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International Journal of Research in Engineering and Science (IJRES)
ISSN (Online): 2320-9364, ISSN (Print): 2320-9356
www.ijres.org Volume 3 Issue 8 ǁ August. 2015 ǁ PP.35-39
www.ijres.org 35 | Page
Finite Element Simulation Analysis of Three-Dimensional Cutting
Process Based on AISI1045
Heyao Shen1
, Minghong Wang2
1
(Shanghai University of Engineering Science, China, Shanghai 201620)
2(Shanghai University of Engineering Science, China, Shanghai 201620)
ABSTRACT: Metal cutting process is a complicated process of plastic deformation and the finite element
method is used to simulate the cutting process. Chip is an important product of the cutting process, it has
important significance to analysis of it's formation process and influence factors in the research of material
processing performance, cutting tool optimization, etc..In this paper, the three-dimensional orthogonal and
oblique cutting models were established based on Johnson-Cook material constitutive models and damage laws.
The formation process of chip was analyzed according to the metal simulation cutting process, the influence of
cutting variables (Cutting depth, Cutting speed, Work piece thickness)on chip was analyzed based on the status
of chip.
Keywords - Chip, Simulation, Three-dimensional cutting model
I. Introduction
At present, three-dimensional computer aided design (CAD) has been widely used in the design of a variety
of products.In Computer Aided Engineering (CAE) which is related to it, the method has been gradually
expanded which related performance (e.g., thermal,conductivity, etc.) of the product were analytical researched
in advance by using the geometry simulation and finite element method (FEM).The development of cutting
process simulation technology mainly includes two aspects[1]: One is geometry simulation,it is mainly used to
display the movement track of the cutter, determine whether the cutting tool, the knife clip and the workpiece
and the fixture whether the interference; The other is to study the various physical phenomena in the process of
cutting,Such as the processing of material due to the formation of plastic deformation and heat, producing smear
metal which the material is removed by cutting tool rake face,the machining surface formation which by the
cutting edge of the cutting tool to remove the material etc., and this series of cutting through computer
simulation.
It is not only a long period, but also a high cost which the cutting mechanism is studied by using the
traditional method of cutting experiments. With the rapid development of computer and finite element, the finite
element simulation technology is used to study the cutting process[2].WANG Ming-hai etc. researched
ultrasonic vibration milling of Ti6Al4V by three dimensional finite Element simulation[3];Murat Demiral etc.
researched the influence of strain gradients by numerical modeling of micro-machining[4].Many problems in
cutting process are studied by means of two dimensional orthogonal cutting model. Because it is easy to model
and operate simple, but it is not suitable for complex tool and work piece model research. Metal cutting process
is a complicated process of plastic deformation and the finite element method is used to simulate the cutting
process. Chip is an important product of the cutting process, it has important significance to analysis of it's
formation process and influence factors in the research of material processing performance, cutting tool
optimization, etc..In this paper, the three-dimensional orthogonal and oblique cutting models were established
based on Johnson-Cook material constitutive models and damage laws.The formation process of chip was
analyzed according to the metal simulation cutting process, the influence of cutting variables (Cutting depth,
Cutting speed, Work piece thickness)on chip was analyzed based on the status of chip.
This paper uses a unified international unit: Pa, m, s,K. Symbol description:(1)Vc is the cutting speed;(2)ap
is the cutting depth;(3)This the work piece thickness.
II. Cutting Simulation Modeling
2.1 Material constitutive modelsand damage laws
2.1.1Material constitutive models
To a large extent the accuracy of the simulation is determined by the material constitutive models. The
work piece material was often located in high temperature, high strain and high strain rate in the cutting process.
At the same time, the strain rate and temperature of each part of the cutting layer were maldistribution and
largely changed in gradient. So in the cutting simulation, it is very important to correctly select the constitutive
Finite Element Simulation Analysis of Three-Dimensional Cutting Process Based on AISI1045
www.ijres.org 36 | Page
model which can reflect the strain rate,the temperature field and the influence of the flow stress on the flow
stress of the material.
