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International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 10 Issue: 10 | Oct 2023 www.irjet.net p-ISSN: 2395-0072
© 2023, IRJET | Impact Factor value: 8.226 | ISO 9001:2008 Certified Journal | Page 593
A simulation study of stress induced in pressure vessels during plate
rolling process
Yash Deepak Chadha1, Sunny Kumar Barnwal2
1Jamnabai Narsee International School, Mumbai, India.
2Indian Institute of Technology Bombay, Mumbai, India.
---------------------------------------------------------------------***---------------------------------------------------------------------
Abstract - Finite element simulations were performed for
plate rolling process which is a part of pressure vessel
manufacturing. The rolling setup consisted of a three-roller
assembly and the simulation was performed for the curved
plate. The dynamic explicit simulations were performed for
four different rolling speeds andresidualstressesineachof the
cases were analysed. The study shed lightontheimportanceof
their assessment during initial stages of pressurevesseldesign
with respect to the resultant hoop and longitudinal stresses.
Key Words: finite element, pressure vessel, residual stress,
rolling
1.INTRODUCTION
Pressure vessel manufacturing often relies on rolled plates
to efficiently and cost-effectively form the cylindrical or
spherical shells that constitute the vessel's fundamental
structure. The process initiates with large steel plates, cut
and then expertly shaped into the desired geometries using
specialized machinery. This rolling procedure not only
imparts strength to the vessel's shell but also ensures
uniform distributionofinternal pressure.Furtherfabrication
steps, such as welding and componentattachment,complete
the pressure vessel assembly.
Following cold rolling, plates exhibit residual stresses
characterized by inherent mechanical tensions and
compressionspersistingwithinthematerial post-processing.
These residual stresses result from the plastic deformation
during cold rolling, wherecompressivesurfaceforcesinduce
tensile stresses within the material'sinterior.Theextent and
distribution of these stresses hinge on material properties,
process parameters, and initial plate conditions.
Residual stresses can significantly impact material
properties, including ductility and dimensional stability,and
influence subsequent machining and forming processes.
Consequently, understanding, measuring, and mitigating
these stresses are paramount for enhancing the quality and
reliability of cold-rolled plates in various industrial
applications.
The Finite Element Method (FEM) serves as a powerful
numerical tool for predicting stress distributions during the
cold rolling of metal plates. FEM discretizes the rolled plate
into mesh elements, facilitating the simulation of complex
mechanical interactions. Material properties, boundary
conditions, and process parameters are incorporated into
the model to calculate stress and strain distributions within
the plate, providing valuable insights into material behavior
under rolling forces and geometry.
There have been some attempts at simulations of rolling to
evaluate the stresses induced.Morietal.presenteda method
for simulating three-dimensional deformation in plate
rolling and edge rolling using the rigid-plasticfinite-element
method and simplified elements were developed. It predicts
plate shapes and loads, validated against experiments with
aluminium plates. Devarajan et al. presented a study using
FEM simulations with varying roll angular velocity and
diameter to analyse cold rolling of thick strips. It aimed to
determine the impact of roll speed and diameter on contact
pressure and residual stress, offering insights for process
optimization and product quality improvement. Recently
Zhang et al. modelled deformation resistance with big data.
The study improves rolling force prediction accuracy by
introducing a Backpropagation neural network model based
on industrial data and outperforms traditional models, with
a maximum error of only 3.86% compared to theoretical
models. Although, there have been a few more of these
studies, a comprehensive analysis of the rolling for pressure
vessel manufacturing is lacking.
In this work, finite element simulations are performed to
model the rolling process of platestoformedcurvedsections
of pressure vessels. Dynamic explicit simulations were
conducted across four distinct rolling speeds, and the
examination of residual stressesineachscenariowascarried
out. This investigation has highlighted the significance of
evaluating these stresses in the early phases of pressure
vessel design, particularly in relation to their influence on
resultant hoop and longitudinal stresses.
