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International Journal of Engineering and Management Research e-ISSN: 2250-0758 | p-ISSN: 2394-6962
Volume-11, Issue-3 (June 2021)
www.ijemr.net https://doi.org/10.31033/ijemr.11.3.26
160 This Work is under Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License.
Comparative Analysis of Equivalent Material based on MFI
Mahesh Zope1
, Pratik Sonawane2
and Deepti Marathe3
1
Student, School of Polymer Engineering, MIT-WPU, Pune, INDIA
2
Student, School of Polymer Engineering, MIT-WPU, Pune, INDIA
3
Associate Professor, School of Polymer Engineering, MIT-WPU, Pune, INDIA
1
Corresponding Author: mahesh.k.zope@gmail.com
ABSTRACT
Polymers of the same family show distinct behavior
with each other and because of this, the end prediction after
molding the part is very difficult. Simulations result does not
always match the product. For close substitution in absence
of exactly known material composition, the equivalent grade
of the same MFI may be used. However, the MFI is a poor
indicator of the rheological behavior to be comprehend for
accurate simulation. This research analyzes the appropriate
parameters for the rheology of polymers, in the same class
that are appropriate.
Keywords— Injection Molding, Simulation, MFI
I. INTRODUCTION
In general, a higher MFI indicates a lower
material viscosity, and when comparing polymers of the
same class/family, a lower melt flow rate corresponds to a
higher molecular weight. Melt flow rate is a measure of the
ability of the material's melt to flow under pressure. Melt
flow rate is inversely proportional to the viscosity of the
melt at the conditions of the test that the viscosity for any
such material depends on the applied force.
Polymer viscosity is affect by several factors,
such as temperature, concentration, molecular weight,
Shear-thinning behavior, molecular structure, shear
elongation, and shear rate. Melt flow rate is an indirect
measure of molecular weight.
However, MFI takes no account of the shear,
shear rate, or shear history and as such is not a good
measure of the processing window of a polymer. It is a
single-point viscosity measurement at a relatively low
shear rate and temperature. It was often that MFI gives a
‘dot’ when actually what is need is a ‘plot’ for the polymer
processors. MFI additionally does not take account of
long-chain branching nor the differences between shear
and elongation rheology. Therefore, two polymers with the
same MFI will not behave the same under any given
processing conditions.
The relationship between MFI and temperature
can be use to obtain the activation energies for polymers
[12]. The activation energies developed from MFI values
has the advantage of simplicity and easy availability. The
concept of obtaining activation energy from MFI can be
extended to all processing polymers as well wherein there
exists an anomalous temperature dependence of melt
viscosity leading to the existence of two distinct values of
activation energies for each copolymer[1]. Ratio between
two melt flow rate values for one material at different
gravimetric weights are often used as a measure for the
broadness of the molecular weight distribution.
E.E. Ferg, L.L. Bolo studied to establish a
correlation between the variable melt flow index (VMFI)
values of molten polypropylene (PP) with different piston-
load masses using a standard MFI analyzer as well as the
effect of flow characteristics of the polymer [2]. While
working finding are correlation between flow
characteristic and average molecular weight distribution of
good repeatability could be achieve with the technique
giving an indication of the polymer’s flow properties over
a small range of variable applied pressures. The study
showed that one should not only rely on a single MFI
value of a polymer to characterize the flow properties,
Krzysztof Wilczynski and Przemysław Narowski
studied the effect of material characteristics and runners
layout geometry on the filling imbalance in geometrically
balanced injection molds [3]. They concluded that, the
velocity/shear rate distribution and the heat transfer
conditions from the polymer melt to the mold are two main
factors affecting the filling imbalance in addition when the
flow rate increases, the filling imbalance increases since
the non-linearity of velocity/shear rate distribution also
increases.
Xiaolei Xu, Jizhong Chen and Lijia An studied
shear thinning behavior of linear polymer melts under
shear flow via non-equilibrium molecular dynamics [4].
They concluded that In the non-Newtonian regime ˙γ>τ
0−1, the shear dependence of viscosity exhibits a crossover
at a shear rate γ˙c, under which the power law is dependent
on chain length while above which independent of chain
length. In addition, they concluded that the characteristic
shear rate ˙γc is found weakly dependent on chain length.
Chau-Chyun Chen, Tim Bremner, done Research
on Polymer Viscous Flow Activation researched
quantifying Relationships among the Molecular Weight
International Journal of Engineering and Management Research e-ISSN: 2250-0758 | p-ISSN: 2394-6962
Volume-11, Issue-3 (June 2021)
www.ijemr.net https://doi.org/10.31033/ijemr.11.3.26
161 This Work is under Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License.
Distribution, Non-Newtonian Shear Viscosity, and Melt
Index for Linear Polymers [5]. They are able to relate the
flow curve and MWD using either a modified Carreau-
Yasuda or Bersted partition model, the MI and MWD use
Bremner and Rudin’s model, and the flow curve and the
MI using Rohlfing and Janzen’s model. Both the modified
Carreau-Yasuda and Bersted models successfully correlate
the MWD and flow curve for the three LLDPEs, producing
four parameters. Also, they able to compute the MIs
accurately using Rohlfingand Janzen’s fluid mechanics
model and flow curves predicted by either the modified
Carreau-Yasuda or Bersted model.
Yan Lou , Qunan Lei, and Gang Wu done
research on polymer viscous flow activation energy and
non-Newtonian index model based on feature size [1].
They concluded that at the microscopic scale, the viscous
flow activation energy of PMMA decreases with the
feature size, while the viscous flow activation energy of
the crystalline polymer PP and HDPE increases with the
die diameter. Also, they concluded that the non-Newtonian
index of the three polymer materials decreases with the
feature size within the microscopic scale, while it increases
or does not change with the feature size within the
macroscopic scale.
