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考虑孔隙缺陷的CFRP微观切削仿真与实验研究

李树健 周永超 陈蓉 李常平 邱新义 李鹏南

李树健, 周永超, 陈蓉, 等. 考虑孔隙缺陷的CFRP微观切削仿真与实验研究[J]. 复合材料学报, 2023, 40(1): 625-636. doi: 10.13801/j.cnki.fhclxb.20220120.008
引用本文: 李树健, 周永超, 陈蓉, 等. 考虑孔隙缺陷的CFRP微观切削仿真与实验研究[J]. 复合材料学报, 2023, 40(1): 625-636. doi: 10.13801/j.cnki.fhclxb.20220120.008
LI Shujian, ZHOU Yongchao, CHEN Rong, et al. Simulation and experimental study of CFRP micro cutting considering voids defects[J]. Acta Materiae Compositae Sinica, 2023, 40(1): 625-636. doi: 10.13801/j.cnki.fhclxb.20220120.008
Citation: LI Shujian, ZHOU Yongchao, CHEN Rong, et al. Simulation and experimental study of CFRP micro cutting considering voids defects[J]. Acta Materiae Compositae Sinica, 2023, 40(1): 625-636. doi: 10.13801/j.cnki.fhclxb.20220120.008

考虑孔隙缺陷的CFRP微观切削仿真与实验研究

doi: 10.13801/j.cnki.fhclxb.20220120.008
基金项目: 国家自然科学基金 (51975208;51775184;51805163)
详细信息
    通讯作者:

    李树健,博士,副教授,硕士生导师,研究方向为树脂基复合材料成型与切削加工技术 E-mail: smart0110@126.com

  • 中图分类号: TQ327.3

Simulation and experimental study of CFRP micro cutting considering voids defects

Funds: National Natural Science Foundation of China (51975208; 51775184; 51805163)
  • 摘要: 碳纤维增强树脂基复合材料(CFRP)在航空航天等领域应用广泛。在CFRP制造过程中难以避免会产生孔隙等缺陷,对后续的切削加工造成一定影响。在考虑了CFRP成型过程形成的孔隙缺陷基础上,运用有限元仿真模拟方法,从纤维-树脂-界面尺度建立了含孔隙缺陷的CFRP微观切削仿真模型,研究了不同孔隙率条件下不同纤维排布方向的CFRP微观切削行为,并通过实验验证了仿真模型的正确性。研究结果表明:孔隙的存在会增加刀具的“空切”现象,从而对CFRP切削过程的切削力、材料破坏及亚表面损伤、材料能量等产生影响。随孔隙率的增加,切削力呈下降趋势,孔隙边缘的纤维产生整体断裂的倾向增加;孔隙对0°、45°和135°纤维排布方向的CFRP切削加工的面下损伤影响不大,在纤维排布方向为90°条件下,孔隙率高于3vol%时对加工表面的面下损伤具有较大影响;在材料内部能量耗散方面,“顺切”(纤维方向角小于90°)时的总耗散能低于“逆切”,随孔隙率增加,总耗散能降低。

     

  • 图  1  树脂本构模型[16]

    Figure  1.  Constitutive model of resin[16]

    Em—Elastic modulus; dm—Stiffness degradation factor; σm—Stress of matrix; εm—Strain of matrix; $ {\sigma }_{\mathrm{m}}^{0} $—Starting point of plastic stage; $\sigma _{\rm{m}}^{{{{y}}_{\rm{0}}}} $—Yield stress at damage initiation point; $ {{\bar\varepsilon }}_{0}^{\mathrm{p}\mathrm{l}} $—Failure initiation strain; $ {{\bar\varepsilon }}_{\mathrm{m}}^{\mathrm{p}\mathrm{l}} $—Complete failure strain

    图  2  含孔隙碳纤维增强树脂基复合材料 (CFRP)的微观切削建模

    Figure  2.  Micro cutting modeling of carbon fiber-reinforced plastic (CFRP) with voids

