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Article

The Influence of the Drawing Process on the Mechanical Properties of TRIP Steel Wires with 0.4% C Content

by
Monika Kucharska
1,
Sylwia Wiewiórowska
2,
Jacek Michalczyk
2,* and
Andrzej Gontarz
3
1
Independent Researcher, ul. Bałtycka 9/11, 42-202 Czestochowa, Poland
2
Faculty of Production Engineering and Materials Technology, Czestochowa University of Technology, 19 Armii Krajowej Av., 42-200 Czestochowa, Poland
3
Faculty of Mechanical Enginiering, Lublin University of Technology, 36 Nadbystrzycka Av., 26-218 Lublin, Poland
*
Author to whom correspondence should be addressed.
Materials 2020, 13(24), 5769; https://doi.org/10.3390/ma13245769
Submission received: 12 November 2020 / Revised: 9 December 2020 / Accepted: 14 December 2020 / Published: 17 December 2020
(This article belongs to the Special Issue Research on Machining Methods and Mechanical Properties of Alloys)

Abstract

:
In the work, the results of the research concerned with the TRIP (Transformation Induced Plasticity) steel wire drawing process in experimental and theoretical ways are shown. The wire drawing process tests on the experimental way were conducted in both laboratories as well as industrial conditions, with the use of two drawing speeds (1.6 and 6 m/s) and two drawing schemes (low and high single reductions). The mechanical properties of wires drawn with high drawing speed equal to 6 m/s showed higher values of mechanical properties for wires drawn with low single reductions than for wires drawn with high single reductions. Such a phenomenon contradicts the theory of drawing wires from steel with a ferritic-pearlitic structure and must be related to TRIP structure and the presence of retained austenite in it, which is transformed into martensite during the deformation process. In order to explain this phenomenon, the theoretical wire drawing process analysis was conducted with the use of the Drawing 2D program based on the finite element method. On the base of the simulation, a large increase in temperature was found on the surface for wires drawn with high drawing speed and low single reductions, which can cause the blocking of transformation retained austenite into martensite and thus a decrease in Rm. To confirm this thesis, further studies will include tests of the amount of retained austenite in wires obtained during experimental tests.

1. Introduction

Significant progress in metallurgical technologies allows the production of different grades of steels from typical ferritic steels to multiphase high-strength steels, which are new materials having high mechanical properties while retaining very good plastic properties. An example of this type of materials is TRIP steels, which are currently used in the automotive industry for car body sheet in the controlled crash zone construction. TRIP steels are classified into the group of advanced high strength steels, which are distinguished by very high mechanical properties (above 700 MPa, reaching even 2000 MPa) and the percentage elongation being contained in a fairly wide range from 5 to 30%. Many publications concerned with the TRIP effect, the technology of producing TRIP steel sheet and its applications were found to exist in available literature; however, there were no publications concerning the technology of producing wire rod of low- and medium-carbon TRIP-structure steels and research on the drawing process and properties of wires of this type of steel. Therefore, in 2005, a team of researchers from the Drawing Engineering and Metal Products Department at the Czestochowa University of Technology, which included the authors of this paper, undertook studies on this subject matter, as the first on the global scale [1,2,3,4,5,6,7,8].
A factor determining the advantageous properties of the TRIP steel is the retained austenite contained in its structure, which undergoes a transformation into martensite during plastic deformation; this phenomenon is termed the transformation induced plasticity (TRIP) effect [9,10,11]. The martensitic transformation may occur under the influence of stresses, strains or temperature [12].
Multiphase TRIP structure containing ferrite, bainite, and retained austenite we can obtain by carrying out two-stage heat treatment process which consisted of holding the steel within the dual-phase austenitic–ferritic range with subsequent soaking it within the bainitic transformation range.
Studies reported in the literature show that for low-carbon steel (to 0.1% C), it possible to obtain from 8 to 10% of retained austenite [13]. Limiting carbon content for TRIP steel oscillates around the 0.4% value because the increased volume fraction of carbon content can lead to excessive stabilization of retained austenite, which can contribute to the blocking transformation of retained austenite, which decides about the TRIP effect.
According to De Cooman [14], the carbon content for TRIP steel can oscillate about values from 0.12 to 0.55%. Jacques and others stated that the steel with TRIP effect should have carbon content from 0.1 to 0.4% [15].
The TRIP steels with high retained austenite content, which undergo martensite transformation gradually, with strain increasing, are characterized by the best mechanical properties. This is the effect of presence in steel structure the mechanical stable retained austenite, which extends the plasticity range of material, and martensite obtained after transformation, influences on the increase of the mechanical properties.
In this work, the analysis of the influence of the parameters of the drawing process (drawing speed and the value of using single reductions) on the mechanical properties of drawn TRIP steel wires was carried out during experimental work. The research was conducted for TRIP steel with 0.43% of carbon content and with a high amount of retained austenite in the structure obtained after a two-step heat-treatment process.
In order to explain the atypical phenomenon of the increase in the mechanical properties of drawn wires with low single reductions in relation to wires drawn with high single reductions, a theoretical analysis of the drawing process was carried out.