In this study, we are trying to identify the effect
on part by material which is having differences in
rheological parameters like viscosity, thermal conductivity,
and viscoelasticity and so on, which is used as an input for
the simulation [6][7]. We considered 3 grade for
simulation of ABS family which have the same MFI 22
gm/10min (220,10), as follows:
ABS-A: Toyolac 125 Toray
ABS-B: Sinkral L320 Polimeri Europa
ABS-C: LG ABS HG173 LG Chemicals
II. EXPERIMENTAL WORK
The Experimental work was divide into two steps.
The first one is to the understanding of the rheological
difference in 3 grades, which have the same MFI
22g/10min (220,10), In the second step, An analysis of the
product the experimental methodologies, exploring the
main aspects to show the difference in result outcome of
the product.
2.1 Materials
We have used three different grades of ABS,
which is available in moldex3D library, with consideration
of reference polymer to compare the research results with
recently performed experimentations and other simulations
[8][9]. We selected equivalent grade materials based on
MFI 22g/10min (220,10) as follows:
ABS-A: Toyolac125 Toray
ABS-B: Sinkral L320 Polimeri Europa
ABS-C: LG ABS HG173 LG chemical
The above 3 materials grades have been chosen as they
are available for simulation in the material library of the
MOLDEX-3D software.
2.1.1 Viscosity
At both sufficiently high and very low shear rates,
A viscosity of a polymer system is independent of the
shear rate [6][10]. At high shear rates, polymers are
entirely disentangle and the viscosity value of the system
plateaus at η∞, the infinite shear viscosity. At low shear
rates, the shear is too low to impede by entanglements and
the viscosity value of the system is η0, the zero shear rate
viscosity. The value of η∞ represents the lowest viscosity
attainable and may be orders of magnitude lower than η0,
depending on the degree of shear thinning. viscosity is
plotted against shear rate in a log-log plot, where the linear
region is the shear thinning regime and can be expressed
using the modified Cross model [8]:
Cross model
Where,
η0 = the zero-shear rate viscosity.
η∞ = the lowest shear rate viscosity attainable
τ* = onset of shear-thinning
D1 = Height onset of shear-thinning
D2 = Non-flowing temperature
D3 = Pressure effect
A1 = Temperature sensitivity which
Refer below figure which shows the comparison of
viscosity plot at a temperature of 230ᵒC MFI 22 gm/10min
(220,10) [6]. The plot includes the three grades which
exhibit different natures at a specific shear rate. ABS-A
shows a higher viscosity than ABS-B and ABS-C. With
consideration of low shear rate points numbered 1, 2, & 3
show a difference in viscosity which may results in flow
hesitation, stress mark, short fill, and flow-related issues
[6]. On another hand, at high shear stress, viscosity is the
same between ABS-B and ABS-C but they differ from
ABS-A, which means ABS-A will fill faster than ABS-B
and ABS-C. Based on this fill time, the cycle time is also
shorten. The behavioral prediction will be monitor by
simulation.
International Journal of Engineering and Management Research e-ISSN: 2250-0758 | p-ISSN: 2394-6962
Volume-11, Issue-3 (June 2021)
www.ijemr.net https://doi.org/10.31033/ijemr.11.3.26
162 This Work is under Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License.
Figure 1: Viscosity Plot
2.1.2 PVT (Pressure-Volume-Temperature)
PVT diagram describes the specific volume as a
function of pressure and temperature. The Specific volume
increases with the temperature increasing. There is a
thermal transition in the polymer. The primary amorphous
transition of any polymer is known as its glass transition
temperature, Tg. While Tg is not a sharp transition, the
data from below and above Tg will show an intersection
that is generally accepted as being Tg.
In the equilibrium state, ABS amorphous
polymers have a random and entangled molecular
orientation. An analogy behind the amorphous polymer is
the "bundle of threads." for the flow of polymer by
applying the energy, the forces between molecules/bond
weaken and the channel gets brake. Besides, the uncoil and
aligned the molecule the shear force exerting during the
filling. At the end of melt flow, the molecules relax and
return to a state of random orientation but Intermolecular
forces continue to pull them closer together until the
temperature drops enough to freeze them in place. These
forces result in uniform shrinkage, but the relaxation effect
causes significantly more contraction in the direction of
flow.
This is the input to determine the dimensional
change in volume due to thermal expansion or shrinkage.
Refer below Plot, which shows the comparison of three
Grades at 100 MPa and the variation between the plateaus
is very less. the marginal difference of glass transition
temperature Tg is here but the volumetric effect on the end
may same.
Figure 2: PVT Plot
ABS-A : Toyolac 125 Toray, Tg = 97 ᵒC
ABS-B : Sinkral L320 Polimeri Europa Tg = 89.95 ᵒC
ABS-C : LG ABS HG173 LG chemical Tg = 94.85 ᵒC
2.1.3 Specific Heat
The specific heat is the amount of heat per unit
mass required to raise the temperature by one degree
Celsius. While comparing the data of ABS-A and ABS -C
reflects the Straight behavior, which means the assumption
is the behavior of material is same for the specified
temperature, where as in ABS-B shows the tabulated data
means actual/experimental data. This is resulting outcome
is more realistic with ABS-B.
2.2 Product Design
The product used for the case study is fan plastic.
The complete project of a fan executed in the CAD
(Computer-Aided Design) Creo-2. In this product design,
functional requirement is Geometry of the product refer
below Figure 3, this drives the functional requirement of
the assembly product/end product, which shows in fig 4.
The product size is
– Length:240mm
– Width:240mm
– Hight:85mm
Figure 3: Product Design
International Journal of Engineering and Management Research e-ISSN: 2250-0758 | p-ISSN: 2394-6962
Volume-11, Issue-3 (June 2021)
www.ijemr.net https://doi.org/10.31033/ijemr.11.3.26
163 This Work is under Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License.
2.3 Simulation Work
The complete simulation work of such fan
executed in the moldex3D software (version R16). To
know the effect of the various parameter we kept the
process setting is the same for these simulations for three
grade, refer below table [1].
2.3.1 Process Setting
In the simulation, we kept below process
parameters, the same for three materials and evaluating the
comparative study and there result [12][13].