Johnson-Cook constitutive equation is one of the constitutive models for high strain rate and high
temperature deformation.Therefore,it has been widely used in the study of finite element simulation[5-9].The
Johnson–Cook constitutive equation was represented by the following:
])(1][)ln(1)[(
)3()2(
0)1(   



m
roommelt
roomn
TT
TT
CBA






(1)
Where the first term in equation(1) corresponds to the hardening, A is the yield stress, B and n are the
hardening parameters. The second term represents the effect of the strain rate as a function of the parameter C.
The third term refers to the thermal softening where m is the temperature sensitivity. The determination of these
five parameters requires quasi-static and dynamic tests at different strain rates and temperatures[10].A,B,C,n,m
are the material parameters and given by Table 1[11]. is the equivalent flow stress,  is the equivalent plastic
strain,  the equivalent plastic strain rate, 0
the reference strain rate which equals 1
1
s ,Tmelt is the melting
temperature (1623K,in this paper) and Troom is the room temperature (298 K, in this paper).
Table 1 Johnson–Cook model constants for IASI 1045
A(MPa) B(MPa) C n m
507 320 0.064 0.28 1.06
2.1.2 Material damage laws
The equation (1) describes the flow stress in the cutting process, which is only related to the plastic
deformation and elastic deformation stage of the material in the process. The smear metal and the machined
surface were generated on account of the failure of the element in cutting finite element, therefore it is necessary
that the failure criterion of the element should be defined. In view of the fact that the physical separation
criterion is more close to the material failure conditions compared with geometric separation criterion, therefore
the physical separation criterion was used in the model. Johnson-Cook shear failure criterion[12-13] belongs to
the physical separation criterion. It is based on the equivalent plastic strain value of the element integral point,
the elements failure were generated when the failure parameter 1D :


 )( Pf
P
D




(2)
Where
P
 is the equivalent plastic strain increment,
Pf

is the effect variable value when failure.
])(1)][ln(1)[(
0
0
5
0
421
3
m
melt
pl
q
p
D
Pf
TT
TT
DDeDD








 (3)
Where 54321 ,,,, DDDDD
are the material parameters and given by Table 2[14],p is the compression stress,q is the
mises stress.
Table 2 Johnson–Cook shear failure criterion constants for IASI 1045
1D 2D 3D 4D 5D
0.10 0.76 1.57 0.005 -0.84
2.1.3 Material properties for the workpiece and tool
The accuracy of the material parameters will directly affect the correctness of the results in the cutting
simulation.
Material parameters are shown in Table 3[15].
Table 3 Material properties for the workpiece and tool
Material properties Workpiece Tool
Material properties AISI 1045 CBN
Young’s modulus (GPa) 210 587
Poisson’s ratio 0.3 0.13
Conductivity (Wm-1 0
C-1
) 53.9 44
Specific heat (Jkg-1 0
C-1
) 420 750
Thermal expansion coefficient (0
C-1
) 1.2×10-6
4.7×10-6
Finite Element Simulation Analysis of Three-Dimensional Cutting Process Based on AISI1045
www.ijres.org 37 | Page
The hardness of the tool is much greater than that of the workpiece in the process of metal cutting, so
the elastic deformation of the tool can be neglected, thus the cutting tool is assumed as a rigid body.
2.2 Geometric Model
(a)Orthogonal cutting model (b)Oblique cutting model
(c)Grid workpiece
Fig.1 Geometric model
Fig. 1 shows the basic geometry and boundary condition of the numerical model of the metal cutting
process. The geometric model includes the orthogonal cutting model(as shown in the fig.1(a)) and the oblique
cutting model(as shown in the fig.1(b)).The tool is fixed and cutting speed is applied to the workpiece to obtain
the velocity field of the workpiece material, the rake angle is 100and the clearance angle is 70.The tool is a
simplified model which the thickness is 0.0025m and the workpiece is a rectangular body which the length is
0.02m, the width is 0.01m and the thickness is 0.0015m as shown in Fig.1.The purpose of partitioning the
workpiece is to separate the chip from the workpiece body,the chip area can be refined in this way when the
workpiece is divided into grid as shown in the fig.1(c).