2. Materials and Methodology

The study material comprised of a medium-carbon steel wire rod. The chemical composition of the tested steel was as follows (wt %): C—0.431%, Mn—1.470%, Si—1.363%, Cr—0.100%, V—0.001%, Al—0.050%, U—0.007%, Mo—0.001%, Ni—0.129%.
The conventional ferritic-pearlitic structure was obtained in the wire rod after the conventional hot rolling process. Therefore, in order to obtain the appropriate amount of retained austenite in the material, ensuring the TRIP effect in the steel, it was necessary to carry out a two-stage heat treatment with appropriately selected parameters established in previous research [16].
The two-stage heat treatment process making possible the obtaining TRIP structure was realized in laboratory conditions of the Technical University of Częstochowa, on LAC resistance heating furnaces (LAC, s.r.o., Židlochovice, Czech Republic).
The microstructure of the wire rod intended for the studies was characterized by a multiphase TRIP-type structure, which consists of ferrite, bainite, few martensitic precipitations and retained austenite, the most important structural component, which determines the impact on steel properties. In the case of the materials used for the tests, the volume fraction of retained austenite within the wire rod structure after a completed two-stage treatment was approx. 29%, with the microstructural image shown in Figure 1.

3. Tests Involving TRIP Steel Drawing Process

A drawing process according to variants taking into account various process parameters was executed in order to conduct a complete analysis and determine the impact of a single drawing reduction degree and the drawing speed on the mechanical properties of TRIP steel wires with an 0.43% carbon content.
The wire rod was prepared for the cold drawing process by cleaning the surface of scale generated within the heat treatment process and applying a lime lubricant carrier.
The drawing process involving a TRIP steel wire rod with a diameter of 6.30 mm and a final diameter of 2.60 mm was conducted in laboratory and industrial conditions. A JP600 block drawing machine (ITALMEC Sp. z o.o., Katowice, Poland) was used in laboratory studies. The industrial tests were conducted for higher drawing speeds using a SAMP BS700 drawing machine (ITALMEC Sp. z o.o., Katowice, Poland). The process uses carbide conical drawing dies with a drawing angle of 2α = 12°. The drawing process was conducted for two schemes of drawing process, low and high single reductions, at two drawing speeds: V1 = 1.6 m/s and V2 = 6.0 m/s (Table 1, Table 2 and Table 3).

4. Tests Involving the Mechanical Properties of TRIP Steel Wires Drawn with Various Process Parameters

The mechanical properties of TRIP steel wires were tested according to different variants drawing process described in Table 1 after each draw. The research was conducted according to Polish standard PN-EN ISO 6892-1:2010 [17], on a ZWICK/Z100 testing machine (Zwick Roell Polska Sp. z o.o. Sp. K., Wrocław, Poland). The results are shown in Table 4, Table 5, Table 6 and Table 7 and Figure 2, Figure 3, Figure 4, Figure 5, Figure 6 and Figure 7.
Based on the test results shown in Figure 2 and Figure 3, it can be concluded that for a drawing speed of 1.6 m/s, the mechanical properties of wires (Rm and R0.2) drawn with high (approx. 25.5% on average) single drawing reductions are higher (after all process stages) than the properties of wire draw with low (approx. 13.7% on average) single reductions.
This phenomenon is typical when drawing wires with different single drawing reductions since when the value of single cross-section decrements increases in individual draws, the Rm of the wires also increases. This results from the greater strengthening of the material caused by increased non-dilatational strain in the subsurface layer of the wires.
When analyzing the change in the R0.2/Rm coefficient (Figure 4), higher plasticity of the wires drawn with low single reductions can be observed relative to wires with high single reductions, especially in the range of 20–50% of the total drawing reduction, when the difference reaches 19%.
Presumably, this is due to the fact that the speed of transformation of retained austenite into martensite is proportional to the strain level within a given draw, which is why a wire drawn with a single low reduction maintains larger quantities of retained austenite in its structure, which ensures its greater plasticity.
When analyzing the mechanical properties of wires drawn with different single cross-section decrements, at a drawing speed of every stage of Vc = 6.0 m/s, it was concluded that both Rm (Figure 5), as well as R0.2 (Figure 6), is higher for wires drawn with low single drawing reductions, relative to the ones drawn with high single reductions. It was also found that in the case of the 0–25% range of the total drawing reduction, there was a more rapid reduction in the plasticity (R0.2/Rm) of wires drawn with low single drawing reductions (Figure 7).
This phenomenon contradicts the theory and technology of drawing steel wires with a typical ferritic-pearlitic structure; therefore, it must be associated with the TRIP structure of drawn wires and the transformation of austenite into martensite ongoing therein during heat treatment, which depends on the strain level and speed.
It was decided to conduct a theoretical process analysis in order to explain this phenomenon.

