STRESS ANALYSIS OF LASER MARKED LOW CARBON STEEL Z. Kalincsák*, L. Balogh**, L. Borbás***, J. Takács****, *Dep. of Vehicles Manufac. and Rep., BME, H-1111 Bertalan L. 2., Budapest, Hungary [email protected] **Dep. of Mat. Phys., L. Eötvös Univ., H-1117, Pázmány P. sétány 1/a., Budapest, Hungary [email protected] *** Dep. of Vehicle Parts and Drives, BME, H-1111 Bertalan L. 2., Budapest, Hungary [email protected] **** Dep. of Vehicles Manufac. and Rep., BME, H-1111 Bertalan L. 2., Budapest, Hungary [email protected] ABSTRACT Laser marking on steel surfaces is considered to apply to create local phase transformations and/or local stress level change in order to produce bar codes on low carbon steel surfaces. The local phase transformations caused by the rapid heating and cooling process combined with the stress accumulations within the heat affected zones [1]. The stress, generated by the marking procedure (“marking stress”) has of a primary importance from the point of view of reading out. This kind of codes can be widely applied in the production logistics. The investigated materials are cold rolled low carbon steel sheets (typical car body sheets with 0.1 % C content). In this paper the working principle of this stress detection as well as some technical details will be described. Introduction The productions of laser marking on the surfaces of rails have been described in Ref.[2,3]. This type of marking is considered to apply for the detection of thermal induced stresses, as well as to produce bar codes as signals on low carbon steel surfaces for production logistics. The mechanical stability of markings has of a primary importance for any application (particularly in the case of magnetic reading out technique like (i.e. using Barkhausen effect, eddy current testing). Samples are prepared from cold rolled low carbon steel sheets (content: C≈0.1 Wt%; Si 0.34 Wt%; Ti 0.06 Wt%; Mn 0.85 Wt%;). The sheets were covered with 0,01 mm thick phosphate layer. The Fig.1. shows schematically the local laser treating process and modal structure of laser beam. v FIGURE 1. Process of laser scribing and power distribution in cross section of laser beam Experimental In the structure of low carbone steel grain coarsening can takes place Influence of laser heat treatment when the applied energy density is sufficiently low, the local temperature not exceeds the 650 °C. In this case the recrystallisation of the cold rolled sheet is the dominant effect (structural change), as it can be observed. Marking direction a) b) FIGURE 2. a) Microraph on the cross section of the laser marked sheet, b) SEM micrograph on the surface of the laser marked sheet (SEM, 35 kV) Previously, the photostress analysis [6]. and the Moire-effect [7]. were applied for the detection of local stresses in the heat affected zone. However the resolution of these methods was not able to reveal the changes in the stressed state of the investigated specimen. The next method was the X-ray diffraction [8] peak profile analysis. It is a powerful tool for the characterisation of microstructures in crystalline materials. The analysis of local micro-stress state in the laser scribed zone was carried out within X-ray diffraction using CoKα1 radiation. The diffraction was measured two positions, in the base material (1. measuring position) and in the laser treated zone (2. meas. pos.). The reflections were recorded in “image plate” used Debye-Scherrer method. The applied measuring arrangement and the specimen can be seen in Fig. 1. 2. meas.pos. X-ray beem 1. measuring position Laser treated zone FIGURE 3. The applied X-ray arrangement and the geometry of specimen (6 mm x 5 mm). Results In the fig. 5. can be seen the Debye-Sherrer rings of base material and the laser treated part. From this image plate can be seen the difference between the structure of base material and treated zone. 2*Θ (Reflection angle) a) 2*Θ(Reflection angle) b) FIGURE 5. Measured Debye-Scherrer rings of a) base material and b) laser treated part In the Table 1. can be seen the measured Fe-reflections and the Miller-indexes Table 1. Degrees of reflections belong to Miller-indexes Degree of h Miller index k l 52,377 1 1 0 77,235 2 0 0 99,705 2 1 1 123,929 2 2 0 161,399 3 1 0 reflection, 2Θ (°) Fig. 6. shows intensity distribution versus the diffraction angle. This arose that the image plate was integrated along the Debye-Scherrer rings. The typical peaks (reflection of Fe) were analysed using line profile analysis in order to obtain subgrain size and dislocation density. From this results give infornations about the stress state of material. 