2. Simulations Methodology
In Figure 1, we can observe the schematic of the rolling
assembly. This assembly comprises three rollers: rollers 1
and 2, which create the rolling pass, and roller 3, responsible
for shaping the plate into the desired curve.
The initial workpiece measured 10mm in thickness, 100mm
in width, and 943mm in length. These dimensions were
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 10 Issue: 10 | Oct 2023 www.irjet.net p-ISSN: 2395-0072
© 2023, IRJET | Impact Factor value: 8.226 | ISO 9001:2008 Certified Journal | Page 594
designed to meet the vessel's required specifications of
100mm in length, 8mm inthickness,and300mmindiameter,
with rollers of 160mm indiameteremployedintheassembly.
The current numerical studywasperformedonfourdifferent
rolling speeds viz., 0.4m/s, 0.8m/s, 1.2m/s, 1.6m/s.
The simulation was conducted using Abaqus/ExplicitTM with
a dynamic-explicit approach. In this setup, the three rollers
were treated as rigid bodies, while the workpiece was
meshed with hexahedral 8-noded C3D8R linear elements,
with 'R' indicating reduced integration points.
The material chosen for the study was SAE1045 steel. The
plasticity data wasincorporatedthroughthestrainandstrain
rate dependent Johnsoncookmodelatconstanttemperature.
Figure 2 shows the contour plot of von mises stress at a
certain point of time. The case of flat rolling suggest a plane
strain compression and rolling, hence only the side view
contour is displayed in figure 2. A completely curved plate is
not shown as the stresses induced would be the same at all
the points on the plate. The drop in stress values after rolling
suggest the non-loading condition in the plate. The existent
stresses at such locations are the residual stresses.
Figure 1 Schematic of rolling setup
Figure3 displays the von stressevolutionwithtimeatamesh
element in the plate for the case where rolling speed was
0.4m/s i.e. 5rad/s angular velocity. Initial low stress values
are due to unloaded condition at that element, i.e. that
location had not reached the rollingpass.1mmthicknesswas
each reduced by the top and bottom rollers. This
compressionand resulting elongation causedtheoccurrence
of peak stress as shown in the graph of figure 3. Later, the
drop corresponded to the unloading and the elastic strain
relaxation which resulted into theresidualstressof4.42MPa.
Figure 2 Mises stress contour at rolling speed of 0.4m/s
The coefficients were taken from [Murugesan et al.]. Rolling
temperature was kept as equal to ambient.
3. Results and Discussions
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 10 Issue: 10 | Oct 2023 www.irjet.net p-ISSN: 2395-0072
© 2023, IRJET | Impact Factor value: 8.226 | ISO 9001:2008 Certified Journal | Page 595
Similarly, this data was extracted and compiled in table 1for
all the four rolling speeds as shown below. The numerically
predicted peak and the residual stresses were found to
increase with the rolling speeds. The reason behind this
behavior can be attributed to the increase in imparted shear
strain rates. The shear forces are acted upon by the rollers
during the compression, which alsoresultintotheelongation
of the workpiece. The shear is acted through the friction and
the rolling speed drives the shear strain rate. This strain rate
increases the effective stress values. It must be noted that as
discussed earlier, the flow stress is also a function of strain
rate. Further, due to the increase in stress values developed
with increased speeds, the residualstressalsoincreasesafter
the unloading and relaxation.
Figure 3 Mises stress history at 0.4m/s (5 rad/s)
The residual stresses at every rolling speeds are plotted in
figure 4. The residual stress values are not significant
enough with respect to the yield strengths. However, these
values shed light on their importance while designing the
pressure vessels. The residual stress components get added
up to the stresses due to internal pressure (hoop,
longitudinal and radial stress, where radial stresses are
usually lesser than other two). The resultant hoop and
longitudinal would ultimately depend on the residual
manufacturing stresses and more importantly on the
internal pressure and wall thickness. It's hence important to
initially asses the residual stresses especially in the cases of
weaker material, thinner walls or comparable internal
pressure.