5. Drawing Process Theoretical Analysis

The theoretical analysis of the process of drawing TRIP steel wires was conducted using Drawing 2D software (version 2), which processes data based on the finite element method (FEM) [18].
Boundary conditions corresponding to the conditions encountered during experimental tests were assumed for the numerical simulation. Modeling was executed for the speeds of 1.6 and 6.0 m/s using low and high single drawing reductions shown in Table 1.
The drawing process was analyzed using classing conical dies with an angle of 2α = 12°. In the experimental analysis, TRAXIT CCF grease (Traxit Internatiional GmbH, Schwelm, Germany) was used as a lubricant in the drawing process, which reflects the semi-dry friction conditions.
Therefore, in numerical analysis, the value of friction coefficient (µ) between tool and material was estimated to 0.07.
The initial material temperature was 20 °C. The body deformation model was developed for the axial-symmetrical process and the conditions of the nonisothermic flow of an inaccuracy, rigid-plastic medium with nonlinear strengthening.
It is assumed that the friction conditions of Amontons–Coulomb are met on the surface of the die and wire. The contact and friction conditions between the material and the tool were modeled using the penalty function method.
Modeling such a process required a boundary task solution from the field of plastic processing theory taking into account heat flow, material heating from plastic deformation and friction, and transmission of data on material properties from string-to-string.
In the program, during calculations according to this model, a system was introduced that automatically generates a mesh of finite elements for each string and takes into account the dimensions of the tool and material (entered by the user of the program) [18]. Isoparametric triangular finite elements were applied to the mesh (Figure 8).
The heat model was considered a quasi-static problem.
When solving the heat task, the passage of the separate section of material through the thrust drawing cone, step-by-step, with the solution of subsequent part-time tasks at each step of the transition, was considered.
Lagrange’s rectangular mesh is also generated to visualize character strains in order to make the process easier to analyze. The displacement of each node of this mesh is calculated from the deformation of the “working” triangular mesh (Figure 9).
To determine the rheological model of the material that was introduced into the program database, plasticometric studies were conducted on the Gleeble 3800 thermomechanical simulator (Dynamic Systems Inc., El Segundo, CA, USA). The studies were conducted for four deformation speeds: 5.0 s−1, 70 s−1, 150 s−1 and 240 s−1, at four temperatures of 20 °C, 200 °C, 400 °C and 800 °C.
In order to obtain a mathematical relationship that makes the yield stress value ( σ p ) dependent on deformation parameters, ( T , ε , ε ) the results of the tests were approximated with the functional relationship specified by Henzel-Spittel [19], presented by Equation (1). The function parameters can be found in Table 8.
σ p = a 1 ε a 2 e ( a 3 ε ) e ( a 4 ε ) ( 1 + ε ) a 5 T ε ˙ a 6 ε ˙ a 7 T T a 8 e ( a 9 T )
The function parameters (1) in Table 8 were used in the computer simulation of the drawing process. Drawing 2D software, in addition to the ability to read the values of individual parameters from the nodes of the finite element mesh, also calculates the average value of Rm (for the entire wire cross-section) over individual strings. Therefore, Table 9 and Figure 10 show the tensile strength of the wires (drawn with different process parameters) obtained from the simulation and compared them with the Rm values obtained from the experimental tests presented in the previous chapter. The standard deviation of tensile strength values obtained from the experiment and theoretical analysis is around 10 MPa.
Based on the tests shown in Table 9 and Figure 10, it can be concluded that modeling results exhibit a good correlation with experimental results (generally, differences below 10%), which proves the correct rheology of the material entered in the Drawing 2D software.
The numerical modeling results also confirmed that for the drawing speed Vc = 6.0 m/s, the Rm in wires drawn with high single reductions was lower than the Rm in wires drawn with low single reductions.
The surface temperature of the wire rises sharply along the length of the die working cone of the die. This is due to the heat release of plastic deformation and friction. In the gauging cylinder of the die, we still observe a slight increase in the temperature of the wire caused by friction, while after exiting the die, the temperature of the wire drops.
The material temperature in the wire axis increases quite quickly along the length of the working cone of the die and stabilizes in the gauging cylinder of the die. This is due to the fact that the material temperature in the wire axis is not directly influenced by the heat generated by friction on the contact surface of the die and wire. After the wire exits the die, the temperature of the material along the axis begins to increase as the temperature equalizes between the surface and axis of the wire, which is caused by thermal conductivity.
Significant temperature differences between the surface of the wire and its axis result not only from the heat associated with friction on the surface but mainly from the nonuniform deformation, i.e., unnecessary non-dilatational strain occurring outside the axis of the material and increasing from the axis to the surface of the wire.
