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International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 06 | Jun 2022 www.irjet.net p-ISSN: 2395-0072
© 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 739
Effects of the Cutting Conditions and Vibration on the Surface
Roughness of End Milling Process
Chih-Heng Chen1, Yu-Sheng Fang1, Bo-Wei Zhang 1, Jui-Pin Hung1*, Tsung-Chia Chen1
1Dept. of Mechanical Engineering, National Chin-Yi University of Technology,
Taichung 411030, Taiwan (R.O.C.)
---------------------------------------------------------------------***---------------------------------------------------------------------
Abstract - This study reported the investigation on
the influence of cutting parameters and machining
vibration on the surface quality of the milled workpieces.
Regression analysis was used to establish a mathematical
model to predict the surface accuracy under various cutting
conditions (spindle speed, axial depth of cut and feed rate).
According to the results, for regression model established by
using cutting parameters, the correlation coefficient
between the predicted values and the measured values is
about 0.7, and the average prediction error is 16.9%. For
regression model based on cutting parameters and
machining vibration, the correlation coefficient between the
predicted values and the measured values is more than 0.84,
and the average error is about 13.6%. It shows that the tool
vibration has a great influence on the cutting quality, which
is also an important parameter for establishing a prediction
model. This method can be combined with other
optimization algorithms to optimize the cutting process.
The results can provide the basis for the development of on-
line cutting vibration monitoring system to predict the
surface quality in milling process.
Key Words: Cutting conditions, Machining vibration,
Surface roughness, Regression analysis.
1. INTRODUCTION
The development of the machine tool industry is mainly
motivated by the needs of the application side, especially,
with high demand of processing efficiency and high quality.
The basic characteristics of high precision and high
surface quality are gradually widely used in aerospace
industry, 3C industry and other industries. High
performance machining actually is an integrated
technology of machining process with high cutting speed,
high feed rate and high material removal rate. Compared
with traditional process, high performance machining
technology not only achieves faster cutting speed, higher
processing efficiency and lower processing costs, but also,
shows new technical characteristics, which has become an
important factor to promote the development of
machinery manufacturing technology.
Another advantage of high performance machining
technology is that it can produce better machined surface
accuracy. This is based on the manufacturing process of
mechanical components, and high-speed machining is an
important method to obtain the final geometric size and
shape. Nowadays, due to the high requirements for
product quality, the surface roughness of high-precision
products is an important indicator of workpiece quality.
Poor surface accuracy will affect the frictional resistance
of the combined interface, the lubricating interface layer
and even the fatigue life [1-4]. Basically, the factors
affecting the surface cutting accuracy include tool material
geometry, workpiece material and cutting conditions, etc.
[5,6]. Cutting parameters such as axial depth of cut,
spindle speed, feed rate was shown to have great impacts
on surface quality [7]. Therefore, monitoring the surface
quality within the desired range is of importance and
worthy of investigation. It follows that the optimization of
cutting conditions is a perquisite for producing better
surface accuracy [8-11].
Lou et al. [4] proposed a surface roughness prediction
model for milling 6061 aluminum alloy, in which the
dominant factors include cutting rate, feed rate, and depth
of cut. Taguchi analysis based on the machining
experiments shows that the cutting depth has a significant
effect (40%), followed by tool material (30%) and
rotational speed (20%), while the effect of feed rate is not
significant. Finally, a multivariate regression analysis is
used to establish a prediction model. This model provides
a predicted surface roughness measure with 90%
accuracy. Pinar et al. [12] also employed Taguchi method
to investigate the influence of process parameters such as
cutting rate, feed rate, cutting depth and cutting path on
surface roughness. Their results confirmed that surface
roughness has a significant positive correlation with feed
rate and depth of cut, and a negative correlation with
cutting rate, while there is no significant correlation with
cutting path. Arokiadass et al. [8] reported the influence of
cutting speed, feed rate, depth of cut and silicon content of
silicon nitride hardened tools on the surface roughness. In
their research, the response surface method was used to
establish the correlation and mathematical model of
surface roughness and cutting parameters. The results
show that the second-order model can present such a
relationship, and the regression analysis shows that the
correlation coefficient is 99.85%, with a confidence level
of 95%. This model also confirms that feed rate has a
significant effect on surface roughness, followed by
spindle speed. Nian et al.[13] applied Taguchi method to
set cutting speed, feed rate and depth of cut as control
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 06 | Jun 2022 www.irjet.net p-ISSN: 2395-0072
© 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 740
factors, and considered multi-objective characteristics at
the same time. Bhogal et al. [14] applied multivariable
regression analysis to establish a prediction model of
cutting parameters on surface roughness, tool wear and
tool vibration, and found that feed rate is the main factor
affecting surface accuracy, and spindle speed is the main
factor affecting tool vibration in machining. These studies
show that the influence extent of cutting parameters on
the surface roughness is different, which is dependent on
machine spindle tool system, geometry characteristics and
material of the cutter, workpiece material and selected
cutting parameters in the experimental conditions.