Table 1: Process settings
Parameter Value
Filling Time (s) 1.80
Melt Temperature (ᵒC) 250.0
Mold Temperature (ᵒC) 60.0
Injection Volume (cm3) 399.265
Packing Time (s) 12.00
VP Switch by filled
volume (%)
98.00
Mold Opening Time (s) 5.00
Air Temperature (ᵒC) 25.0
Cooling Time (s) 30.00
Cycle Time (s) 48.80
For the tool design, by studying the product
geometry/shape, we design the suitable gate and runner
design based on manufacturing possibility
The product design call for three-plate mold
design, here the advantage with the three plate mold design
is help to feed the art from center with four drop. The plate
mold usually uses pinpoint gate so it detached easy from
product and the runner can remove separately.
2.3.2 Cooling Layout
In consideration of Mold layout, the cooling
channel is designed (refer image 4).
Figure 4: Tool Design
A Cooling Channel is typically use in a
permanent mold die. These are the channel or area in the
die where a fluid is flow, which is assume to have a
constant temperature. The cooling channel used for
thermal management of the process to prevent the
overheating of the die and to control the solidification of
the casting.
2.3.3 Runner Layout
A runner system directs the melt flow from the
sprue to the mold cavities [3][14]. The runner design
contributes in to the pressure, temperature and shear. Shear
(frictional) heat generated within the melt while the
material is flowing through the runner raises the melt
temperature; affect the pressure also facilitating the flow.
The runner is designed as per suitable for three
plate mold design.
2.3.4 Filling Pressure
Result observation against the filling Pressure is
seen the viscosity of ABS-A is in higher than ABS-B and
ABS-C that means ABS -A corresponds to a higher
molecular weight or we can say required high activation
energy [6][11]. The higher molecular weight corresponds
to the filling pressure raise. We can see from table no 2,
the pressure induced in the cavity to fill the part for ABS-
A is higher than ABS-B and ABS-C. As per the viscosity
plot of filling the cavity, viscosity effect is high.
Table 2: Simulation: filling pressure result
Parameters Units
ABS -A
:
Toyolac
Toray
ABS-B :
Sinkral
l320
Polimeri
Europa
ABS-C :
LG ABS
HG173
Lg
chemical
Filling Pressure
Cavity+Runner
Mpa 91 50 56
The pressure distribution of the cavity is shown in
different colors at the current instant. Based on the
pressure drop and distribution. In Simulation result, we
studied the pressure transmission situation in the part,
runner system pressure drop which should not on the
higher side, found non uniform flow in to the cavity,
Avoid over packing and flashing of melt and in last
Examined the extent of packing/holding (refer fig 5).
International Journal of Engineering and Management Research e-ISSN: 2250-0758 | p-ISSN: 2394-6962
Volume-11, Issue-3 (June 2021)
www.ijemr.net https://doi.org/10.31033/ijemr.11.3.26
164 This Work is under Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License.
Figure 5: Simulation result of Filling Pressure in cavity
2.3.5 Filling - Melt Front Temperature
The melt front temperature is the indication of the
temperature value of the plastic melt as it reaches the given
point. This value indicates how heat is convey and
dissipated during the molding phases. The prediction of
shear heating melts front temperature [12]. The effect of
shear heating for three grades shows distinct behavior
(refer fig 6) and shear heating is happening near gate
resign which shown in Fig 7 and shear heating in the
runner will affect the density of the component and the
required packing which may result in more shrinkage,
reduction in mechanical property and defects in the
component.
Figure 6: Simulation result of Melt front Temperature
International Journal of Engineering and Management Research e-ISSN: 2250-0758 | p-ISSN: 2394-6962
Volume-11, Issue-3 (June 2021)
www.ijemr.net https://doi.org/10.31033/ijemr.11.3.26
165 This Work is under Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License.
Figure 7: Simulation result of Melt front Temperature
(Detailed)
2.3.6 Sprue Pressure
The result shows this sprue pressure is generate
within the cavity. as per result observation, higher
viscosity results in to higher sprue pressure, the ABS-1
shows high sprue pressure (112 MPa) than ABS-2 (71
MPa) and ABS-3 (69 MPa). Based on the sprue pressure,
tonnage also changed. so this will mislead the end-user
while selecting the molding machine.
Figure 8: Simulation result of sprue pressure
Table 3: Simulation: filling pressure result
Parameters Units
ABS -A
:
Toyolac
Toray
ABS-B :
Sinkral
l320
Polimeri
Europa
ABS-C :
LG ABS
HG173
Lg
chemical
Sprue pressure Mpa 112 69 71
Packing
pressure
Mpa 70 38 44
Clamping
Force
Ton 219 125 145
For any product, the sprue pressure and the
tonnage is important for the selection of a machine and
cost of the product. Now by seeing the results the clamping
pressure is for ABS-A double than ABS -B &ABS-C. So
this will mislead while mold machine selection.
2.3.7 Total Warpage
Total Displacement represents the summation of
all displacement occurs from the time of the end of filling
to the time while the temperature of the part reaches the
room temperature [13]. It includes all factors affecting the
behavior of warpage and the outcome of the combination
of differential temperature effect, volumetric shrinkage,
differential shrinkage effect, thermal induced stress. (Refer
fig 9).
International Journal of Engineering and Management Research e-ISSN: 2250-0758 | p-ISSN: 2394-6962
Volume-11, Issue-3 (June 2021)
www.ijemr.net https://doi.org/10.31033/ijemr.11.3.26
166 This Work is under Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License.
Figure 9: Simulation result of total warpage
Above results Show the length of the total
displacement vector (All effects are considered) after the
part is ejected at specific temperature. The value is relative
to the model coordinate.