III. Results
3.1 Chip Formation Process
(1)Experiment and Simulation Chip
Fig.2 Experiment and simulation chip
The simulation results show that the spiral chip is generated in the oblique cutting process as in Fig.2 is
shown on the left.The experimental condition of cutting simulation is : Vc is equal to 20m/s, ap is equal to
revm/107 4
 ,and Th is equal to m3
105.1 
 .The chip is produced in the process of cutting on the CA6140 lathe
under the same cutting conditions as in Fig.2 on the right.The chip has the same bending trend by comparing the
simulation and experimental results.Thus the cutting simulation model was adopted in this paper with the intent
of saving cost and time,and effectively avoiding other complicated factors in cutting process.
(2)Chip formation process
Fig.3 Chip formation process
Finite Element Simulation Analysis of Three-Dimensional Cutting Process Based on AISI1045
www.ijres.org 38 | Page
Fig.3 shows the cutting status and the temperature of the node at each point of time.Simulation cutting
variables are Vc=20m/s,ap=7.0E-4m and Th=1.5E-3m.The cutting process started when the tool cutting into the
workpiece as the state of T=8.4e-5s,chip was slide along the rake face of the cutting tool(T=1.2E-4S),the
separation of the tip of chip and cutting tool rake face when T=1.8E-4S,the chip continued to move upward and
was gradually bent (T=2.16,2.52,3.0E-4S),lateral bending of chip was produced when T=3.96E-4S,the lateral
bending of chip was continuing and gradually bending downward when T=4.68E-4S,the tip of chip was
sustained bent downward until touching the undressed surface of workpiece when T=6.12E-4S,the inside curved
chip was gradually generated as the cutting process continues to carry on and the friction between the tip of chip
and the undressed surface of the workpiece when T=7.32E-4S,curled chip was formed when T=8.76E-4S.
(3)Node temperature and plastic energy dissipation
Fig.4 Node temperature and plastic energy dissipation
In Fig. 4, the A series is represented by nodes temperature distribution diagram of the cutting model at a
certain time, while the B series is expressed as the total plastic dissipation energy of the unit.In the cutting
model, the cloud charts of the nodes temperature and the total plastic dissipation energy of the unit are generally
consistent with the distribution trend.Most of the heat generated during the cutting is carried away by the
chip,while the work done by the tool is mainly used to overcome the plastic deformation of the chip.
3.2 Influence of Cutting Variables on Chip
3.2.1 Influence of Cutting Depth on Chip
Fig.5 The status of chip which under the different cutting depth
In Fig.5,the experimental conditions are: Vc=20m/s, Th=1.5E-3m, ap as the experimental variable,the
variable ap is 5E-4,7E-4,9E-4 m.Cutting simulation model are as follows:The tool is a simplified model which
the thickness is 0.0025m and the workpiece is a rectangular body which the length is 0.02m, the width is 0.01m
and the thickness is 0.0015m.The inclination angle is 100 in the oblique cutting model.Under the same cutting
length,the more the number of weeks of chip curling, the smaller radius of chip curling is.The bigger the
magnitude of ap is, the greater the radius of the chip curl is in the orthogonal and oblique cutting models.
3.2.2 Influence of Cutting Speed on Chip
Fig.6 The status of chip which under the Fig.7 The status of chip which under the
Different cutting speed different Workpiece Thickness
Finite Element Simulation Analysis of Three-Dimensional Cutting Process Based on AISI1045
www.ijres.org 39 | Page
In Fig.6,the experimental conditions are: ap=5E-4m, Th=1.5E-3m, Vc as the experimental variable,the
variable Vc is 10,20,30 m/s.Cutting simulation model are as follows:The tool is a simplified model which the
thickness is 0.0025m and the workpiece is a rectangular body which the length is 0.02m, the width is 0.01m and
the thickness is 0.0015m.The inclination angle is 100 in the oblique cutting model.The radius of chip curling is
basically consistent at different cutting speeds in the orthogonal and oblique cutting models.Thus the cutting
speed has no obvious effect on the radius of chip curling.