Further, David et al. [15] demonstrated that workpiece
topomorphy is affected by the vibration of cutter in
machining. They found that an increased cutting force
with an increasing cutting depth and feed rate leads to
higher vibration, and it accordingly increases surface
roughness. Zahoor [16] reported that surface roughness
was greatly affected by the vibration amplitude of the
machine tool and the axial cutting depth. The vibration
levels are closely related to the cutting parameters and
they increase with an increase in the cutting speed and
feed rate [17-18].
Concluding from above mentioned studies, it is obvious
that the influences of the cutting parameters and the
induced vibration in machining are factors affecting
machining performance. Therefore, this study was aimed
to develop a mathematical model for predicting the
surface roughness in end milling machining with
consideration of the machining vibration. Then machining
experiments using aluminum alloy were conducted under
various combinations of cutting conditions. The surface
roughness of the machined parts was examined by means
of the white light interferometer. Multivariable linear
regression analysis was employed to determine the
correlation between the surface roughness and the
machining parameters. Different mathematical models are
proposed for comparing the effectiveness in roughness
predictions. The models are expected to be applied for
improve the machining quality with desired productivity.
2. Machining tests
In this study, machining experiments were conducted
on the milling machine using a 4-tooth tungsten carbide
end mill. The workpiece material is an aluminum alloy
(Al6061) with a size of 150 mm  150 mm  80 mm.
Machining processes performed by full immersion of slot
milling, as shown in Figure 1. Each slot was milled in the X-
direction under different cutting parameters. The axial
cutting depth (Z) was 1、1.5、2.0、2.5、3.0、3.5 and
4.0mm. The spindle speed (S) was set from 3000 to 10000
rpm, increased by 1000 rpm, respectively. The linear feed
rate (F) was set at 0.05 and 0.075 mm/tooth,
corresponding to feed rate at 600 to 2400 mm/min,
respectively. During milling process, a tri-axial
accelerometer was mounted on the spindle housing to
measure the vibrations in directions (X, Y, and Z)
simultaneously. For each slot machining, the average value
taken from the time domain root mean square (RMS)
values of the accelerations were calculated and used to
compare the vibration extent of milling under different
cutting parameters. There are a total of 240 machining
conditions defined by the different levels of cutting
parameters, including 8 spindle speeds, 2 feed rates, and 7
cutting depths.
Fig -1: Machining test and workpiece.
After machining tests, the surface roughness (Ra) was
measured using white light interferometer (Optical
Surface Profiler, Zygo, NewView™ 8000 Series). For each
machined slot, roughness values were measured at five
equally spaced points along the feeding direction, and then,
the average of these values was recorded for subsequent
analysis. Figure 2 shows the morphologies of machined
surfaces and the vibration spectrum of the milling spindle
under specific machining conditions, which indicates that
the cutting depth with a greater vibration level has a
rougher surface. For example, for a cutting depth of 1.0
mm at a speed of 4000 rpm, Ra was measured as 0.478μm
When the cutting depth was set at 1.3 mm, Ra =0.491 μm
was generated under a spindle speed of 4000 rpm.
Fig -2: Surface morphologies and Vibration spectrum.
3. Multivariable regression analysis
The mathematical function of surface roughness (Ra) is
proposed to be related the cutting depth (Z), spindle speed
(S) and feed rate (F) by nonlinear model in the form as
below:
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 06 | Jun 2022 www.irjet.net p-ISSN: 2395-0072
© 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 741
1. Nonlinear polynomial model
S
F
Z
β
F
Z
β
F
S
β
S
Z
β
F
β
S
β
Z
β
β
R
7
6
5
4
3
2
1
0
a
















 (1)
2. Nonlinear power-law model
3
2
1
a F
S
Z
C
R 





 (2)
This model can be expressed in logarithmic
transformation form, as follows
lnF
S
ln
Z
ln
C
ln
R
ln 3
a 








 2
1 (3)
In above models, the regression coefficients βi
(i=0,1,2) are to be estimated from experimental data by
the method of least squares regression analysis.
The effectiveness of the regression models were
evaluated based on root mean square errors (RMSE),
determination coefficient (R), and mean absolute
percentage error (MAPE). These values are determined by
2
/
1
/

















 

N
|
y
|t
RMSE 2
i
N
1
i
i (4)












N
2
i
2
i
N
1
i
i )
(y
)
y
(t
R
1
2
/
1 (5)
100)/N
)
)/t
y
((t
MAPE i
i
N
1
i
i 

 

(6)
where t is the target value, y is the predicted value, and
N is the number of samples in analysis.