Table 4: Warpage Results
Parameters
Displacement
Units
ABS -A:
Toyolac
Toray
ABS-B:
Sinkral l320
Polimeri Europa
ABS-C:
LG ABS
HG173 Lg
chemical
Warpage
Warpage X mm +1.3/-1.3 +1.7/-1.7 +1.3/-1.3
Warpage Y mm +1.32/-1.3 +1.76/-1.74 +1.37/-1.36
Warpage Z mm +0.8/-0.4 +1.00/-0.5 +0.85/-0.41
Warpage
total
mm 1.433 1.86 1.47
Differential
Temperature
Effect
Warpage X mm +0.3/-0.26 +0.39/-3.2
+0.298/-
0.257
Warpage Y mm
+0.248/-
0.242
+0.28/-0.75
+0.233/-
0.232
Warpage Z mm
+0.167/-
0.178
+0.193/-0.21
+0.166/-
0.167
Warpage
total
mm 0.34 0.4 0.339
Differential
Shrinkage
Effect
Warpage X mm
+1.088/-
1.082
+1.48/-1.47
+1.137/-
1.134
Warpage Y mm
+1.094/-
1.087
+1.49/-1.48
+1.146/-
1.137
Warpage Z mm
+0.65/-
0.269
+0.89/-0.35
+0.696/-
0.283
Warpage
total
mm 1.168 1.56 1.22
By analyze the product and dimension results is
shown in above table no 4. The result comparison of
differential temperature effect and differential shrinkage
effect, the shrinkage effect is more contributing factor in
the warpage, which means the molecular orientation, affect
more in part. Because the flow front is not uniform, the
geometry contribution is more. The molecular orientation
is in the radial direction, which results in more shrinkage.
III. CONCLUSION
It has been observe that parameters, index flow,
critical shear stress, and zero viscosity, as well as the
thermal diffusivity and heat transfer coefficient strongly
affect the filling. The effect is substantially dependent on
the runner layout geometry as well as on the operating
conditions, flow rate, and shear rate.
In the filling stage, the viscosity affects much in
this stage. as per results, the pressure build to fill the part
into the cavity is increases with high viscosity grade ABS-
A than the ABS-B and ABS-C and account of temperature,
the effect for the different grade show some amount of
effect which can be identified in warpage differential
temperature effect results. In some area, temperature zone
shows the contribution towards the warpage which we
identified in warpage differential result, it is small but it
results in a significant effect.
In Simulation, the effect of viscosity (shear
thinning behavior Slop n) affects the pressure in the cavity,
which require filling. The slop also because of molecular
weight that calls for the variation in tonnage for ABS-A is
approximately double than ABS-B and ABSC. Therefore,
this will miss leading the costing person while selecting a
machine.
Therefore, MFI takes no account of the shear,
shear rate, or shear history and intrinsically is not an
honest measure of the processing window of a polymer. In
the processing window, the viscosity, which differs in
shear thinning and contribution of Shear-thinning, is much
more in results variation. Therefore, two polymers with an
equivalent MFI will not behave an equivalent under any
given processing conditions.
REFERENCES
[1] Yan Lou, Qunan Lei, & Gang Wu. (2019). Research on
polymer viscous flow activation energy and non-
newtonian index model based on feature size. Article ID
1070427.
[2] E.E. Ferg & L.L. Bolo. (2013). A correlation between
the variable melt flow index and the molecular mass
distribution of virgin and recycled polypropylene used in
the manufacturing of battery cases. DOI:
10.1016/j.polymertesting.2013.09.009.
[3] Krzysztof Wilczynski & Przemysław Narowski.
(2019). Simulation studies on the effect of material
characteristics and runners layout geometry on the filling
imbalance in geometrically balanced injection molds.
Polymers, 11, 639.
[4] Xiaolei Xu, Jizhong Chen, & Lijia An. (2014). Shear
thinning behavior of linear polymer melts under shear flow
via non-equilibrium molecular dynamics. The Journal of
Chemical of Chemical Physics, 140, 174902.
International Journal of Engineering and Management Research e-ISSN: 2250-0758 | p-ISSN: 2394-6962
Volume-11, Issue-3 (June 2021)
www.ijemr.net https://doi.org/10.31033/ijemr.11.3.26
167 This Work is under Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License.
[5] Chau-Chyun Chen, Tim Bremner, Kevin C. Seavey, Y.
A. Liu, & Neeraj P. Khare. (2003). Quantifying
relationships among the molecular weight distribution,
non-Newtonian shear viscosity, and melt index for linear
polymers. Ind. Eng. Chem. Res., 42, 5354-5362.
[6] Lukáš Satin & Jozef Bílik. (2016). Impact of viscosity
on filling the injection mold cavity. Slovak Uni. of Tech.,
Bratislava, 24, 113.
[7] Alexander Bakharev, David Astbury, Shishir Ray,
Franco S. Costa, & Russell Speight. (2016). Effect of
normal stresses on the results of thermoplastic mold filling
simulation. MATEC Web of Conferences, 80, 16004. DOI:
10.1051/matecconf/20168016004.
[8] Hyeyoung Shin & Eun-Soo Park. (2013). Analysis of
incomplete filling defect for injection-molded air cleaner
cover using moldflow simulation. Hindawi Publishing
Corporation.
[9] Wilczy nski, K. & Narowski, P. (2019). Experimental
and theoretical study on filling imbalance in geometrically
balanced injection molds. Polym. Eng. Sci., 59, 599–604.
[10] Lei Zhong , Haihang Xu , Jizhao Liang , & Anping
Liao. (2012). A new extensional viscosity model based on
the cross model for polymer fluids. Advanced Materials
Research, 415-417.
[11] Diego Alves de Miranda & André Lourenço
Nogueira. (2018). Simulation of an injection process using
a CAE tool: Assessment of operational conditions and
mold design on the process efficiency. Materials Research,
22(2), e20180564.
[12] Mr. G.V. Pujari, & Prof. Dr.V.R.Naik. (2015).
Process parameters optimization for development of defect
free injection molded components. International Journal
of Science, Technology and Management, 4(10), 56.
[13] Wu-Lin Chen, Chin-Yin Huang, & Ching-Ya Huang.