3.2.3 Influence of Workpiece Thickness on Chip
In Fig.7,the experimental conditions are: ap=5E-4m, Vc=20m/s, Th as the experimental variable,the
variable Vc is 1.0E-3,1.5E-3,2.0E-3m.Cutting simulation model are as follows:The tool is a simplified model
which the thickness is 0.0025m and the workpiece is a rectangular body which the length is 0.02m, the width is
0.01m and the thickness is 0.0015m.From the previous two sections, the orthogonal cutting and oblique cutting
have the same change rule, but the change of orthogonal cutting is obvious. Therefore, orthogonal cutting is
used in this part.The bigger the magnitude of Th is, the smaller the radius of the chip curl is in the orthogonal
cutting model.
IV. Conclusions
In this paper, the Johnson-Cook material constitutive models and damage laws were introduced and the
three-dimensional orthogonal and oblique cutting models were established based on them.The trend of
simulation chip bending curling is consistent with the experimental results by comparative analysis.The
formation of chip curling radius was analyzed by the orthogonal cutting model.Then the Influence of cutting
variables on chip were researched.Finally,obtained some results through analysis of numerical simulation
experiment data, as follows:
(i)The trend of simulation chip bending curling is consistent with the experimental results.
(ii)Most of the heat generated during the cutting is carried away by the chip,while the work done by the tool is
mainly used to overcome the plastic deformation of the chip in the process of chip curling.
(iii)The formation of chip curling is influenced by cutting variables(Vc,ap,Th),the cutting speed has no obvious
effect on the radius of chip curling,the bigger the magnitude of ap is, the greater the radius of the chip curl,the
bigger the magnitude of Th is, the smaller the radius of the chip curl.
V. Acknowledgements
The authors would like to thank Shanghai University of Engineering Science for providing financial support
for the project, and the reviewers for their suggestions. Also, the authors would like to thank the editor and the
reviewers for their constructive comments and suggestions which improved the quality of this paper.
References
[1] Xu Xianjin.Study on 3D Cutting Simulation Technology of Cutting Tool[J].Tool technology.Vol.44,No.3,2010.
[2] Hu Lan,Li Guohe,Cai Lanrong.Three Dimensional Finite Element Simulation of Ti6Al4V Machining Based on Re-development
of User Material[J].ool technology.Vol.49,No.4,2015.
[3] WANG Ming-hai,LI Shi-yong,ZHENG Yao-hui, Three Dimensional Finite Element Simulation of Ultrasonic Vibration Milling
of Ti6Al4V[J]. JOURNAL OF PLASTICITY ENGINEERING.Vol.20,No.5,Oct.2013.
[4] Murat Demiral, Anish Roy, Tamer El Sayed, Vadim V. Silberschmidt.Numerical modelling of micro-machining of f.c.c. single
crystal:Influence of strain gradients[J].Computational Materials Science 94 (2014) 273–278
[5] LI Bo,WU Wenge,LIU Lijuan etc.. A Constitutive Parameters Models of Ti6Al4V and Finite Element Simulation
Study[J].MACHINE TOOL & HYDRAULICS.Jan.2015 Vol.43 No.1.
[6] Chen Ertao,Chen Wanyong,Guo Lin etc.. Finite Element Analysis on Temperature Field of CBN Orthogonal Cutting Titanium
Alloy[J].Tool technology.November 2014
[7] GUO Xianmeng,CHENG Xiang,ZHANG Sheng etc.. Finite Element Analysis of Orthogonal Cutting Simulation Based on
ABAQUS[J].MACHINE TOOL & HYDRAULICS.Jan.2015 Vol.43 No.13.