3. Variation of surface roughness
Figure 3 (a) shows the distribution of surface
roughness over different speeds and cutting depths. It is
found that at specific speed, a larger cutting depth
generates poor surface roughness. At a specific depth of
cut, there is no specific trend in the effect of rotation speed
on the surface thickness, but it is clearly shown that when
the speed is between 6000 and 8000rpm and the depth of
cut is above 3.0mm, the surface thickness increases
significantly. Figure 3(b) shows the surface roughness
distribution at different feed rates and speeds. It is clear
that the surface finish produced by high feed rates (>2500
mm/min) and rotational speeds between 6000 and 8000
rpm is also significantly worse. Overall, as the depth of cut
increases, the surface roughness also increases. When the
feed rate is increased, the surface roughness will also
increase relatively, which means that the feed rate has a
certain influence on the surface roughness. From the data,
it is known that the better or worse surface roughness is
not at the same location, so the most suitable machining
parameters can be found by using the surface roughness.
During machining, the best surface accuracy cannot be
obtained in the steady cutting region. The most
appropriate spindle speed, feed rate and depth of cut must
be selected to improve the processing quality and achieve
the effect of improving processing efficiency. Figure 4(a)
and (b) show the distribution of the vibration amount with
the adjustment of parameters such as spindle speed, depth
of cut and feed. Its variation trend is similar to surface
roughness. When the specific speed is 6000 to 8000 rpm
and the depth of cut is above 3.0 mm, the vibration of the
tool increases significantly, resulting in a significant
increase in surface roughness. The same phenomenon,
high feed rate (>2500 mm/min) and large depth of cut
(above 2.5mm), the tool vibration increases significantly,
which affects the machining quality, and hence the surface
roughness value increases.
Fig -3: Distributions of surface roughness under different
cutting conditions.
Fig -4 Distributions of machining vibration under different
cutting conditions.
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 06 | Jun 2022 www.irjet.net p-ISSN: 2395-0072
© 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 742
4. Regression Analysis - Surface Roughness Model
In this study, regression analysis was used to examine
relationship between the independent variable and the
dependent variable, and predict the dependent variable
based on the change in the value of the independent
variable. From the experimental results, the influence of
cutting parameters and spindle tool vibration on the
surface roughness or machining quality of the workpiece
was examined. Therefore, when establishing the prediction
model of surface roughness, the effects of tool vibration
was also be considered, and it was included as one of the
independent variables. Through regression analysis, the
influence of each parameter and their interaction as well as
the machining vibration on surface roughness can be
observed. Two multivariable nonlinear functions in
different form were used to establish a rough prediction
models, respectively. Statistical coefficients of regression
analysis are shown in Tables 1 to 2, and various surface
roughness prediction mathematical models are as follows:
(a) RA Model - I
(7)
(b)RA Model - II
(8)
The roughness values predicted by regression model are
compared with the measured values, as shown in Figure5.
For regression model I without including the vibration
feature, the correlation coefficient between the measured
and predicted values is above 0.75, and the average
prediction error is 16.9%.
For regression model II established with inclusion of the
vibration feature, the correlation coefficient between the
measured and predicted values is around 0.84 and the
average prediction error is 13.6%. The results show that
the roughness models (RA II) constructed by using cutting
parameters (speed, depth of cut and feed rate) and
machining vibration have excellent accuracy in predicting
surface roughness, which is superior than the model based
only on the cutting parameters. This also verifies that
surface quality can be substantially affected by tool
vibration induced in machining process.
Table-1: Regression parameters of nonlinear polynomial
RA model -I
Table-2: Regression parameters of nonlinear polynomial
RA model -II
3. CONCLUSIONS
This research was aimed to establish a mathematical
prediction model for the surface roughness of workpieces.
The constructed algorithm can feed back vibration signal
detected in machining process to the model to predict the
roughness of the machined surface and determine
whether it meets the required quality without off line
measurements. The roughness prediction model can be
served as a reference for optimizing the processing
parameters of the process.
Based on the current research results, the following
conclusions are drawn:
Parameters Coefficients
Standard
deviations
P-value
Intercept 9.53E-01 5.36E-01 7.71E-02
Cutting depth (Z) 8.04E-02 1.99E-01 6.87E-01
Spindle speed (S) -5.60E-05 8.45E-05 5.06E-01
Feed rate (F) 7.68E-05 3.72E-04 8.37E-01
Depth  speed (ZS) -5.30E-06 3.14E-05 8.67E-01
Depth  feed (ZF) 7.00E-09 4.36E-08 8.73E-01
Feed  speed (FS) 2.83E-04 1.38E-04 4.20E-02
Feed  speedDepth
(FSZ)
-2.10E-08 1.62E-08 2.06E-01
Parameters Coefficients
Standard
deviations
P-value
Intercept 9.16E-01 4.39E-01 3.86E-02
Cutting depth (Z) 9.87E-02 1.63E-01 5.46E-01
Spindle speed (S) -2.60E-05 6.93E-05 7.07E-01
Feed rate (F) -8.80E-05 3.05E-04 7.74E-01
Depth  speed (ZS) -4.80E-05 2.62E-05 7.05E-02
Depth  feed (ZF) 1.49E-08 3.58E-08 6.78E-01
Feed  speed (FS) 3.08E-04 1.13E-04 7.17E-03
Feed  speedDepth
(FSZ)
-1.80E-08 1.33E-08 1.79E-01
Vibration (VB) 1.08E+01 1.21E+00 1.22E-15
Fig-5: Comparisons of the surface roughness between measurements and predictions.