(2013). Finding efficient frontier of process parameters for
plastic injection molding. Chen et al. Journal of Industrial
Engineering International, 9, 25.
[14] Ranjit Singh & Jatinder Madan. (2014). Computer
aided runner and gating system design from die-casting
part model. In: 5th
International & 26th All India
Manufacturing Technology, Design and Research
Conference.
[15] Jian Wang. (2012). PVT properties of polymers for
injection molding, some critical issues for injection
molding. Dr. Jian Wang (Ed.), ISBN: 978-953-51-0297-7.

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Comparative Analysis of Equivalent Material based on MFI

  • 1. International Journal of Engineering and Management Research e-ISSN: 2250-0758 | p-ISSN: 2394-6962 Volume-11, Issue-3 (June 2021) www.ijemr.net https://doi.org/10.31033/ijemr.11.3.26 160 This Work is under Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License. Comparative Analysis of Equivalent Material based on MFI Mahesh Zope1 , Pratik Sonawane2 and Deepti Marathe3 1 Student, School of Polymer Engineering, MIT-WPU, Pune, INDIA 2 Student, School of Polymer Engineering, MIT-WPU, Pune, INDIA 3 Associate Professor, School of Polymer Engineering, MIT-WPU, Pune, INDIA 1 Corresponding Author: mahesh.k.zope@gmail.com ABSTRACT Polymers of the same family show distinct behavior with each other and because of this, the end prediction after molding the part is very difficult. Simulations result does not always match the product. For close substitution in absence of exactly known material composition, the equivalent grade of the same MFI may be used. However, the MFI is a poor indicator of the rheological behavior to be comprehend for accurate simulation. This research analyzes the appropriate parameters for the rheology of polymers, in the same class that are appropriate. Keywords— Injection Molding, Simulation, MFI I. INTRODUCTION In general, a higher MFI indicates a lower material viscosity, and when comparing polymers of the same class/family, a lower melt flow rate corresponds to a higher molecular weight. Melt flow rate is a measure of the ability of the material's melt to flow under pressure. Melt flow rate is inversely proportional to the viscosity of the melt at the conditions of the test that the viscosity for any such material depends on the applied force. Polymer viscosity is affect by several factors, such as temperature, concentration, molecular weight, Shear-thinning behavior, molecular structure, shear elongation, and shear rate. Melt flow rate is an indirect measure of molecular weight. However, MFI takes no account of the shear, shear rate, or shear history and as such is not a good measure of the processing window of a polymer. It is a single-point viscosity measurement at a relatively low shear rate and temperature. It was often that MFI gives a ‘dot’ when actually what is need is a ‘plot’ for the polymer processors. MFI additionally does not take account of long-chain branching nor the differences between shear and elongation rheology. Therefore, two polymers with the same MFI will not behave the same under any given processing conditions. The relationship between MFI and temperature can be use to obtain the activation energies for polymers [12]. The activation energies developed from MFI values has the advantage of simplicity and easy availability. The concept of obtaining activation energy from MFI can be extended to all processing polymers as well wherein there exists an anomalous temperature dependence of melt viscosity leading to the existence of two distinct values of activation energies for each copolymer[1]. Ratio between two melt flow rate values for one material at different gravimetric weights are often used as a measure for the broadness of the molecular weight distribution. E.E. Ferg, L.L. Bolo studied to establish a correlation between the variable melt flow index (VMFI) values of molten polypropylene (PP) with different piston- load masses using a standard MFI analyzer as well as the effect of flow characteristics of the polymer [2]. While working finding are correlation between flow characteristic and average molecular weight distribution of good repeatability could be achieve with the technique giving an indication of the polymer’s flow properties over a small range of variable applied pressures. The study showed that one should not only rely on a single MFI value of a polymer to characterize the flow properties, Krzysztof Wilczynski and Przemysław Narowski studied the effect of material characteristics and runners layout geometry on the filling imbalance in geometrically balanced injection molds [3]. They concluded that, the velocity/shear rate distribution and the heat transfer conditions from the polymer melt to the mold are two main factors affecting the filling imbalance in addition when the flow rate increases, the filling imbalance increases since the non-linearity of velocity/shear rate distribution also increases. Xiaolei Xu, Jizhong Chen and Lijia An studied shear thinning behavior of linear polymer melts under shear flow via non-equilibrium molecular dynamics [4]. They concluded that In the non-Newtonian regime ˙γ>τ 0−1, the shear dependence of viscosity exhibits a crossover at a shear rate γ˙c, under which the power law is dependent on chain length while above which independent of chain length. In addition, they concluded that the characteristic shear rate ˙γc is found weakly dependent on chain length. Chau-Chyun Chen, Tim Bremner, done Research on Polymer Viscous Flow Activation researched quantifying Relationships among the Molecular Weight