    θ—Fiber orientation angle; α—Rake angle; γ—Clearance angle; Vp—Volumetric voids; U—Translational degrees of freedom; UR—Rotational degrees of freedom; RVE—Representative volume element; ap—Depth of cut

    图  3  不同纤维角度θ和孔隙率下CFRP的切削力:(a) θ=0°;(b) θ=45°;(c) θ=90°;(d) θ=135°

    Figure  3.  Cutting force of CFRP under different fiber angles θ and void contents: (a) θ=0°; (b) θ=45°; (c) θ=90°; (d) θ=135°

    Ave—Average cutting force; Max—Maximum cutting force

    图  4  CFRP孔隙边缘的最大应力

    Figure  4.  Maximum stress at voids edges of CFRP

    图  5  含不同孔隙率CFRP切削的材料断裂与损伤:(a) θ=0°;(b) θ=45°;(c) θ=90°;(d) θ=135°

    Figure  5.  Materials fracture and damage of CFRP cutting with different void contents: (a) θ=0°; (b) θ=45°; (c) θ=90°; (d) θ=135°

    SHRCRT—Shear damage initiation criterion

    图  6  不同孔隙含量的CFRP微观切削加工表面:(a) θ=0°;(b) θ=45°;(c) θ=90°;(d) θ=135°

    Figure  6.  Micro machined surface of CFRP with different void contents: (a) θ=0°; (b) θ=45°; (c) θ=90°; (d) θ=135°

    图  7  不同孔隙含量的CFRP面下最大损伤深度

    Figure  7.  Maximum fracture depth under the surface of CFRP with different void contents

    图  8  不同孔隙含量的CFRP能量耗散

    Figure  8.  Energy dissipation of CFRP with different void contents

    图  9  含不同孔隙率的CFRP微观结构

    Figure  9.  Microstructures of CFRP with different void contents

    图  10  CFRP仿真与实验的最大切削力对比 (θ=90°)

    Figure  10.  Comparison of maximum cutting force of CFRP between simulation and experiment (θ=90°)

    图  11  仿真与实验的CFRP切削加工表面形貌对比(无孔隙)

    Figure  11.  Comparison of cutting surface morphology of CFRP between simulation and experiment (0vol% void content)

    图  12  CFRP切削加工表面的仿真与实验结果对比(孔隙率5vol%)

    Figure  12.  Comparison of simulation and experimental results of cutting surface of CFRP (5vol% voids content)

    表  1  CFRP材料各相的力学性能[23-24]

    Table  1.   Mechanical properties of each phase of CFRP[23-24]

    MaterialParameterValue
    Carbon fiberElastic modulus/GPaE1=231, E2=E3=15
    Poisson’s ratio${{v}_{12}} $=${{v}_{13}} $=0.2, ${{v}_{23}} $=0.25
    Shear modulus/GPaG12=G13=15, G23=7
    Tensile strength/GPaXt=4.62, Yt=1.5
    Compressive strength/GPaXc=3.96, Yc=3.34
    ResinElastic modulus/GPaE=3.35
    Poisson’s ratio${{v}} $=0.35
    Yield strength/MPaσy=120
    Fracture energy/(N·mm−1)Gf=0.01
    InterfaceNormal strength/MPaσmax=50
    Shear strength/MPaτmax=75
    Elastic stiffness/(N·mm−3)K=100000
    Fracture energy/(N·mm−1)GI=0.002
    下载: 导出CSV

    表  2  有限元模型(FEM)切削工艺参数

    Table  2.   Cutting process parameters used in the finite element model (FEM)

    ParameterValue
    Rake angle of tool/(°)15
    Clearance angle of tool/(°)10
    Edge radius of tool/μm5
    Depth of cutting/μm35
    Cutting speed/(mm·s−1)300
    下载: 导出CSV
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出版历程
  • 收稿日期:  2021-11-22
  • 修回日期:  2021-12-25
  • 录用日期:  2022-01-05
  • 网络出版日期:  2022-01-20
  • 刊出日期:  2023-01-15

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