-
-
-


-

8
.
8
8
.
10
-5
a
4
-
8
-
5
-
8
-
Vb
×
F
×
S
×
Z
×
10
×
1.80
F
×
S
×
10
×
3.0
+
F
×
Z
×
10
×
1.49
+
S
×
Z
×
10
×
4.80
F
×
10
×
S
×
0.0987
Z
×
0.0987
0.9916
R
a -
-
-
 -5
-5
4
-
9
-
5
-
4
-
F
×
S
×
Z
×
10
×
2.83
+
F
×
S
×
10
×
2.83
+
F
×
Z
×
10
×
7.00
+
S
×
Z
×
10
×
5.30
F
×
10
×
7.68
S
×
10
×
5.6
Z
×
0.0804
0.953
R
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 06 | Jun 2022 www.irjet.net p-ISSN: 2395-0072
© 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 743
1. Within the experimental parameters, as the depth of
cut increases, the surface roughness also increases
gradually. When the feed rate is increased, the surface
roughness will also increase relatively, which means
that the depth of cut and the feed rate have a certain
influence on the surface roughness. There is no specific
trend in the effect of spindle speed on the surface
roughness, but it clearly shows that the surface
roughness increases significantly when the spindle
speed is between 6000 and 8000rpm and the depth of
cut is above 3.0 mm.
2. The results show that the roughness model (Ra II)
based on cutting parameters and machining vibration
have excellent prediction performance as compared
with model based only on the cutting parameters. This
clearly verifies that tool vibration induced in machining
process have influential effects on the surface quality.
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End Milling of Ti-6Al-4V Alloy towards Nano-scale
Surface Roughness, Journal of Applied Sciences
Research, 8 (11): 5280-5284, 2012.
[2] A.R.C. Sharman, D.K. Aspinwall, R.C. Dewes, P. Bowen,
Workpiece surface integrity considerations when
finish turning titanium aluminide, Wear, 249: 473-481,
2001.
[3] F. Ghanem, C. Braham, M.E. Fitzpatrick, H. Sidhom,
Effect of near-surface residual stress and
microstructure modification from machining on the
fatigue endurance of a tool steel, Journal of Materials
Engineering and Performance, 11 (6): 631-639, 2002.
[4] M.S. Lou, J.C. Chen, C.M. Li, Surface Roughness
Prediction Technique For CNC End-milling, Journal of
Industrial Technology, 15(1):1-6, 1998.
[5] K. Kadirgama , M.M.Noor , N.M.Zuki.N.M , M.M.
Rahman , M.R.M. Rejab , R. Daud , K. A. Abou-El-
Hossein., Optimization of surface roughness in end
milling on mould aluminium alloys (AA6061-T6)
using response surface method and radian basis
function network. Jourdan Journal of Mechanical and
Industrial Engineering, 2(4):209-214,2008.
[6] P.G., Benardos, Vosniakos, G.C., Prediction surface
roughness in machining - review. International
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844, 2002
[7] M. Aruna., D. Dhanlaksmi., Design Optimization of
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Cermet Inserts, World Academy of Science,
Engineering and Technology, 61: 952-955,2012
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[9] E. Kuram, B. Ozceik, E. Demirbas, E. S, Effects of the
Cutting Fluid Types and Cutting Parameters on
Surface Roughness and Thrust Force, World Congress
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[10] M. Soković, K. Mijanović, Ecological aspects of cutting
fluids and its influence on quantifiable parameters of
the cutting processes, Journal of Materials Processing
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machine tools, New Delhi :Tata McGraw Hill
Publication, 2000.
[12] A. M. Pinar, Optimization of process parameters with
minimum surface roughness in the pocket machining
of AA5083 aluminum alloy via Taguchi
method. Arabian Journal for Science and
Engineering, 38(3), 705-714, 2013.
[13] C.Y. Nian, W.H. Yang, Y.S. Tarng., Optimization of
Turning Operations with Multiple Performance
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Technology, 95(1-3): 90-96, 1999.
[14] S. S. Bhogal, C. Sindhu, S. S. Dhami, & B. S. Pabla,
Minimization of surface roughness and tool vibration
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[15] C. David, D. Sagris, E. Stergianni, C. Tsiafis, I. Tsiafis,
Experimental analysis of the effect of vibration
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[16] S. Zahoor, N. A. Mufti, M. Q. Saleem, M. P. M. Mughal, A.