  • 2. International Journal of Engineering and Management Research e-ISSN: 2250-0758 | p-ISSN: 2394-6962 Volume-11, Issue-3 (June 2021) www.ijemr.net https://doi.org/10.31033/ijemr.11.3.26 161 This Work is under Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License. Distribution, Non-Newtonian Shear Viscosity, and Melt Index for Linear Polymers [5]. They are able to relate the flow curve and MWD using either a modified Carreau- Yasuda or Bersted partition model, the MI and MWD use Bremner and Rudin’s model, and the flow curve and the MI using Rohlfing and Janzen’s model. Both the modified Carreau-Yasuda and Bersted models successfully correlate the MWD and flow curve for the three LLDPEs, producing four parameters. Also, they able to compute the MIs accurately using Rohlfingand Janzen’s fluid mechanics model and flow curves predicted by either the modified Carreau-Yasuda or Bersted model. Yan Lou , Qunan Lei, and Gang Wu done research on polymer viscous flow activation energy and non-Newtonian index model based on feature size [1]. They concluded that at the microscopic scale, the viscous flow activation energy of PMMA decreases with the feature size, while the viscous flow activation energy of the crystalline polymer PP and HDPE increases with the die diameter. Also, they concluded that the non-Newtonian index of the three polymer materials decreases with the feature size within the microscopic scale, while it increases or does not change with the feature size within the macroscopic scale. In this study, we are trying to identify the effect on part by material which is having differences in rheological parameters like viscosity, thermal conductivity, and viscoelasticity and so on, which is used as an input for the simulation [6][7]. We considered 3 grade for simulation of ABS family which have the same MFI 22 gm/10min (220,10), as follows: ABS-A: Toyolac 125 Toray ABS-B: Sinkral L320 Polimeri Europa ABS-C: LG ABS HG173 LG Chemicals II. EXPERIMENTAL WORK The Experimental work was divide into two steps. The first one is to the understanding of the rheological difference in 3 grades, which have the same MFI 22g/10min (220,10), In the second step, An analysis of the product the experimental methodologies, exploring the main aspects to show the difference in result outcome of the product. 2.1 Materials We have used three different grades of ABS, which is available in moldex3D library, with consideration of reference polymer to compare the research results with recently performed experimentations and other simulations [8][9]. We selected equivalent grade materials based on MFI 22g/10min (220,10) as follows: ABS-A: Toyolac125 Toray ABS-B: Sinkral L320 Polimeri Europa ABS-C: LG ABS HG173 LG chemical The above 3 materials grades have been chosen as they are available for simulation in the material library of the MOLDEX-3D software. 2.1.1 Viscosity At both sufficiently high and very low shear rates, A viscosity of a polymer system is independent of the shear rate [6][10]. At high shear rates, polymers are entirely disentangle and the viscosity value of the system plateaus at η∞, the infinite shear viscosity. At low shear rates, the shear is too low to impede by entanglements and the viscosity value of the system is η0, the zero shear rate viscosity. The value of η∞ represents the lowest viscosity attainable and may be orders of magnitude lower than η0, depending on the degree of shear thinning. viscosity is plotted against shear rate in a log-log plot, where the linear region is the shear thinning regime and can be expressed using the modified Cross model [8]: Cross model Where, η0 = the zero-shear rate viscosity. η∞ = the lowest shear rate viscosity attainable τ* = onset of shear-thinning D1 = Height onset of shear-thinning D2 = Non-flowing temperature D3 = Pressure effect A1 = Temperature sensitivity which Refer below figure which shows the comparison of viscosity plot at a temperature of 230ᵒC MFI 22 gm/10min (220,10) [6]. The plot includes the three grades which exhibit different natures at a specific shear rate. ABS-A shows a higher viscosity than ABS-B and ABS-C. With consideration of low shear rate points numbered 1, 2, & 3 show a difference in viscosity which may results in flow hesitation, stress mark, short fill, and flow-related issues [6]. On another hand, at high shear stress, viscosity is the same between ABS-B and ABS-C but they differ from ABS-A, which means ABS-A will fill faster than ABS-B and ABS-C. Based on this fill time, the cycle time is also shorten. The behavioral prediction will be monitor by simulation.
  • 3. International Journal of Engineering and Management Research e-ISSN: 2250-0758 | p-ISSN: 2394-6962 Volume-11, Issue-3 (June 2021) www.ijemr.net https://doi.org/10.31033/ijemr.11.3.26 162 This Work is under Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License. Figure 1: Viscosity Plot 2.1.2 PVT (Pressure-Volume-Temperature) PVT diagram describes the specific volume as a function of pressure and temperature. The Specific volume increases with the temperature increasing. There is a thermal transition in the polymer. The primary amorphous transition of any polymer is known as its glass transition temperature, Tg. While Tg is not a sharp transition, the data from below and above Tg will show an intersection that is generally accepted as being Tg. In the equilibrium state, ABS amorphous polymers have a random and entangled molecular orientation. An analogy behind the amorphous polymer is the "bundle of threads." for the flow of polymer by applying the energy, the forces between molecules/bond weaken and the channel gets brake. Besides, the uncoil and aligned the molecule the shear force exerting during the filling. At the end of melt flow, the molecules relax and return to a state of random orientation but Intermolecular forces continue to pull them closer together until the temperature drops enough to freeze them in place. These forces result in uniform shrinkage, but the relaxation effect causes significantly more contraction in the direction of flow. This is the input to determine the dimensional change in volume due to thermal expansion or shrinkage. Refer below Plot, which shows the comparison of three Grades at 100 MPa and the variation between the plateaus is very less. the marginal difference of glass transition temperature Tg is here but the volumetric effect on the end may same. Figure 2: PVT Plot ABS-A : Toyolac 125 Toray, Tg = 97 ᵒC ABS-B : Sinkral L320 Polimeri Europa Tg = 89.95 ᵒC ABS-C : LG ABS HG173 LG chemical Tg = 94.85 ᵒC 2.1.3 Specific Heat The specific heat is the amount of heat per unit mass required to raise the temperature by one degree Celsius. While comparing the data of ABS-A and ABS -C reflects the Straight behavior, which means the assumption is the behavior of material is same for the specified temperature, where as in ABS-B shows the tabulated data means actual/experimental data. This is resulting outcome is more realistic with ABS-B. 2.2 Product Design The product used for the case study is fan plastic. The complete project of a fan executed in the CAD (Computer-Aided Design) Creo-2. In this product design, functional requirement is Geometry of the product refer below Figure 3, this drives the functional requirement of the assembly product/end product, which shows in fig 4. The product size is – Length:240mm – Width:240mm – Hight:85mm Figure 3: Product Design