[8] F. Ducobu, E. Rivière-Lorphèvre, E. Filippi. Numerical contribution to the comprehension of saw-toothed Ti6Al4Vchip
formation in orthogonal cutting[J].International Journal of Mechanical Sciences 81 (2014) 77–87
[9] L. Zhou, Y. Wang, Z.Y. Ma, X.L. Yu. Finite element and experimental studies of the formation mechanism of edge defects
during machining of SiCp/Al composites[J].International Journal of Machine Tools & Manufacture 84 (2014) 9–16
[10] Y. Ayed, G. Germain, W. Ben Salem, H. Experimental and numerical study of laser-assisted machining of Ti6Al4V titanium
alloy[J].Finite Elements in Analysis and Design 92 (2014) 72–79
[11] Lei Wan, Dazhong Wang.Constitutive parameters and verification of 45 steel dynamic plasticity[J].EXPLOSION AND SHOCK
WAVES.Vol.25,No.5,Sept. 2015.
[12] XU Dekai,WANG Lijie,SHI Weichao etc..Finite Element Analysis and Research of Milling Force in High Speed Cutting Based
on ABAQUS[J].Manufacturing automation.May 2015.Vol.37 N0.5
[13 WANG Ming-hai,LI Shi-yong,ZHENG Yao-hui.Three-dimensional Finite Element Simulation of Vibration Milling of
Ti6Al4V[J]. JOURNAL OF PLASTICITY ENGINEERING .Oct.2013.Vol.20 No.5
[14] CHEN Gang,CHEN Zhongfu,XU Weifang etc..Study on the failure parameters of J-C damage in 45 steel[J].EXPLOSION AND
SHOCK WAVES.Vol.27,No.2,Mar.,2007
[15] Lei Wan, Dazhong Wang.Numerical analysis of the formation of the dead metal zone with different tools in orthogonal cutting[J].
Simulation Modelling Practice and Theory 56 (2015) 1–15.Contents lists available at ScienceDirect

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Finite Element Simulation Analysis of Three-Dimensional Cutting Process Based on AISI1045

  • 1. International Journal of Research in Engineering and Science (IJRES) ISSN (Online): 2320-9364, ISSN (Print): 2320-9356 www.ijres.org Volume 3 Issue 8 ǁ August. 2015 ǁ PP.35-39 www.ijres.org 35 | Page Finite Element Simulation Analysis of Three-Dimensional Cutting Process Based on AISI1045 Heyao Shen1 , Minghong Wang2 1 (Shanghai University of Engineering Science, China, Shanghai 201620) 2(Shanghai University of Engineering Science, China, Shanghai 201620) ABSTRACT: Metal cutting process is a complicated process of plastic deformation and the finite element method is used to simulate the cutting process. Chip is an important product of the cutting process, it has important significance to analysis of it's formation process and influence factors in the research of material processing performance, cutting tool optimization, etc..In this paper, the three-dimensional orthogonal and oblique cutting models were established based on Johnson-Cook material constitutive models and damage laws. The formation process of chip was analyzed according to the metal simulation cutting process, the influence of cutting variables (Cutting depth, Cutting speed, Work piece thickness)on chip was analyzed based on the status of chip. Keywords - Chip, Simulation, Three-dimensional cutting model I. Introduction At present, three-dimensional computer aided design (CAD) has been widely used in the design of a variety of products.In Computer Aided Engineering (CAE) which is related to it, the method has been gradually expanded which related performance (e.g., thermal,conductivity, etc.) of the product were analytical researched in advance by using the geometry simulation and finite element method (FEM).The development of cutting process simulation technology mainly includes two aspects[1]: One is geometry simulation,it is mainly used to display the movement track of the cutter, determine whether the cutting tool, the knife clip and the workpiece and the fixture whether the interference; The other is to study the various physical phenomena in the process of cutting,Such as the processing of material due to the formation of plastic deformation and heat, producing smear metal which the material is removed by cutting tool rake face,the machining surface formation which by the cutting edge of the cutting tool to remove the material etc., and this series of cutting through computer simulation. It is not only a long period, but also a high cost which the cutting mechanism is studied by using the traditional method of cutting experiments. With the rapid development of computer and finite element, the finite element simulation technology is used to study the cutting