M. Qureshi, Effect of machine tool’s spindle forced
vibrations on surface roughness, dimensional
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Effects of the Cutting Conditions and Vibration on the Surface Roughness of End Milling Process

  • 1. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 06 | Jun 2022 www.irjet.net p-ISSN: 2395-0072 © 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 739 Effects of the Cutting Conditions and Vibration on the Surface Roughness of End Milling Process Chih-Heng Chen1, Yu-Sheng Fang1, Bo-Wei Zhang 1, Jui-Pin Hung1*, Tsung-Chia Chen1 1Dept. of Mechanical Engineering, National Chin-Yi University of Technology, Taichung 411030, Taiwan (R.O.C.) ---------------------------------------------------------------------***--------------------------------------------------------------------- Abstract - This study reported the investigation on the influence of cutting parameters and machining vibration on the surface quality of the milled workpieces. Regression analysis was used to establish a mathematical model to predict the surface accuracy under various cutting conditions (spindle speed, axial depth of cut and feed rate). According to the results, for regression model established by using cutting parameters, the correlation coefficient between the predicted values and the measured values is about 0.7, and the average prediction error is 16.9%. For regression model based on cutting parameters and machining vibration, the correlation coefficient between the predicted values and the measured values is more than 0.84, and the average error is about 13.6%. It shows that the tool vibration has a great influence on the cutting quality, which is also an important parameter for establishing a prediction model. This method can be combined with other optimization algorithms to optimize the cutting process. The results can provide the basis for the development of on- line cutting vibration monitoring system to predict the surface quality in milling process. Key Words: Cutting conditions, Machining vibration, Surface roughness, Regression analysis. 1. INTRODUCTION The development of the machine tool industry is mainly motivated by the needs of the application side, especially, with high demand of processing efficiency and high quality. The basic characteristics of high precision and high surface quality are gradually widely used in aerospace industry, 3C industry and other industries. High performance machining actually is an integrated technology of machining process with high cutting speed, high feed rate and high material removal rate. Compared with traditional process, high performance machining technology not only achieves faster cutting speed, higher processing efficiency and lower processing costs, but also, shows new technical characteristics, which has become an important factor to promote the development of machinery manufacturing technology. Another advantage of high performance machining technology is that it can produce better machined surface accuracy. This is based on the manufacturing process of mechanical components, and high-speed machining is an important method to obtain the final geometric size and shape. Nowadays, due to the high requirements for product quality, the surface roughness of high-precision products is an important indicator of workpiece quality. Poor surface accuracy will affect the frictional resistance of the combined interface, the lubricating interface layer and even the fatigue life [1-4]. Basically, the factors affecting the surface cutting accuracy include tool material geometry, workpiece material and cutting conditions, etc. [5,6]. Cutting parameters such as axial depth of cut, spindle speed, feed rate was shown to have great impacts on surface quality [7]. Therefore, monitoring the surface quality within the desired range is of importance and worthy of investigation. It follows that the optimization of cutting conditions is a perquisite for producing better surface accuracy [8-11]. Lou et al. [4] proposed a surface roughness prediction model for milling 6061 aluminum alloy, in which the dominant factors include cutting rate, feed rate, and depth of cut. Taguchi analysis based on the machining experiments shows that the cutting depth has a significant effect (40%), followed by tool material (30%) and rotational speed (20%), while the effect of feed rate is not significant. Finally, a multivariate regression analysis is used to establish a prediction model. This model provides a predicted surface roughness measure with 90% accuracy. Pinar et al. [12] also employed Taguchi method to investigate the influence of process parameters such as cutting rate, feed rate, cutting depth and cutting path on surface roughness. Their results confirmed that surface roughness has a significant positive correlation with feed rate and depth of cut, and a negative correlation with cutting rate, while there is no significant correlation with cutting path. Arokiadass et al. [8] reported the influence of cutting speed, feed rate, depth of cut and silicon content of silicon nitride hardened tools on the surface roughness. In their research, the response surface method was used to establish the correlation and mathematical model of surface roughness and cutting parameters. The results show that the second-order model can present such a relationship, and the regression analysis shows that the correlation coefficient is 99.85%, with a confidence level of 95%. This model also confirms that feed rate has a significant effect on surface roughness, followed by spindle speed. Nian et al.[13] applied Taguchi method to set cutting speed, feed rate and depth of cut as control
  • 2. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 06 | Jun 2022 www.irjet.net p-ISSN: 2395-0072 © 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 740 factors, and considered multi-objective characteristics at the same time. Bhogal et al. [14] applied multivariable regression analysis to establish a prediction model of cutting parameters on surface roughness, tool wear and tool vibration, and found that feed rate is the main factor affecting surface accuracy, and spindle speed is the main factor affecting tool vibration in machining. These studies show that the influence extent of cutting parameters on the surface roughness is different, which is dependent on machine spindle tool system, geometry characteristics and material of the cutter, workpiece material and selected cutting parameters in the experimental conditions. Further, David et al. [15] demonstrated that workpiece topomorphy is affected by the vibration of cutter in machining. They found that an increased cutting force with an increasing cutting depth and feed rate leads to higher vibration, and it