  • 4. International Journal of Engineering and Management Research e-ISSN: 2250-0758 | p-ISSN: 2394-6962 Volume-11, Issue-3 (June 2021) www.ijemr.net https://doi.org/10.31033/ijemr.11.3.26 163 This Work is under Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License. 2.3 Simulation Work The complete simulation work of such fan executed in the moldex3D software (version R16). To know the effect of the various parameter we kept the process setting is the same for these simulations for three grade, refer below table [1]. 2.3.1 Process Setting In the simulation, we kept below process parameters, the same for three materials and evaluating the comparative study and there result [12][13]. Table 1: Process settings Parameter Value Filling Time (s) 1.80 Melt Temperature (ᵒC) 250.0 Mold Temperature (ᵒC) 60.0 Injection Volume (cm3) 399.265 Packing Time (s) 12.00 VP Switch by filled volume (%) 98.00 Mold Opening Time (s) 5.00 Air Temperature (ᵒC) 25.0 Cooling Time (s) 30.00 Cycle Time (s) 48.80 For the tool design, by studying the product geometry/shape, we design the suitable gate and runner design based on manufacturing possibility The product design call for three-plate mold design, here the advantage with the three plate mold design is help to feed the art from center with four drop. The plate mold usually uses pinpoint gate so it detached easy from product and the runner can remove separately. 2.3.2 Cooling Layout In consideration of Mold layout, the cooling channel is designed (refer image 4). Figure 4: Tool Design A Cooling Channel is typically use in a permanent mold die. These are the channel or area in the die where a fluid is flow, which is assume to have a constant temperature. The cooling channel used for thermal management of the process to prevent the overheating of the die and to control the solidification of the casting. 2.3.3 Runner Layout A runner system directs the melt flow from the sprue to the mold cavities [3][14]. The runner design contributes in to the pressure, temperature and shear. Shear (frictional) heat generated within the melt while the material is flowing through the runner raises the melt temperature; affect the pressure also facilitating the flow. The runner is designed as per suitable for three plate mold design. 2.3.4 Filling Pressure Result observation against the filling Pressure is seen the viscosity of ABS-A is in higher than ABS-B and ABS-C that means ABS -A corresponds to a higher molecular weight or we can say required high activation energy [6][11]. The higher molecular weight corresponds to the filling pressure raise. We can see from table no 2, the pressure induced in the cavity to fill the part for ABS- A is higher than ABS-B and ABS-C. As per the viscosity plot of filling the cavity, viscosity effect is high. Table 2: Simulation: filling pressure result Parameters Units ABS -A : Toyolac Toray ABS-B : Sinkral l320 Polimeri Europa ABS-C : LG ABS HG173 Lg chemical Filling Pressure Cavity+Runner Mpa 91 50 56 The pressure distribution of the cavity is shown in different colors at the current instant. Based on the pressure drop and distribution. In Simulation result, we studied the pressure transmission situation in the part, runner system pressure drop which should not on the higher side, found non uniform flow in to the cavity, Avoid over packing and flashing of melt and in last Examined the extent of packing/holding (refer fig 5).
  • 5. International Journal of Engineering and Management Research e-ISSN: 2250-0758 | p-ISSN: 2394-6962 Volume-11, Issue-3 (June 2021) www.ijemr.net https://doi.org/10.31033/ijemr.11.3.26 164 This Work is under Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License. Figure 5: Simulation result of Filling Pressure in cavity 2.3.5 Filling - Melt Front Temperature The melt front temperature is the indication of the temperature value of the plastic melt as it reaches the given point. This value indicates how heat is convey and dissipated during the molding phases. The prediction of shear heating melts front temperature [12]. The effect of shear heating for three grades shows distinct behavior (refer fig 6) and shear heating is happening near gate resign which shown in Fig 7 and shear heating in the runner will affect the density of the component and the required packing which may result in more shrinkage, reduction in mechanical property and defects in the component. Figure 6: Simulation result of Melt front Temperature
  • 6. International Journal of Engineering and Management Research e-ISSN: 2250-0758 | p-ISSN: 2394-6962 Volume-11, Issue-3 (June 2021) www.ijemr.net https://doi.org/10.31033/ijemr.11.3.26 165 This Work is under Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License. Figure 7: Simulation result of Melt front Temperature (Detailed) 2.3.6 Sprue Pressure The result shows this sprue pressure is generate within the cavity. as per result observation, higher viscosity results in to higher sprue pressure, the ABS-1 shows high sprue pressure (112 MPa) than ABS-2 (71 MPa) and ABS-3 (69 MPa). Based on the sprue pressure, tonnage also changed. so this will mislead the end-user while selecting the molding machine. Figure 8: Simulation result of sprue pressure Table 3: Simulation: filling pressure result Parameters Units ABS -A : Toyolac Toray ABS-B : Sinkral l320 Polimeri Europa ABS-C : LG ABS HG173 Lg chemical Sprue pressure Mpa 112 69 71 Packing pressure Mpa 70 38 44 Clamping Force Ton 219 125 145 For any product, the sprue pressure and the tonnage is important for the selection of a machine and cost of the product. Now by seeing the results the clamping pressure is for ABS-A double than ABS -B &ABS-C. So this will mislead while mold machine selection. 2.3.7 Total Warpage Total Displacement represents the summation of all displacement occurs from the time of the end of filling to the time while the temperature of the part reaches the room temperature [13]. It includes all factors affecting the behavior of warpage and the outcome of the combination of differential temperature effect, volumetric shrinkage, differential shrinkage effect, thermal induced stress. (Refer fig 9).