Figure 4 Residual stress at different rolling speeds
Speed
(m/s)
peak stress
(MPa)
residual stress
(MPa)
0.4 725.9 4.42
0.8 730.7 6.43
1.2 741.6 7.02
1.6 745.8 8.9
4. Conclusion
The simulations aimed to evaluate the development of
residual stresses in the context of plate rolling for pressure
vessel fabrication. The findings, as summarized in Table 1,
indicate a notable escalation in residual stress magnitude
corresponding to increased rolling surface speeds. This
observed trend can be attributed to heightened shear
stresses associated with greater rolling velocities.
Although the final stress values are not of substantial
concern in comparison to the material's yield strength, they
do underscore their potential impact on resultant hoop and
longitudinal stresses within the vessel. This influence, in
turn, hinges on factors like internal pressure levels and the
considered wall thicknesses. Consequently, this study
underscores the necessityofaninitial assessmentofresidual
stresses during the manufacturing process when designing
pressure vessels.
Table 1 below outlines the peak stress and residual stress
obtained at different rolling speeds.
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 10 Issue: 10 | Oct 2023 www.irjet.net p-ISSN: 2395-0072
© 2023, IRJET | Impact Factor value: 8.226 | ISO 9001:2008 Certified Journal | Page 596
References
1. Devarajan, K., K. Prakash Marimuthu, and Ajith
Ramesh. "FEM analysis of effect of rolling
parameters on cold rolling process." Bonfring
International Journal of Industrial Engineering and
Management Science 2.1 (2012): 35.
2. Mori, K., and K. Osakada. "Simulation of three-
dimensional deformation in rolling by the finite-
element method." International Journal of
Mechanical Sciences 26.9-10 (1984): 515-525.
3. Murugesan, Mohanraj, and Dong Won Jung.
"Johnson Cook material and failure model
parametersestimationofAISI-1045mediumcarbon
steel for metal forming applications." Materials 12.4
(2019): 609.
4. Zhang, Shun Hu, Li Zhi Che, and Xin Ying Liu.
"Modelling of deformation resistance with big data
and its application in the prediction of rolling force
of thick plate." Mathematical Problems in
Engineering 2021 (2021): 1-10.

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A simulation study of stress induced in pressure vessels during plate rolling process

  • 1. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 10 Issue: 10 | Oct 2023 www.irjet.net p-ISSN: 2395-0072 © 2023, IRJET | Impact Factor value: 8.226 | ISO 9001:2008 Certified Journal | Page 593 A simulation study of stress induced in pressure vessels during plate rolling process Yash Deepak Chadha1, Sunny Kumar Barnwal2 1Jamnabai Narsee International School, Mumbai, India. 2Indian Institute of Technology Bombay, Mumbai, India. ---------------------------------------------------------------------***--------------------------------------------------------------------- Abstract - Finite element simulations were performed for plate rolling process which is a part of pressure vessel manufacturing. The rolling setup consisted of a three-roller assembly and the simulation was performed for the curved plate. The dynamic explicit simulations were performed for four different rolling speeds andresidualstressesineachof the cases were analysed. The study shed lightontheimportanceof their assessment during initial stages of pressurevesseldesign with respect to the resultant hoop and longitudinal stresses. Key Words: finite element, pressure vessel, residual stress, rolling 1.INTRODUCTION Pressure vessel manufacturing often relies on rolled plates to efficiently and cost-effectively form the cylindrical or spherical shells that constitute the vessel's fundamental structure. The process initiates with large steel plates, cut and then expertly shaped into the desired geometries using specialized machinery. This rolling procedure not only imparts strength to the vessel's shell but also ensures uniform distributionofinternal pressure.Furtherfabrication steps, such as welding and componentattachment,complete the pressure vessel assembly. Following cold rolling, plates exhibit residual stresses characterized by inherent mechanical tensions and compressionspersistingwithinthematerial post-processing. These residual stresses result from the plastic deformation during cold rolling, wherecompressivesurfaceforcesinduce tensile stresses within the material'sinterior.Theextent and distribution of these stresses hinge on material properties, process parameters, and initial plate