accordingly increases surface roughness. Zahoor [16] reported that surface roughness was greatly affected by the vibration amplitude of the machine tool and the axial cutting depth. The vibration levels are closely related to the cutting parameters and they increase with an increase in the cutting speed and feed rate [17-18]. Concluding from above mentioned studies, it is obvious that the influences of the cutting parameters and the induced vibration in machining are factors affecting machining performance. Therefore, this study was aimed to develop a mathematical model for predicting the surface roughness in end milling machining with consideration of the machining vibration. Then machining experiments using aluminum alloy were conducted under various combinations of cutting conditions. The surface roughness of the machined parts was examined by means of the white light interferometer. Multivariable linear regression analysis was employed to determine the correlation between the surface roughness and the machining parameters. Different mathematical models are proposed for comparing the effectiveness in roughness predictions. The models are expected to be applied for improve the machining quality with desired productivity. 2. Machining tests In this study, machining experiments were conducted on the milling machine using a 4-tooth tungsten carbide end mill. The workpiece material is an aluminum alloy (Al6061) with a size of 150 mm  150 mm  80 mm. Machining processes performed by full immersion of slot milling, as shown in Figure 1. Each slot was milled in the X- direction under different cutting parameters. The axial cutting depth (Z) was 1、1.5、2.0、2.5、3.0、3.5 and 4.0mm. The spindle speed (S) was set from 3000 to 10000 rpm, increased by 1000 rpm, respectively. The linear feed rate (F) was set at 0.05 and 0.075 mm/tooth, corresponding to feed rate at 600 to 2400 mm/min, respectively. During milling process, a tri-axial accelerometer was mounted on the spindle housing to measure the vibrations in directions (X, Y, and Z) simultaneously. For each slot machining, the average value taken from the time domain root mean square (RMS) values of the accelerations were calculated and used to compare the vibration extent of milling under different cutting parameters. There are a total of 240 machining conditions defined by the different levels of cutting parameters, including 8 spindle speeds, 2 feed rates, and 7 cutting depths. Fig -1: Machining test and workpiece. After machining tests, the surface roughness (Ra) was measured using white light interferometer (Optical Surface Profiler, Zygo, NewView™ 8000 Series). For each machined slot, roughness values were measured at five equally spaced points along the feeding direction, and then, the average of these values was recorded for subsequent analysis. Figure 2 shows the morphologies of machined surfaces and the vibration spectrum of the milling spindle under specific machining conditions, which indicates that the cutting depth with a greater vibration level has a rougher surface. For example, for a cutting depth of 1.0 mm at a speed of 4000 rpm, Ra was measured as 0.478μm When the cutting depth was set at 1.3 mm, Ra =0.491 μm was generated under a spindle speed of 4000 rpm. Fig -2: Surface morphologies and Vibration spectrum. 3. Multivariable regression analysis The mathematical function of surface roughness (Ra) is proposed to be related the cutting depth (Z), spindle speed (S) and feed rate (F) by nonlinear model in the form as below:
  • 3. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 06 | Jun 2022 www.irjet.net p-ISSN: 2395-0072 © 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 741 1. Nonlinear polynomial model S F Z β F Z β F S β S Z β F β S β Z β β R 7 6 5 4 3 2 1 0 a                  (1) 2. Nonlinear power-law model 3 2 1 a F S Z C R        (2) This model can be expressed in logarithmic transformation form, as follows lnF S ln Z ln C ln R ln 3 a           2 1 (3) In above models, the regression coefficients βi (i=0,1,2) are to be estimated from experimental data by the method of least squares regression analysis. The effectiveness of the regression models were evaluated based on root mean square errors (RMSE), determination coefficient (R), and mean absolute percentage error (MAPE). These values are determined by 2 / 1 /                     N | y |t RMSE 2 i N 1 i i (4)             N 2 i 2 i N 1 i i ) (y ) y (t R 1 2 / 1 (5) 100)/N ) )/t y ((t MAPE i i N 1 i i      (6) where t is the target value, y is the predicted value, and N is the number of samples in analysis. 3. Variation of surface roughness Figure 3 (a) shows the distribution of surface roughness over different speeds and cutting depths. It is found that at specific speed, a larger cutting depth generates poor surface roughness. At a specific depth of cut, there is no specific trend in the effect of rotation speed on the surface thickness, but it is clearly shown that when the speed is between 6000 and 8000rpm and the depth of cut is above 3.0mm, the surface thickness increases significantly. Figure 3(b) shows the surface roughness distribution at different feed rates and speeds. It is clear that the surface finish produced by high feed rates (>2500 mm/min) and rotational speeds between 6000 and 8000 rpm is also significantly worse. Overall, as the depth of cut increases, the surface roughness also increases. When the feed rate is increased, the surface roughness will also increase relatively, which means that the feed rate has a certain influence on the surface roughness. From the data, it is known that the better or worse surface roughness is not at the same location, so the most suitable machining parameters can be found by using the surface roughness. During machining, the best surface accuracy cannot be obtained in the steady cutting region. The most appropriate spindle speed, feed rate and depth of cut must be selected to improve the processing quality and achieve the effect of improving processing efficiency. Figure 4(a) and (b) show the distribution of the vibration amount with the adjustment of parameters such as spindle speed, depth of cut and feed. Its variation trend is similar to surface roughness. When the specific speed is 6000 to 8000 rpm and the depth of cut is above 3.0 mm, the vibration of the tool increases significantly, resulting in a significant increase in surface roughness. The same phenomenon, high feed rate (>2500 mm/min) and large depth of cut (above 2.5mm), the tool vibration increases significantly, which affects the machining quality, and hence the surface roughness value increases. Fig -3: Distributions of surface roughness under different cutting conditions. Fig -4 Distributions of machining vibration under different cutting conditions.