In order to explain this phenomenon, for all drawing variants, the authors determined the strain level and the temperature on the surface and within the axis of wires, and non-dilatational strain (redundant) on the wire surface, at the output from the gauging cylinder of the die, reading the values from these parameters from finite element mesh nodes. The test results are presented in Table 10 and Figure 11, Figure 12, Figure 13, Figure 14, Figure 15 and Figure 16.
Sample temperature distributions for final wires drawn according to different variants, obtained through modeling are shown in Figure 15.
Based on the numerical modeling results shown in Table 10 and Figure 11, Figure 12, Figure 13 and Figure 14 it can be concluded that for a drawing speed of both Vc = 1.6 m/s, as well as Vc = 6.0 m/s, the strain level on the wire surface εc surf is significantly higher than εc along their axis. However, no significant impact of the magnitude of single drawing reductions (MG and DG) on the change of these parameters was found (Figure 12 and Figure 14).
The numerical analysis of the drawing process, involving various parameters, also showed that for the process of wire drawing conducted with the scheme using large single drawing reductions, the non-dilatational strain on the wire surface after the last draw is almost twice as high as after drawing with low single drawing reductions.
However, no influence of the drawing speed on the course, as well as the value of non-dilatational strain εxy was found, since both for Vc = 1.6, as well as Vc = 6.0 m/s, the values of this parameter, do not differ significantly.
This is why the reason behind a higher Rm in wires drawn with low single reductions relative to the Rm in wires drawn with a high single reduction should be seen in the temperature of the wires drawn in different variants, the distribution of which, obtained through Drawing 2D, are shown in Figure 15, while their change, as a function of drawing process parameters, is shown in Figure 16.
The stability of retained austenite in TRIP steels depends on many factors, which include the carbon content, the austenite grain size, temperature, as well as the stress state. The specificity of retained austenite transition to martensite is dependent on three temperatures that are characteristic of TRIP steels. Below the temperature Ms, the martensite transition occurs in a spontaneous manner (a factor inducing the phase transition is exclusively the temperature drop). In the temperature range of Ms − Msσ, the martensite transition is caused by the stress increase, while between the temperatures Msσ and Md, the phase transition of retained austenite to martensite is induced by plastic deformation [20,21]
Below the temperature Ms, the martensitic transformation proceeds spontaneously with decreasing temperature. In the temperature interval Ms − Msσ, the transformation of retained austenite to martensite occurs by the effect of change in the stress state. The increase in temperature entails the need for increasing the stress necessary for the transformation to occur.
At the temperature Msσ, the stress necessary for initiating the martensitic transformation is equal to the proof stress of the retained austenite. This is a limiting value at which the transformation of retained austenite changes from the stress-induced transformation to a strain-induced one. Above the temperature Md, no martensitic transformation occurs, even if a plastic deformation has taken place. This is due to an increase in the stability of retained austenite at higher temperatures. The increase in temperature to values above Md results in a decrease in the driving force of the transformation and the increase in the stacking fault energy, which prevents the transformation of retained austenite to martensite, only allowing its deformation.
Based on the modeling results, it can be concluded that for a drawing speed of Vc = 1.6 m/s, the surface temperature in wires drawn with low single reductions does not exceed 300 °C, and 420 °C for high single reductions, and decreased accordingly to approx. 50–80 °C along the wire axis, whereas for Vc = 6.0 m/s, the surface temperature in wires drawn with low single reductions does not exceed 480 °C, and reaches as much as 680 °C for wires drawn with high single reduction, while decreasing to ca. 50–80 °C along the axis.
It can therefore be assumed that such a large increase of the temperature on the surface of a wire drawn with high single drawing reductions, at a speed of Vc = 6.0 m/s, causes the heating of a subsurface wire layer of significant thickness to a temperature higher than or equal to Md, which blocks the transformation of retained austenite to martensite in this segment of the material, hence, a decrease in the wire’s Rm.
In further research, we will conduct the metallographic analysis obtained after drawing process wires. The quantitative analysis of retained austenite for wires after each draw will be done for the wire surface and for the wire axis. The individual volumetric fractions of phases occurring in the structure will be calculated using three metallographic methods serving for quantitative analysis: the point-by-point method, the secant methods, and using the MET-ILO software program (version 2). The metallographic analysis can confirm the thesis that a large increase of the temperature on the surface of a wire drawn with high single drawing reductions, with high-speed of drawing causes the heating of a subsurface wire layer of significant thickness, to a temperature higher than or equal to Md, which blocks the transformation of retained austenite into martensite.