conditions. Residual stresses can significantly impact material properties, including ductility and dimensional stability,and influence subsequent machining and forming processes. Consequently, understanding, measuring, and mitigating these stresses are paramount for enhancing the quality and reliability of cold-rolled plates in various industrial applications. The Finite Element Method (FEM) serves as a powerful numerical tool for predicting stress distributions during the cold rolling of metal plates. FEM discretizes the rolled plate into mesh elements, facilitating the simulation of complex mechanical interactions. Material properties, boundary conditions, and process parameters are incorporated into the model to calculate stress and strain distributions within the plate, providing valuable insights into material behavior under rolling forces and geometry. There have been some attempts at simulations of rolling to evaluate the stresses induced.Morietal.presenteda method for simulating three-dimensional deformation in plate rolling and edge rolling using the rigid-plasticfinite-element method and simplified elements were developed. It predicts plate shapes and loads, validated against experiments with aluminium plates. Devarajan et al. presented a study using FEM simulations with varying roll angular velocity and diameter to analyse cold rolling of thick strips. It aimed to determine the impact of roll speed and diameter on contact pressure and residual stress, offering insights for process optimization and product quality improvement. Recently Zhang et al. modelled deformation resistance with big data. The study improves rolling force prediction accuracy by introducing a Backpropagation neural network model based on industrial data and outperforms traditional models, with a maximum error of only 3.86% compared to theoretical models. Although, there have been a few more of these studies, a comprehensive analysis of the rolling for pressure vessel manufacturing is lacking. In this work, finite element simulations are performed to model the rolling process of platestoformedcurvedsections of pressure vessels. Dynamic explicit simulations were conducted across four distinct rolling speeds, and the examination of residual stressesineachscenariowascarried out. This investigation has highlighted the significance of evaluating these stresses in the early phases of pressure vessel design, particularly in relation to their influence on resultant hoop and longitudinal stresses. 2. Simulations Methodology In Figure 1, we can observe the schematic of the rolling assembly. This assembly comprises three rollers: rollers 1 and 2, which create the rolling pass, and roller 3, responsible for shaping the plate into the desired curve. The initial workpiece measured 10mm in thickness, 100mm in width, and 943mm in length. These dimensions were
  • 2. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 10 Issue: 10 | Oct 2023 www.irjet.net p-ISSN: 2395-0072 © 2023, IRJET | Impact Factor value: 8.226 | ISO 9001:2008 Certified Journal | Page 594 designed to meet the vessel's required specifications of 100mm in length, 8mm inthickness,and300mmindiameter, with rollers of 160mm indiameteremployedintheassembly. The current numerical studywasperformedonfourdifferent rolling speeds viz., 0.4m/s, 0.8m/s, 1.2m/s, 1.6m/s. The simulation was conducted using Abaqus/ExplicitTM with a dynamic-explicit approach. In this setup, the three rollers were treated as rigid bodies, while the workpiece was meshed with hexahedral 8-noded C3D8R linear elements, with 'R' indicating reduced integration points. The material chosen for the study was SAE1045 steel. The plasticity data wasincorporatedthroughthestrainandstrain rate dependent Johnsoncookmodelatconstanttemperature. Figure 2 shows the contour plot of von mises stress at a certain point of time. The case of flat rolling suggest a plane strain compression and rolling, hence only the side view contour is displayed in figure 2. A completely curved plate is not shown as the stresses induced would be the same at all the points on the plate. The drop in stress values after rolling suggest the non-loading condition in the plate. The existent stresses at such locations are the residual stresses. Figure 1 Schematic of rolling setup Figure3 displays the von stressevolutionwithtimeatamesh element in the plate for the case where rolling speed was 0.4m/s i.e. 5rad/s angular velocity. Initial low stress values are due to unloaded condition at that element, i.e. that location had not reached the rollingpass.1mmthicknesswas each reduced by the top and bottom rollers. This compressionand resulting elongation causedtheoccurrence of peak stress as shown in the graph of figure 3. Later, the drop corresponded to the unloading and the elastic strain relaxation which resulted into theresidualstressof4.42MPa. Figure 2 Mises stress contour at rolling speed of 0.4m/s The coefficients were taken from [Murugesan et al.]. Rolling temperature was kept as equal to ambient. 3. Results and Discussions