  • 4. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 06 | Jun 2022 www.irjet.net p-ISSN: 2395-0072 © 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 742 4. Regression Analysis - Surface Roughness Model In this study, regression analysis was used to examine relationship between the independent variable and the dependent variable, and predict the dependent variable based on the change in the value of the independent variable. From the experimental results, the influence of cutting parameters and spindle tool vibration on the surface roughness or machining quality of the workpiece was examined. Therefore, when establishing the prediction model of surface roughness, the effects of tool vibration was also be considered, and it was included as one of the independent variables. Through regression analysis, the influence of each parameter and their interaction as well as the machining vibration on surface roughness can be observed. Two multivariable nonlinear functions in different form were used to establish a rough prediction models, respectively. Statistical coefficients of regression analysis are shown in Tables 1 to 2, and various surface roughness prediction mathematical models are as follows: (a) RA Model - I (7) (b)RA Model - II (8) The roughness values predicted by regression model are compared with the measured values, as shown in Figure5. For regression model I without including the vibration feature, the correlation coefficient between the measured and predicted values is above 0.75, and the average prediction error is 16.9%. For regression model II established with inclusion of the vibration feature, the correlation coefficient between the measured and predicted values is around 0.84 and the average prediction error is 13.6%. The results show that the roughness models (RA II) constructed by using cutting parameters (speed, depth of cut and feed rate) and machining vibration have excellent accuracy in predicting surface roughness, which is superior than the model based only on the cutting parameters. This also verifies that surface quality can be substantially affected by tool vibration induced in machining process. Table-1: Regression parameters of nonlinear polynomial RA model -I Table-2: Regression parameters of nonlinear polynomial RA model -II 3. CONCLUSIONS This research was aimed to establish a mathematical prediction model for the surface roughness of workpieces. The constructed algorithm can feed back vibration signal detected in machining process to the model to predict the roughness of the machined surface and determine whether it meets the required quality without off line measurements. The roughness prediction model can be served as a reference for optimizing the processing parameters of the process. Based on the current research results, the following conclusions are drawn: Parameters Coefficients Standard deviations P-value Intercept 9.53E-01 5.36E-01 7.71E-02 Cutting depth (Z) 8.04E-02 1.99E-01 6.87E-01 Spindle speed (S) -5.60E-05 8.45E-05 5.06E-01 Feed rate (F) 7.68E-05 3.72E-04 8.37E-01 Depth  speed (ZS) -5.30E-06 3.14E-05 8.67E-01 Depth  feed (ZF) 7.00E-09 4.36E-08 8.73E-01 Feed  speed (FS) 2.83E-04 1.38E-04 4.20E-02 Feed  speedDepth (FSZ) -2.10E-08 1.62E-08 2.06E-01 Parameters Coefficients Standard deviations P-value Intercept 9.16E-01 4.39E-01 3.86E-02 Cutting depth (Z) 9.87E-02 1.63E-01 5.46E-01 Spindle speed (S) -2.60E-05 6.93E-05 7.07E-01 Feed rate (F) -8.80E-05 3.05E-04 7.74E-01 Depth  speed (ZS) -4.80E-05 2.62E-05 7.05E-02 Depth  feed (ZF) 1.49E-08 3.58E-08 6.78E-01 Feed  speed (FS) 3.08E-04 1.13E-04 7.17E-03 Feed  speedDepth (FSZ) -1.80E-08 1.33E-08 1.79E-01 Vibration (VB) 1.08E+01 1.21E+00 1.22E-15 Fig-5: Comparisons of the surface roughness between measurements and predictions. - - -   -  8 . 8 8 . 10 -5 a 4 - 8 - 5 - 8 - Vb × F × S × Z × 10 × 1.80 F × S × 10 × 3.0 + F × Z × 10 × 1.49 + S × Z × 10 × 4.80 F × 10 × S × 0.0987 Z × 0.0987 0.9916 R a - - -  -5 -5 4 - 9 - 5 - 4 - F × S × Z × 10 × 2.83 + F × S × 10 × 2.83 + F × Z × 10 × 7.00 + S × Z × 10 × 5.30 F × 10 × 7.68 S × 10 × 5.6 Z × 0.0804 0.953 R