6. Conclusions

The impact of drawing process parameters on the mechanical properties and structure of the wires was researched for four variants, with two drawing speeds of 1.6 and 6.0 m/s, and two draw patterns, using low single drawing reductions (12 draws, average single reduction of approx. 13.67%) and high single drawing reductions (6 draws, average single reduction of approx. 25.53%).
Based on the conducted tests of drawn wire mechanical properties, it was concluded that for a speed of 1.6 m/s, the Rm and R0.2 of wires drawn with high single reductions were higher than these properties in wires drawn with low single reductions. In contrast, based on the analysis of the R0.2/Rm coefficient, it was concluded that wires drawn with low single reductions exhibited higher plasticity than the wires drawn with high single cross-section decrements.
It was stated that for this drawing process parameter configuration, the change trend in the mechanical properties of TRIP steel was analogous to the changes of ferrite–pearlite wire properties.
On the other hand, in the case of a drawing speed equal to 6.0 m/s, an inverse relationship was observed, i.e., higher Rm and R0.2 values for wires after a drawing process variant using low single reductions, relative to the Rm and R0.2 for wires drawn with high single reductions. In addition, a faster decline of the plasticity factor (R0.2/Rm) was observed for wires drawn with low single reductions, especially in the range of 0–25% of the total reduction.
In order to explain this abnormal change in the mechanical properties of wires drawn with a speed of Vc = 6.0 m/s and with high single section decrements, a numerical analysis was conducted, which showed that for a drawing scheme with high single reductions, the non-dilatational strain on the wire surface after the last draw was almost twice as large as after a draw with low single reductions, which is a phenomenon typical for the drawing process.
However, no influence of the drawing speed on the course, as well as the value of non-dilatational strain εxy was found, since both for Vc = 1.6, as well as Vc = 6.0 m/s, the values of this parameter, do not differ significantly.
Therefore, such changes in the non-dilatational strain cannot be the reason for a higher tensile strength value in wires drawn with low single reductions, relative to the tensile strength values in wires drawn with high single reductions, at Vc = 6 m/s.
Based on the modeling results, it was also concluded that for a drawing speed of Vc = 1.6 m/s, the surface temperature in wires drawn with low single reductions did not exceed 300 °C, and 420 °C for high single reductions, and decreased accordingly to approx. 50–80 °C along the wire axis, whereas for Vc = 6.0 m/s, the surface temperature in wires drawn with low single reductions did not exceed 480 °C, and reached as much as 680 °C for high reduction wires, while decreasing to ca. 50–80 °C along the axis.
It was assumed that such a large increase of the surface temperature in a wire drawn with high single reductions at a speed of Vc = 6.0 m/s caused heating of the wire’s subsurface layer of significant thickness to a temperature higher than or equal to Md, which leads to blocking the transformation of retained austenite to martensite in this segment of the material, namely, a higher amount of retained austenite being preserved in the structure after a plastic strain, hence, a decrease in the wire’s Rm.

Author Contributions

Conceptualization, M.K. and S.W.; methodology, M.K. and S.W.; software, J.M.; validation, J.M. and A.G.; formal analysis, S.W.; investigation, M.K.; resources, A.G.; data curation, S.W.; writing—original draft preparation, S.W. and J.M.; writing—review and editing, S.W. and J.M.; visualization, A.G.; supervision, S.W.; project administration, J.M.; funding acquisition, S.W. All authors have read and agreed to the published version of the manuscript.

Funding

This research received no external funding.

Conflicts of Interest

The authors declare no conflict of interest.