  • 3. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 10 Issue: 10 | Oct 2023 www.irjet.net p-ISSN: 2395-0072 © 2023, IRJET | Impact Factor value: 8.226 | ISO 9001:2008 Certified Journal | Page 595 Similarly, this data was extracted and compiled in table 1for all the four rolling speeds as shown below. The numerically predicted peak and the residual stresses were found to increase with the rolling speeds. The reason behind this behavior can be attributed to the increase in imparted shear strain rates. The shear forces are acted upon by the rollers during the compression, which alsoresultintotheelongation of the workpiece. The shear is acted through the friction and the rolling speed drives the shear strain rate. This strain rate increases the effective stress values. It must be noted that as discussed earlier, the flow stress is also a function of strain rate. Further, due to the increase in stress values developed with increased speeds, the residualstressalsoincreasesafter the unloading and relaxation. Figure 3 Mises stress history at 0.4m/s (5 rad/s) The residual stresses at every rolling speeds are plotted in figure 4. The residual stress values are not significant enough with respect to the yield strengths. However, these values shed light on their importance while designing the pressure vessels. The residual stress components get added up to the stresses due to internal pressure (hoop, longitudinal and radial stress, where radial stresses are usually lesser than other two). The resultant hoop and longitudinal would ultimately depend on the residual manufacturing stresses and more importantly on the internal pressure and wall thickness. It's hence important to initially asses the residual stresses especially in the cases of weaker material, thinner walls or comparable internal pressure. Figure 4 Residual stress at different rolling speeds Speed (m/s) peak stress (MPa) residual stress (MPa) 0.4 725.9 4.42 0.8 730.7 6.43 1.2 741.6 7.02 1.6 745.8 8.9 4. Conclusion The simulations aimed to evaluate the development of residual stresses in the context of plate rolling for pressure vessel fabrication. The findings, as summarized in Table 1, indicate a notable escalation in residual stress magnitude corresponding to increased rolling surface speeds. This observed trend can be attributed to heightened shear stresses associated with greater rolling velocities. Although the final stress values are not of substantial concern in comparison to the material's yield strength, they do underscore their potential impact on resultant hoop and longitudinal stresses within the vessel. This influence, in turn, hinges on factors like internal pressure levels and the considered wall thicknesses. Consequently, this study underscores the necessityofaninitial assessmentofresidual stresses during the manufacturing process when designing pressure vessels. Table 1 below outlines the peak stress and residual stress obtained at different rolling speeds.
  • 4. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 10 Issue: 10 | Oct 2023 www.irjet.net p-ISSN: 2395-0072 © 2023, IRJET | Impact Factor value: 8.226 | ISO 9001:2008 Certified Journal | Page 596 References 1. Devarajan, K., K. Prakash Marimuthu, and Ajith Ramesh. "FEM analysis of effect of rolling parameters on cold rolling process." Bonfring International Journal of Industrial Engineering and Management Science 2.1 (2012): 35. 2. Mori, K., and K. Osakada. "Simulation of three- dimensional deformation in rolling by the finite- element method." International Journal of Mechanical Sciences 26.9-10 (1984): 515-525. 3. Murugesan, Mohanraj, and Dong Won Jung. "Johnson Cook material and failure model parametersestimationofAISI-1045mediumcarbon steel for metal forming applications." Materials 12.4 (2019): 609. 4. Zhang, Shun Hu, Li Zhi Che, and Xin Ying Liu. "Modelling of deformation resistance with big data and its application in the prediction of rolling force of thick plate." Mathematical Problems in Engineering 2021 (2021): 1-10.