  • 5. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 06 | Jun 2022 www.irjet.net p-ISSN: 2395-0072 © 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 743 1. Within the experimental parameters, as the depth of cut increases, the surface roughness also increases gradually. When the feed rate is increased, the surface roughness will also increase relatively, which means that the depth of cut and the feed rate have a certain influence on the surface roughness. There is no specific trend in the effect of spindle speed on the surface roughness, but it clearly shows that the surface roughness increases significantly when the spindle speed is between 6000 and 8000rpm and the depth of cut is above 3.0 mm. 2. The results show that the roughness model (Ra II) based on cutting parameters and machining vibration have excellent prediction performance as compared with model based only on the cutting parameters. This clearly verifies that tool vibration induced in machining process have influential effects on the surface quality. REFERENCES [1] H. S., Safari, Sharif, S. Izman, H. Jafari, High Speed Dry End Milling of Ti-6Al-4V Alloy towards Nano-scale Surface Roughness, Journal of Applied Sciences Research, 8 (11): 5280-5284, 2012. [2] A.R.C. Sharman, D.K. Aspinwall, R.C. Dewes, P. Bowen, Workpiece surface integrity considerations when finish turning titanium aluminide, Wear, 249: 473-481, 2001. [3] F. Ghanem, C. Braham, M.E. Fitzpatrick, H. Sidhom, Effect of near-surface residual stress and microstructure modification from machining on the fatigue endurance of a tool steel, Journal of Materials Engineering and Performance, 11 (6): 631-639, 2002. [4] M.S. Lou, J.C. Chen, C.M. Li, Surface Roughness Prediction Technique For CNC End-milling, Journal of Industrial Technology, 15(1):1-6, 1998. [5] K. Kadirgama , M.M.Noor , N.M.Zuki.N.M , M.M. Rahman , M.R.M. Rejab , R. Daud , K. A. Abou-El- Hossein., Optimization of surface roughness in end milling on mould aluminium alloys (AA6061-T6) using response surface method and radian basis function network. Jourdan Journal of Mechanical and Industrial Engineering, 2(4):209-214,2008. [6] P.G., Benardos, Vosniakos, G.C., Prediction surface roughness in machining - review. International Journal of Machine Tool and Manufacture. 43: 833- 844, 2002 [7] M. Aruna., D. Dhanlaksmi., Design Optimization of Cutting Parameters when Turning Inconel 718 with Cermet Inserts, World Academy of Science, Engineering and Technology, 61: 952-955,2012 [8] R. Arokiadass, K. Palaniradja, N. Alagumoorthi, Predictive modeling of surface roughness in end milling of Al/SiC metal matrix composite, Archive of Applied Science Research, 3(2):228-236, 2011. [9] E. Kuram, B. Ozceik, E. Demirbas, E. S, Effects of the Cutting Fluid Types and Cutting Parameters on Surface Roughness and Thrust Force, World Congress on Engineering (WCE), 2:978-988, 2010. [10] M. Soković, K. Mijanović, Ecological aspects of cutting fluids and its influence on quantifiable parameters of the cutting processes, Journal of Materials Processing Technology, 109:181-189, 2001. [11] P.N. Rao, Manufacturing technology: metal cutting and machine tools, New Delhi :Tata McGraw Hill Publication, 2000. [12] A. M. Pinar, Optimization of process parameters with minimum surface roughness in the pocket machining of AA5083 aluminum alloy via Taguchi method. Arabian Journal for Science and Engineering, 38(3), 705-714, 2013. [13] C.Y. Nian, W.H. Yang, Y.S. Tarng., Optimization of Turning Operations with Multiple Performance Characteristics , Journal of Materials Processing Technology, 95(1-3): 90-96, 1999. [14] S. S. Bhogal, C. Sindhu, S. S. Dhami, & B. S. Pabla, Minimization of surface roughness and tool vibration in CNC milling operation. Journal of Optimization, 1- 13: ID 192030, 2015. [15] C. David, D. Sagris, E. Stergianni, C. Tsiafis, I. Tsiafis, Experimental analysis of the effect of vibration phenomena on workpiece topomorphy due to cutter runout in end-milling process. Machines, 6(3): 27, 2018. [16] S. Zahoor, N. A. Mufti, M. Q. Saleem, M. P. M. Mughal, A. M. Qureshi, Effect of machine tool’s spindle forced vibrations on surface roughness, dimensional accuracy, and tool wear in vertical milling of AISI P20. International Journal of Machine Tool and Manufacture, 89(9-12): 3671-3679, 2017. [17] M. S. H. Bhuiyan, I. A. Choudhury, Investigation of tool wear and surface finish by analyzing vibration signals in turning Assab-705 steel. Machining Science and Technology, 19(2): 236-261, 2015. [18] C. L. Kiew, A. Brahmananda, K. T. Islam, H. N. Lee, S. A. Venier, A. Saraar, H. Namazi. Analysis of the relation between fractal structures of machined surface and machine vibration signal in turning operation. Fractals, 28(1): 2050019, 2020.