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Figure 1. Transformation induced plasticity (TRIP) steel microstructure after a two-stage heat treatment conducted according to optimized process parameters as etched with the Lichtenegger and Blöch reagent (29% of retained austenite).
Figure 1. Transformation induced plasticity (TRIP) steel microstructure after a two-stage heat treatment conducted according to optimized process parameters as etched with the Lichtenegger and Blöch reagent (29% of retained austenite).
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Figure 2. Change in the tensile strength Rm of TRIP steel wires for variants with low and high single drawing reductions, at a speed of 1.6 m/s, as the total drawing reduction function.
Figure 2. Change in the tensile strength Rm of TRIP steel wires for variants with low and high single drawing reductions, at a speed of 1.6 m/s, as the total drawing reduction function.
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Figure 3. Change of the proof yield strength R0.2 of TRIP steel wires for variants with low and high single drawing reductions, at a speed of 1.6 m/s, as the total drawing reduction function.
Figure 3. Change of the proof yield strength R0.2 of TRIP steel wires for variants with low and high single drawing reductions, at a speed of 1.6 m/s, as the total drawing reduction function.
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Figure 4. Change of the R0.2/Rm coefficient of TRIP steel wires for variants with low and high single drawing reductions, at a speed of 1.6 m/s, as the total drawing reduction function.
Figure 4. Change of the R0.2/Rm coefficient of TRIP steel wires for variants with low and high single drawing reductions, at a speed of 1.6 m/s, as the total drawing reduction function.
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Figure 5. Change in the tensile strength Rm of TRIP steel wires for variants with low and high single drawing reductions, at a speed of 6.0 m/s, as the total drawing reduction function.
Figure 5. Change in the tensile strength Rm of TRIP steel wires for variants with low and high single drawing reductions, at a speed of 6.0 m/s, as the total drawing reduction function.
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Figure 6. Change of the proof yield strength R0.2 of TRIP steel wires for variants with low and high single drawing reductions, at a speed of 6.0 m/s, as the total drawing reduction function.
Figure 6. Change of the proof yield strength R0.2 of TRIP steel wires for variants with low and high single drawing reductions, at a speed of 6.0 m/s, as the total drawing reduction function.
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Figure 7. Change of the R0.2/Rm coefficient of TRIP steel wires for variants with low and high single drawing reductions, at a speed of 6.0 m/s, as the total drawing reduction function.
Figure 7. Change of the R0.2/Rm coefficient of TRIP steel wires for variants with low and high single drawing reductions, at a speed of 6.0 m/s, as the total drawing reduction function.
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Figure 8. An example of a generated finite element mesh for drawing material (1) and die (2) and an example of a stress field distribution along the z-axis, marked in the computer program as σy.
Figure 8. An example of a generated finite element mesh for drawing material (1) and die (2) and an example of a stress field distribution along the z-axis, marked in the computer program as σy.
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Figure 9. Mesh diagram for the heat-plastic solution and process visualization, 1—tool mesh, 2—deformation and plastic task mesh, 3—Lagrange mesh.
Figure 9. Mesh diagram for the heat-plastic solution and process visualization, 1—tool mesh, 2—deformation and plastic task mesh, 3—Lagrange mesh.
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Figure 10. Change in the Rm of TRIP steel wires drawn with various speed, and low—MG and high—DG single drawing reductions as a function of the total drawing reduction Gc%, obtained through numerical modeling and an experiment. (a) Speed drawing V = 1.6 m/s, (b) Speed drawing V = 6.0 mm/s.
Figure 10. Change in the Rm of TRIP steel wires drawn with various speed, and low—MG and high—DG single drawing reductions as a function of the total drawing reduction Gc%, obtained through numerical modeling and an experiment. (a) Speed drawing V = 1.6 m/s, (b) Speed drawing V = 6.0 mm/s.
Materials 13 05769 g010aMaterials 13 05769 g010b
Figure 11. Change of strain level on the surface εc surf, axis εc axis and non-dilatational strain εxy in wires drawn with low (a) and high (b) single section reductions, at a drawing speed of Vc = 1.6 m/s, as a total drawing reduction function.
Figure 11. Change of strain level on the surface εc surf, axis εc axis and non-dilatational strain εxy in wires drawn with low (a) and high (b) single section reductions, at a drawing speed of Vc = 1.6 m/s, as a total drawing reduction function.
Materials 13 05769 g011
Figure 12. Change of strain level on the surface (a), axis (b) and non-dilatational strain (c) in wires drawn with low MG and high DG single section reductions, at a drawing speed of Vc = 1.6 m/s, as a function of the total drawing reduction Gc%.
