ν 12 :0.267 E 2 : 113 ν 13 :0.048 E 3 : 1130 ν 23 :0.048 G 12 : 44.6 G 13 : 470 G 23 : 470 Fig. 2. Van der Waals forces between two identical Then, a finite element model was constructed by CNTs (diameter 10nm). modeling each CNT inside CNT yarns using a 3D element and used to determine the parameters in Eqn (3) as follows. 3 Results and discussion The lateral pressure was calculated using finite 2.3 CNT yarn model element analysis (see Fig. 3). The maximum lateral pressure (3.50GPa) was calculated when the stress A geometric model for CNT yarn was constructed as (18.60GPa) was applied to each CNT. The frictional shown in Fig. 1. A twisting operation was then coefficient of CNTs is generally determined by their simulated by imposing the fixed boundary condition

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