process[2].WANG Ming-hai etc. researched ultrasonic vibration milling of Ti6Al4V by three dimensional finite Element simulation[3];Murat Demiral etc. researched the influence of strain gradients by numerical modeling of micro-machining[4].Many problems in cutting process are studied by means of two dimensional orthogonal cutting model. Because it is easy to model and operate simple, but it is not suitable for complex tool and work piece model research. Metal cutting process is a complicated process of plastic deformation and the finite element method is used to simulate the cutting process. Chip is an important product of the cutting process, it has important significance to analysis of it's formation process and influence factors in the research of material processing performance, cutting tool optimization, etc..In this paper, the three-dimensional orthogonal and oblique cutting models were established based on Johnson-Cook material constitutive models and damage laws.The formation process of chip was analyzed according to the metal simulation cutting process, the influence of cutting variables (Cutting depth, Cutting speed, Work piece thickness)on chip was analyzed based on the status of chip. This paper uses a unified international unit: Pa, m, s,K. Symbol description:(1)Vc is the cutting speed;(2)ap is the cutting depth;(3)This the work piece thickness. II. Cutting Simulation Modeling 2.1 Material constitutive modelsand damage laws 2.1.1Material constitutive models To a large extent the accuracy of the simulation is determined by the material constitutive models. The work piece material was often located in high temperature, high strain and high strain rate in the cutting process. At the same time, the strain rate and temperature of each part of the cutting layer were maldistribution and largely changed in gradient. So in the cutting simulation, it is very important to correctly select the constitutive
  • 2. Finite Element Simulation Analysis of Three-Dimensional Cutting Process Based on AISI1045 www.ijres.org 36 | Page model which can reflect the strain rate,the temperature field and the influence of the flow stress on the flow stress of the material. Johnson-Cook constitutive equation is one of the constitutive models for high strain rate and high temperature deformation.Therefore,it has been widely used in the study of finite element simulation[5-9].The Johnson–Cook constitutive equation was represented by the following: ])(1][)ln(1)[( )3()2( 0)1(       m roommelt roomn TT TT CBA       (1) Where the first term in equation(1) corresponds to the hardening, A is the yield stress, B and n are the hardening parameters. The second term represents the effect of the strain rate as a function of the parameter C. The third term refers to the thermal softening where m is the temperature sensitivity. The determination of these five parameters requires quasi-static and dynamic tests at different strain rates and temperatures[10].A,B,C,n,m are the material parameters and given by Table 1[11]. is the equivalent flow stress,  is the equivalent plastic strain,  the equivalent plastic strain rate, 0 the reference strain rate which equals 1 1 s ,Tmelt is the melting temperature (1623K,in this paper) and Troom is the room temperature (298 K, in this paper). Table 1 Johnson–Cook model constants for IASI 1045 A(MPa) B(MPa) C n m 507 320 0.064 0.28 1.06 2.1.2 Material damage laws The equation (1) describes the flow stress in the cutting process, which is only related to the plastic deformation and elastic deformation stage of the material in the process. The smear metal and the machined surface were generated on account of the failure of the element in cutting finite element, therefore it is necessary that the failure criterion of the element should be defined. In view of the fact that the physical separation criterion is more close to the material failure conditions compared with geometric separation criterion, therefore the physical separation criterion was used in the model. Johnson-Cook shear failure criterion[12-13] belongs to the physical separation criterion. It is based on the equivalent plastic strain value of the element integral point, the elements failure were generated when the failure parameter 1D :    )( Pf P D     (2) Where P  is the equivalent plastic strain increment, Pf  is the effect