Figure 12. Change of strain level on the surface (a), axis (b) and non-dilatational strain (c) in wires drawn with low MG and high DG single section reductions, at a drawing speed of Vc = 1.6 m/s, as a function of the total drawing reduction Gc%.
Materials 13 05769 g012aMaterials 13 05769 g012b
Figure 13. Change of strain level on the surface εc surf, axis εc axis and non-dilatational strain in wires drawn with low (a) and high (b) single section reductions, at a drawing speed of Vc = 6.0 m/s, as a total drawing reduction function.
Figure 13. Change of strain level on the surface εc surf, axis εc axis and non-dilatational strain in wires drawn with low (a) and high (b) single section reductions, at a drawing speed of Vc = 6.0 m/s, as a total drawing reduction function.
Materials 13 05769 g013aMaterials 13 05769 g013b
Figure 14. Change of strain level on the surface (a), axis (b) and non-dilatational strain (c) in wires drawn with low MG and high DG single section reductions, at a drawing speed of Vc = 6.0 m/s, as a function of the total drawing reduction Gc%.
Figure 14. Change of strain level on the surface (a), axis (b) and non-dilatational strain (c) in wires drawn with low MG and high DG single section reductions, at a drawing speed of Vc = 6.0 m/s, as a function of the total drawing reduction Gc%.
Materials 13 05769 g014aMaterials 13 05769 g014b
Figure 15. Temperature distribution within the cross-section of final wires drawn according to different drawing variants: (a) Vc = 1.6 m/s; MG (low single reductions); (b) Vc = 6.0 m/s; MG (low single reductions); (c) Vc = 1.6 m/s; DG (high single reductions); (d) Vc = 6.0 DG (high single reductions).
Figure 15. Temperature distribution within the cross-section of final wires drawn according to different drawing variants: (a) Vc = 1.6 m/s; MG (low single reductions); (b) Vc = 6.0 m/s; MG (low single reductions); (c) Vc = 1.6 m/s; DG (high single reductions); (d) Vc = 6.0 DG (high single reductions).
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Figure 16. The temperature on the surface and along the axis of wires drawn with low (MG) and high (DG) single drawing reductions, at different drawing speeds, as a function of the total drawing reduction Gc%. (a) V = 1.6 m/s (b) V = 6.0 m/s.
Figure 16. The temperature on the surface and along the axis of wires drawn with low (MG) and high (DG) single drawing reductions, at different drawing speeds, as a function of the total drawing reduction Gc%. (a) V = 1.6 m/s (b) V = 6.0 m/s.
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Table 1. Drawing parameters for various drawing speeds and single reductions.
Table 1. Drawing parameters for various drawing speeds and single reductions.
VariantDrawing Speed (m/s)Number of DrawsAverage Single Reduction (%)Total Reduction (%)Process Conditions
A1.61213.6782.97Laboratory conditions
B1.6625.5382.97Laboratory conditions
C6.01213.6782.97Industrial conditions
D6.0625.5382.97Industrial conditions
Table 2. Scheme of applied single drawing reductions and the total drawing reduction in the drawing process involving TRIP steel wire rod, in a system with low single reductions.
Table 2. Scheme of applied single drawing reductions and the total drawing reduction in the drawing process involving TRIP steel wire rod, in a system with low single reductions.
Draw No.ϕ (mm)Gp (Single Reduction) (%)Gc (Total Reduction) (%)
06.30--
15.6020.9920.99
25.349.0728.15
34.9514.0738.27
44.6013.6446.69
54.2215.8455.13
63.9811.0560.09
73.7013.5865.51
83.4413.5670.18
93.1814.5574.52
102.9712.7777.78
112.7812.3980.53
122.6012.5382.97
Table 3. Scheme of applied single drawing reductions and the total drawing reduction in the drawing process involving TRIP steel wire rod, in a system with high single reductions.
Table 3. Scheme of applied single drawing reductions and the total drawing reduction in the drawing process involving TRIP steel wire rod, in a system with high single reductions.
Draw No.ϕ (mm)Gp (Single Reduction) (%)Gc (Total Reduction) (%)
06.30--
15.3428.1528.15
24.6025.8046.69
33.9825.1460.09
43.4425.2970.18
52.9725.4677.78
62.6023.3682.97
Table 4. Results of tests regarding the mechanical properties of TRIP steel wires drawn as per variant A (Vc = 1.6 m/s, low single drawing reductions).
Table 4. Results of tests regarding the mechanical properties of TRIP steel wires drawn as per variant A (Vc = 1.6 m/s, low single drawing reductions).
Wire ϕ (mm)Rm (MPa)R0.2 (MPa)R0.2/Rm
6.30929.00481.000.52
5.601182.00845.000.71
5.341278.00943.000.74
4.951396.001070.000.77
4.601492.001226.000.82
4.221560.001362.000.87
3.981605.001439.000.90
3.701663.001507.000.91
3.441697.001561.000.92
3.181891.001748.000.92
2.971920.001783.000.93
2.781948.001834.000.94
2.601986.001885.000.95
Table 5. Results of tests regarding the mechanical properties of TRIP steel wires drawn as per variant B (Vc = 1.6 m/s, high single drawing reductions).
Table 5. Results of tests regarding the mechanical properties of TRIP steel wires drawn as per variant B (Vc = 1.6 m/s, high single drawing reductions).
Wire ϕ, (mm)Rm, (MPa)R0.2, (MPa)R0.2/Rm
6.30929.00481.000.52
5.341381.001190.000.86
4.601586.001442.000.91
3.981709.001574.000.92
3.441793.001699.000.95
2.972005.001911.000.95
2.602112.002032.000.96