  • 7. International Journal of Engineering and Management Research e-ISSN: 2250-0758 | p-ISSN: 2394-6962 Volume-11, Issue-3 (June 2021) www.ijemr.net https://doi.org/10.31033/ijemr.11.3.26 166 This Work is under Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License. Figure 9: Simulation result of total warpage Above results Show the length of the total displacement vector (All effects are considered) after the part is ejected at specific temperature. The value is relative to the model coordinate. Table 4: Warpage Results Parameters Displacement Units ABS -A: Toyolac Toray ABS-B: Sinkral l320 Polimeri Europa ABS-C: LG ABS HG173 Lg chemical Warpage Warpage X mm +1.3/-1.3 +1.7/-1.7 +1.3/-1.3 Warpage Y mm +1.32/-1.3 +1.76/-1.74 +1.37/-1.36 Warpage Z mm +0.8/-0.4 +1.00/-0.5 +0.85/-0.41 Warpage total mm 1.433 1.86 1.47 Differential Temperature Effect Warpage X mm +0.3/-0.26 +0.39/-3.2 +0.298/- 0.257 Warpage Y mm +0.248/- 0.242 +0.28/-0.75 +0.233/- 0.232 Warpage Z mm +0.167/- 0.178 +0.193/-0.21 +0.166/- 0.167 Warpage total mm 0.34 0.4 0.339 Differential Shrinkage Effect Warpage X mm +1.088/- 1.082 +1.48/-1.47 +1.137/- 1.134 Warpage Y mm +1.094/- 1.087 +1.49/-1.48 +1.146/- 1.137 Warpage Z mm +0.65/- 0.269 +0.89/-0.35 +0.696/- 0.283 Warpage total mm 1.168 1.56 1.22 By analyze the product and dimension results is shown in above table no 4. The result comparison of differential temperature effect and differential shrinkage effect, the shrinkage effect is more contributing factor in the warpage, which means the molecular orientation, affect more in part. Because the flow front is not uniform, the geometry contribution is more. The molecular orientation is in the radial direction, which results in more shrinkage. III. CONCLUSION It has been observe that parameters, index flow, critical shear stress, and zero viscosity, as well as the thermal diffusivity and heat transfer coefficient strongly affect the filling. The effect is substantially dependent on the runner layout geometry as well as on the operating conditions, flow rate, and shear rate. In the filling stage, the viscosity affects much in this stage. as per results, the pressure build to fill the part into the cavity is increases with high viscosity grade ABS- A than the ABS-B and ABS-C and account of temperature, the effect for the different grade show some amount of effect which can be identified in warpage differential temperature effect results. In some area, temperature zone shows the contribution towards the warpage which we identified in warpage differential result, it is small but it results in a significant effect. In Simulation, the effect of viscosity (shear thinning behavior Slop n) affects the pressure in the cavity, which require filling. The slop also because of molecular weight that calls for the variation in tonnage for ABS-A is approximately double than ABS-B and ABSC. Therefore, this will miss leading the costing person while selecting a machine. Therefore, MFI takes no account of the shear, shear rate, or shear history and intrinsically is not an honest measure of the processing window of a polymer. In the processing window, the viscosity, which differs in shear thinning and contribution of Shear-thinning, is much more in results variation. Therefore, two polymers with an equivalent MFI will not behave an equivalent under any given processing conditions. REFERENCES [1] Yan Lou, Qunan Lei, & Gang Wu. (2019). Research on polymer viscous flow activation energy and non- newtonian index model based on feature size. Article ID 1070427. [2] E.E. Ferg & L.L. Bolo. (2013). A correlation between the variable melt flow index and the molecular mass distribution of virgin and recycled polypropylene used in the manufacturing of battery cases. DOI: 10.1016/j.polymertesting.2013.09.009. [3] Krzysztof Wilczynski & Przemysław Narowski. (2019). Simulation studies on the effect of material characteristics and runners layout geometry on the filling imbalance in geometrically balanced injection molds. Polymers, 11, 639. [4] Xiaolei Xu, Jizhong Chen, & Lijia An. (2014). Shear thinning behavior of linear polymer melts under shear flow via non-equilibrium molecular dynamics. The Journal of Chemical of Chemical Physics, 140, 174902.
  • 8. International Journal of Engineering and Management Research e-ISSN: 2250-0758 | p-ISSN: 2394-6962 Volume-11, Issue-3 (June 2021) www.ijemr.net https://doi.org/10.31033/ijemr.11.3.26 167 This Work is under Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License. [5] Chau-Chyun Chen, Tim Bremner, Kevin C. Seavey, Y. A. Liu, & Neeraj P. Khare. (2003). Quantifying relationships among the molecular weight distribution, non-Newtonian shear viscosity, and melt index for linear polymers. Ind. Eng. Chem. Res., 42, 5354-5362. [6] Lukáš Satin & Jozef Bílik. (2016). Impact of viscosity on filling the injection mold cavity. Slovak Uni. of Tech., Bratislava, 24, 113. [7] Alexander Bakharev, David Astbury, Shishir Ray, Franco S. Costa, & Russell Speight. (2016). Effect of normal stresses on the results of thermoplastic mold filling simulation. MATEC Web of Conferences, 80, 16004. DOI: 10.1051/matecconf/20168016004. [8] Hyeyoung Shin & Eun-Soo Park. (2013). Analysis of incomplete filling defect for injection-molded air cleaner cover using moldflow simulation. Hindawi Publishing Corporation. [9] Wilczy nski, K. & Narowski, P. (2019). Experimental and theoretical study on filling imbalance in geometrically balanced injection molds. Polym. Eng. Sci., 59, 599–604. [10] Lei Zhong , Haihang Xu , Jizhao Liang , & Anping Liao. (2012). A new extensional viscosity model based on the cross model for polymer fluids. Advanced Materials Research, 415-417. [11] Diego Alves de Miranda & André Lourenço Nogueira. (2018). Simulation of an injection process using a CAE tool: Assessment of operational conditions and mold design on the process efficiency. Materials Research, 22(2), e20180564. [12] Mr. G.V. Pujari, & Prof. Dr.V.R.Naik. (2015). Process parameters optimization for development of defect free injection molded components. International Journal of Science, Technology and Management, 4(10), 56. [13] Wu-Lin Chen, Chin-Yin Huang, & Ching-Ya Huang. (2013). Finding efficient frontier of process parameters for plastic injection molding. Chen et al. Journal of Industrial Engineering International, 9, 25. [14] Ranjit Singh & Jatinder Madan. (2014). Computer aided runner and gating system design from die-casting part model. In: 5th International & 26th All India Manufacturing Technology, Design and Research Conference. [15] Jian Wang. (2012). PVT properties of polymers for injection molding, some critical issues for injection molding. Dr. Jian Wang (Ed.), ISBN: 978-953-51-0297-7.