variable value when failure. ])(1)][ln(1)[( 0 0 5 0 421 3 m melt pl q p D Pf TT TT DDeDD          (3) Where 54321 ,,,, DDDDD are the material parameters and given by Table 2[14],p is the compression stress,q is the mises stress. Table 2 Johnson–Cook shear failure criterion constants for IASI 1045 1D 2D 3D 4D 5D 0.10 0.76 1.57 0.005 -0.84 2.1.3 Material properties for the workpiece and tool The accuracy of the material parameters will directly affect the correctness of the results in the cutting simulation. Material parameters are shown in Table 3[15]. Table 3 Material properties for the workpiece and tool Material properties Workpiece Tool Material properties AISI 1045 CBN Young’s modulus (GPa) 210 587 Poisson’s ratio 0.3 0.13 Conductivity (Wm-1 0 C-1 ) 53.9 44 Specific heat (Jkg-1 0 C-1 ) 420 750 Thermal expansion coefficient (0 C-1 ) 1.2×10-6 4.7×10-6
  • 3. Finite Element Simulation Analysis of Three-Dimensional Cutting Process Based on AISI1045 www.ijres.org 37 | Page The hardness of the tool is much greater than that of the workpiece in the process of metal cutting, so the elastic deformation of the tool can be neglected, thus the cutting tool is assumed as a rigid body. 2.2 Geometric Model (a)Orthogonal cutting model (b)Oblique cutting model (c)Grid workpiece Fig.1 Geometric model Fig. 1 shows the basic geometry and boundary condition of the numerical model of the metal cutting process. The geometric model includes the orthogonal cutting model(as shown in the fig.1(a)) and the oblique cutting model(as shown in the fig.1(b)).The tool is fixed and cutting speed is applied to the workpiece to obtain the velocity field of the workpiece material, the rake angle is 100and the clearance angle is 70.The tool is a simplified model which the thickness is 0.0025m and the workpiece is a rectangular body which the length is 0.02m, the width is 0.01m and the thickness is 0.0015m as shown in Fig.1.The purpose of partitioning the workpiece is to separate the chip from the workpiece body,the chip area can be refined in this way when the workpiece is divided into grid as shown in the fig.1(c). III. Results 3.1 Chip Formation Process (1)Experiment and Simulation Chip Fig.2 Experiment and simulation chip The simulation results show that the spiral chip is generated in the oblique cutting process as in Fig.2 is shown on the left.The experimental condition of cutting simulation is : Vc is equal to 20m/s, ap is equal to revm/107 4  ,and Th is equal to m3 105.1   .The chip is produced in the process of cutting on the CA6140 lathe under the same cutting conditions as in Fig.2 on the right.The chip has the same bending trend by comparing the simulation and experimental results.Thus the cutting simulation model was adopted in this paper with the intent of saving cost and time,and effectively avoiding other complicated factors in cutting process. (2)Chip formation process Fig.3 Chip formation process
  • 4. Finite Element Simulation Analysis of Three-Dimensional Cutting Process Based on AISI1045 www.ijres.org 38 | Page Fig.3 shows the cutting status and the temperature of the node at each point of time.Simulation cutting variables are Vc=20m/s,ap=7.0E-4m and Th=1.5E-3m.The cutting process started when the tool cutting into the workpiece as the state of T=8.4e-5s,chip was slide along the rake face of the cutting tool(T=1.2E-4S),the separation of the tip of chip and cutting tool rake face when T=1.8E-4S,the chip continued to move upward and was gradually bent (T=2.16,2.52,3.0E-4S),lateral bending of chip was produced when T=3.96E-4S,the lateral bending of chip was continuing and gradually bending downward when T=4.68E-4S,the tip of chip was sustained bent downward until touching the undressed surface of workpiece when T=6.12E-4S,the inside curved chip was gradually generated as the cutting process continues to carry on and the friction between the tip of chip and the undressed surface of the workpiece when T=7.32E-4S,curled chip was formed when T=8.76E-4S. (3)Node temperature and plastic energy dissipation Fig.4 Node temperature and plastic energy dissipation In Fig. 4, the A series is represented by nodes temperature distribution diagram of the cutting model at a certain time, while the B series is expressed as the total plastic dissipation energy of the unit.In the cutting model, the cloud charts of the nodes