Table 6. Results of tests regarding the mechanical properties of TRIP steel wires drawn as per variant C (Vc = 6.0 m/s, low single drawing reductions).
Table 6. Results of tests regarding the mechanical properties of TRIP steel wires drawn as per variant C (Vc = 6.0 m/s, low single drawing reductions).
Wire ϕ (mm)Rm (MPa)R0.2 (MPa)R0.2/Rm
6.30929.00481.000.52
5.601360.001123.000.83
5.341466.001211.000.83
4.951607.001318.000.82
4.601703.001446.000.85
4.221795.001470.000.82
3.981832.001525.000.83
3.701909.001613.000.84
3.441957.001659.000.85
3.182161.001785.000.83
2.972193.001835.000.84
2.782221.001902.000.86
2.602254.001943.000.86
Table 7. Results of tests regarding the mechanical properties of TRIP steel wires drawn as per variant D (Vc = 6.0 m/s, high single drawing reductions).
Table 7. Results of tests regarding the mechanical properties of TRIP steel wires drawn as per variant D (Vc = 6.0 m/s, high single drawing reductions).
Wire ϕ (mm)Rm (MPa)R0.2 (MPa)R0.2/Rm
6.30929.00481.000.52
5.341405.001180.000.84
4.601632.001387.000.85
3.981781.001476.000.83
3.441908.001591.000.83
2.972142.001801.000.84
2.602186.001912.000.87
Table 8. Function parameters (1) approximating the results of plasticometric tests for TRIP steel.
Table 8. Function parameters (1) approximating the results of plasticometric tests for TRIP steel.
a1a2a3a4a5a6a7a8a9
847.391−0.0783−0.0137−0.0484−0.0061−0.0663−0.0003−0.0405−0.00093
Table 9. Comparison of tensile strength test results for TRIP steel wires drawn with different speeds (Vc = 1.6 m/s and Vc = 6.0 m/s), and low (MG) and high (DG) single drawing reductions, determined through numerical modeling and an experiment.
Table 9. Comparison of tensile strength test results for TRIP steel wires drawn with different speeds (Vc = 1.6 m/s and Vc = 6.0 m/s), and low (MG) and high (DG) single drawing reductions, determined through numerical modeling and an experiment.
Rm, (MPa)
Low Single ReductionsHigh Single Reductions
Vc = 1.6 (m/s)
Wire ϕ, mmNumerical ModelingExperimentNumerical ModelingExperiment
5.61123.31182
5.34125812781348.21381
4.951345.61396
4.61437.614921526.71586
4.221533.11560
3.981602.916051674.11709
3.71664.81663
3.441731.116971760.61793
3.181792.21891
2.971851.219201926.52005
2.781901.71948
2.6195019862048.22112
Rm, (MPa) Vc = 6.0 (m/s)
5.61228.61360
5.341367.614661249.91405
4.951460.41607
4.61557.217031494.31632
4.221658.41795
3.981733.318321685.61781
3.71799.81909
3.441870.219571835.41908
3.181934.82161
2.971997.4219319452142
2.782051.52221
2.62103.422542070.22186
Table 10. The strain level on the wire surface and axis, non-dilatational strain and the temperature determined through a theoretical analysis of the drawing process with low (MG) and high (DG) single section reductions and at various drawing speeds (Vc = 1.6 m/s and Vc = 6.0 m/s).
Table 10. The strain level on the wire surface and axis, non-dilatational strain and the temperature determined through a theoretical analysis of the drawing process with low (MG) and high (DG) single section reductions and at various drawing speeds (Vc = 1.6 m/s and Vc = 6.0 m/s).
Vc = 1.6 (m/s)
MG (Low Single Reductions)DG (High Single Reductions)
Wire ϕ, mmεc surfεc axisεxyTemperature (°C)εc surfεc axisεxyTemperature (°C)
SurfaceAxisSurfaceAxis
5.600.25210.2300−0.0634207.1029.70
5.340.35950.3180−0.0875225.7036.900.36050.3220−0.1220359.2076.00
4.950.51710.4680−0.1067259.3049.30
4.600.65800.6080−0.1172274.2050.300.67900.6080−0.2170384.3080.60
4.220.83950.7750−0.1260282.6058.20
3.980.96200.8830−0.1370261.8046.200.98200.8900−0.2980394.1085.70
3.701.11401.0190−0.1680277.7054.01
3.441.26401.1550−0.1880276.7055.101.29401.1660−0.3770411.1091.30
3.181.43501.3010−0.2210286.4059.40
2.971.58001.4280−0.2480276.1055.301.60501.4440−0.4590422.3095.80
2.781.70901.5490−0.2740273.2054.50
2.601.86101.6700−0.3010268.1056.101.89101.6900−0.5340393.5092.70
Vc = 6.0 (m/s)
5.600.25970.2340−0.0694350.9031.60
5.340.36570.3420−0.0920400.1038.700.40200.3340−0.1130585.1078.30
4.950.53550.4970−0.1112430.9051.60
4.600.69400.6480−0.1254439.1052.800.75920.6320−0.2020625.3083.40
4.220.89400.8280−0.1380474.4061.80
3.981.03700.9470−0.1540462.5048.901.08300.9280−0.3000645.0089.30
3.701.19801.0960−0.1790465.9057.60
3.441.37001.2450−0.2040485.3059.301.40901.2190−0.3620664.6095.20
3.181.54701.4040−0.2356489.5063.70
2.971.71401.5430−0.2667455.4059.601.78901.5140−0.4330676.30101.90
2.781.87101.6770−0.2973448.8058.70
2.602.05101.8110−0.3218461.8060.502.10101.8000−0.4970653.2097.50
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Kucharska, M.; Wiewiórowska, S.; Michalczyk, J.; Gontarz, A. The Influence of the Drawing Process on the Mechanical Properties of TRIP Steel Wires with 0.4% C Content. Materials 2020, 13, 5769. https://doi.org/10.3390/ma13245769

AMA Style

Kucharska M, Wiewiórowska S, Michalczyk J, Gontarz A. The Influence of the Drawing Process on the Mechanical Properties of TRIP Steel Wires with 0.4% C Content. Materials. 2020; 13(24):5769. https://doi.org/10.3390/ma13245769

Chicago/Turabian Style

Kucharska, Monika, Sylwia Wiewiórowska, Jacek Michalczyk, and Andrzej Gontarz. 2020. "The Influence of the Drawing Process on the Mechanical Properties of TRIP Steel Wires with 0.4% C Content" Materials 13, no. 24: 5769. https://doi.org/10.3390/ma13245769

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