Model resin permeation of fiber reinforcements after shear deformation

In liquid composite molding processes such as resin transfer molding and structural reaction injection molding, fiber reinforcements are formed with automated processes to conform to the complex shape of the mold cavity. Deformation of the fiber reinforcement during the forming operation can be characterized by factors such as the local surface curvature of the mold and the type of reinforcement. For bidirectional fiber fabrics, simple shear is the major deformation mode in the forming process. Deformation of the fiber reinforcement after being formed to the mold cavity shape results in variations of local fiber content. In addition, the network structure of the fiber reinforcement is also rearranged. This may cause some significant effects on the fiber permeability and result in a mold filling pattern quite different from that expected. Therefore, a good understanding and measurement of the permeabilities for the deformed fiber reinforcements is of great importance. In the flow simulation of the filling process, the success of the prediction depends greatly on the correct values of in-plane permeabilities. A change of the in-plane permeability of the fabric after shear deformation must be well understood before an accurate flow simulation can be obtained. This article investigates the permeability of fiber reinforcements in relation to different shear angles. Several flow experiments were conducted on bidirectional woven roving fabrics at different shear angles. Two relevant factors—the ratio of principal permeabilities and the direction of principal axes with respect to the orientation of the fabric—are studied to investigate their variations with respect to shear deformation of the fiber reinforcements. It is found that the angle shift of the principal axes increases with the shear angle. At the same time, the in-plane permeability ration may decrease with the shear angle.

[1]  Frederick R. Phelan,et al.  Analysis of transverse flow in aligned fibrous porous media , 1996 .

[2]  Ludwig Rebenfeld,et al.  Permeability characteristics of multilayer fiber reinforcements. Part I: Experimental observations , 1991 .

[3]  B. R. Gebart,et al.  Permeability of Unidirectional Reinforcements for RTM , 1992 .

[4]  Constantina Lekakou,et al.  Measurement techniques and effects on in-plane permeability of woven cloths in resin transfer moulding , 1996 .

[5]  François Trochu,et al.  Permeability measurement and flow simulation through fiber reinforcement , 1996 .

[6]  L. J. Lee,et al.  Analysis of resin injection molding in molds with preplaced fiber mats. I: Permeability and compressibility measurements , 1991 .

[7]  L. J. Lee,et al.  Liquid flow in molds with prelocated fiber mats , 1989 .

[8]  Alexander L. Berdichevsky,et al.  Preform permeability predictions by self‐consistent method and finite element simulation , 1993 .

[9]  K. L. Adams,et al.  Permeability characteristics of multilayer fiber reinforcements. Part II: Theoretical model , 1991 .

[10]  Z. Cai,et al.  Numerical simulation on the permeability variations of a fiber assembly , 1993 .

[11]  Andrew C. Long,et al.  The effect of shear deformation on the processing and mechanical properties of aligned reinforcements , 1997 .

[12]  K. Potter,et al.  The influence of accurate stretch data for reinforcements on the production of complex structural mouldings , 1979 .

[13]  Cheng-Hsien Wu,et al.  IN-PLANE PERMEABILITY MEASUREMENT AND ANALYSIS IN LIQUID COMPOSITE MOLDING , 1994 .

[14]  A. Long,et al.  In‐plane permeability determination for simulation of liquid composite molding of complex shapes , 1996 .

[15]  J. Kardos,et al.  Resin flow through fiber beds during composite manufacturing processes. Part II: Numerical and experimental studies of newtonian flow through ideal and actual fiber beds , 1992 .

[16]  Ludwig Rebenfeld,et al.  Radial penetration of a viscous liquid into a planar anisotropic porous medium , 1988 .

[17]  François Trochu,et al.  Concurrent methods for permeability measurement in resin transfer molding , 1996 .

[18]  W. Young,et al.  Permeability Measurement of Bidirectional Woven Glass Fibers , 1995 .

[19]  Suresh G. Advani,et al.  A generalized model for the transverse fluid permeability in unidirectional fibrous media , 1996 .

[20]  John Summerscales,et al.  Data validation procedures for the automated determination of the two-dimensional permeability tensor of a fabric reinforcement , 1996 .

[21]  Sung-Hoon Ahn,et al.  Measurement of the Three-Dimensional Permeability of Fiber Preforms Using Embedded Fiber Optic Sensors , 1995 .

[22]  Effect of Perturbation of Fibre Architecture on Permeability Inside Fibre Tows , 1995 .

[23]  R. Subramanian,et al.  Electrochemical coating for prevention of carbon fibre release from polymer composites: Thermogravimetric analysis of organophosphorus coatings on carbon fibres , 1980 .

[24]  Rikard Gebart,et al.  Measurement of in-plane permeability of anisotropic fiber reinforcements , 1996 .

[25]  R. J. Morgan,et al.  Anisotropic Permeability of Fiber Preforms: Constant Flow Rate Measurement , 1993 .

[26]  A. Hammami,et al.  Directional Permeability Measurement of Deformed Reinforcement , 1996 .

[27]  J. Summerscales A model for the effect of fibre clustering on the flow rate in resin transfer moulding , 1993 .

[28]  Z. Cai,et al.  An improved self-consistent method for estimating the permeability of a fiber assembly , 1993 .

[29]  John C. Berg,et al.  Simultaneous measurements of permeability and capillary pressure of thermosetting matrices in woven fabric reinforcements , 1991 .

[30]  Cheng-Hsien Wu,et al.  Trans‐plane fluid permeability measurement and its applications in liquid composite molding , 1994 .

[31]  R. Gauvin,et al.  The Modelling of Mold Filling in Resin Transfer Molding , 1986 .

[32]  R. Parnas,et al.  A comparison of the unidirectional and radial in-plane flow of fluids through woven composite reinforcements , 1993 .

[33]  Bernard Miller,et al.  Forced in‐plane flow of an epoxy resin in fibrous networks , 1986 .