temperature and the total plastic dissipation energy of the unit are generally consistent with the distribution trend.Most of the heat generated during the cutting is carried away by the chip,while the work done by the tool is mainly used to overcome the plastic deformation of the chip. 3.2 Influence of Cutting Variables on Chip 3.2.1 Influence of Cutting Depth on Chip Fig.5 The status of chip which under the different cutting depth In Fig.5,the experimental conditions are: Vc=20m/s, Th=1.5E-3m, ap as the experimental variable,the variable ap is 5E-4,7E-4,9E-4 m.Cutting simulation model are as follows:The tool is a simplified model which the thickness is 0.0025m and the workpiece is a rectangular body which the length is 0.02m, the width is 0.01m and the thickness is 0.0015m.The inclination angle is 100 in the oblique cutting model.Under the same cutting length,the more the number of weeks of chip curling, the smaller radius of chip curling is.The bigger the magnitude of ap is, the greater the radius of the chip curl is in the orthogonal and oblique cutting models. 3.2.2 Influence of Cutting Speed on Chip Fig.6 The status of chip which under the Fig.7 The status of chip which under the Different cutting speed different Workpiece Thickness
  • 5. Finite Element Simulation Analysis of Three-Dimensional Cutting Process Based on AISI1045 www.ijres.org 39 | Page In Fig.6,the experimental conditions are: ap=5E-4m, Th=1.5E-3m, Vc as the experimental variable,the variable Vc is 10,20,30 m/s.Cutting simulation model are as follows:The tool is a simplified model which the thickness is 0.0025m and the workpiece is a rectangular body which the length is 0.02m, the width is 0.01m and the thickness is 0.0015m.The inclination angle is 100 in the oblique cutting model.The radius of chip curling is basically consistent at different cutting speeds in the orthogonal and oblique cutting models.Thus the cutting speed has no obvious effect on the radius of chip curling. 3.2.3 Influence of Workpiece Thickness on Chip In Fig.7,the experimental conditions are: ap=5E-4m, Vc=20m/s, Th as the experimental variable,the variable Vc is 1.0E-3,1.5E-3,2.0E-3m.Cutting simulation model are as follows:The tool is a simplified model which the thickness is 0.0025m and the workpiece is a rectangular body which the length is 0.02m, the width is 0.01m and the thickness is 0.0015m.From the previous two sections, the orthogonal cutting and oblique cutting have the same change rule, but the change of orthogonal cutting is obvious. Therefore, orthogonal cutting is used in this part.The bigger the magnitude of Th is, the smaller the radius of the chip curl is in the orthogonal cutting model. IV. Conclusions In this paper, the Johnson-Cook material constitutive models and damage laws were introduced and the three-dimensional orthogonal and oblique cutting models were established based on them.The trend of simulation chip bending curling is consistent with the experimental results by comparative analysis.The formation of chip curling radius was analyzed by the orthogonal cutting model.Then the Influence of cutting variables on chip were researched.Finally,obtained some results through analysis of numerical simulation experiment data, as follows: (i)The trend of simulation chip bending curling is consistent with the experimental results. (ii)Most of the heat generated during the cutting is carried away by the chip,while the work done by the tool is mainly used to overcome the plastic deformation of the chip in the process of chip curling. (iii)The formation of chip curling is influenced by cutting variables(Vc,ap,Th),the cutting speed has no obvious effect on the radius of chip curling,the bigger the magnitude of ap is, the greater the radius of the chip curl,the bigger the magnitude of Th is, the smaller the radius of the chip curl. V. Acknowledgements The authors would like to thank Shanghai University of Engineering Science for providing financial support for the project, and the reviewers for their suggestions. Also, the authors would like to thank the editor and the reviewers for their constructive comments and suggestions which improved the quality of this paper. References [1] Xu Xianjin.Study on 3D Cutting Simulation Technology of Cutting Tool[J].Tool technology.Vol.44,No.3,2010. 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