35 In te n s ity b a s e m a te r ia l In t e n s ity in la s e tr e a t e d z o n e Intensity (-) 30 25 20 15 10 5 0 0 20 40 60 80 100 120 140 160 180 2 * te ta (d e g ) FIGURE 6. Intensity versus of diffraction angle in base material and laser treated zone To analyze the peek profile two classical methods have evolved, the Williamson-Hall and the Warren-Averbach procedures. The first is based on the full width at half-maximum (FWHM) values and the integral breadths, while the second is based on the Furier coefficients of the profiles. Both methods provide, in principle, apparent size parameters of crystallites or coherently diffracting domains and values of the mean square strain. In this case the Williamson-Hall method was used for qualitative evaluation [4,5]. K= 2 sin Θ λ (1) 1 d (2) K= Θ: reflection angle λ: wavelength of applied radiation d: lattice parameter 0 ,0 4 L a s e r tre a te d z o n e B a s e m a t e r ia l FW HM [1/nm ] 0 ,0 3 0 ,0 2 0 ,0 1 0 ,0 0 2 4 6 8 10 12 K [1 /n m ] FIGURE 6. The Williamson-Hall plot of base material and laser treated zone Fig. 7. shows the Debye-Scherrer rings of (310) reflection in the base material and the laser treated part. The intensity distribution in base material is homogenous, hints to the material contains fine grain structure. Contrary, the intensity distribution of laser treated part is inhomogeneous influence of roughened average grain structure. b) a) FIGURE 7. Debye-Scherrer rings of (310) reflection, a) base material, b) laser treated part Diffraction peaks broaden when crystallites are small or the material contains lattice defects. The decreasing of FWHM hints to the decreasing dislocation density (the level of inner micro stress) and increasing subgrain size. 1,4 Intensity base material Intensity laser treated zone Intensity (-) 1,2 1,0 0,8 0,6 0,4 0,2 0,0 159 160 161 162 163 164 165 166 2*teta (deg) FIGURE 8. Debye-Scherrer rings of (310) reflection, a) base material, b) laser treated part Using the CMWP (Convolutional Multiple Whole Profile) method the median and the variance, m and sigma of the log normal size distribution function of subgrain size, the area average mean subgrain size, <X>area, and the average dislocation density and the dislocation character q have been determined for the non treated zone and the laser treated part. The microstructure of non treated zone: Parameters of lognormale grain size distribution are: m=94[nm], sigma=0.7; from this results follows that the average subgrain size (weighted with surface): <X> = 320 +/- 40 [nm] 2 Dislocation density = 8.7e14 +/- 1e14 [1/m ], q=2.2 +/- 0.2, which means that screw and edge dislocations can be found in the base material, but there is slightly more from the screw type (only edge dislocation q = 1.25, only screw dislocation q = 2.6) The microstructure of laser treated part: The average subgrain size larger than 1000 [nm]. (Size above 1000 [nm] can't be determined by X-ray line profile analysis) <X> > 1000 [nm], due to high temperature the material recrystallised. 2 Dislocation density = 3.7e14 +/- 0.5e14 [1/m ] It can be seen, that this value is half of the value of non treated part, the microstress level was decreased, q = 1.7, which means that slightly more edge dislocations than screw dislocations can be found in the laser treated zone ( only edge dislocation q = 1.25, only screw dislocation q = 2.6) These results are consistent with the SEM measurements (Figure 2. b) which also shows grain growth in the laser treated area. The size measured by SEM is different from the size measured by X-ray diffraction. The size calculated using X-ray line profile analysis can be interpreted as the average size of the coherently scattering domains (subgrains), while size seen using SEM is the size of the crystallites separated by high angle grain-boundaries. But these crystallites have a subgrain structure, where subgrains are divided by low angle boundaries, dislocation walls. Conclusions CMWP [9,10] fitting was used to evaluate quantitatively the microstructure (grain size distribution and dislocation density, dislocation arrangement and type. The decreasing of FWHM hints to the decreasing the density of dislocations and the level of inner micro stress. The types of dislocations were also slightly changed. In the base material there were slightly more screw dislocation contrary to the laser treated zone where edge dislocations were in majority. Acknowledgments This work has been supported by National Office for Research and Technology (NKTH) Project number: AGE-00015/2003, TéTA-4/03 References 1. 2. Z. Kalincsák, J. Takács, G. Vértesy, A. Gasparics: The optimisation of laser marking signals for eddy current detecting of marks, Laser Assisted Net Shape Engineering 4, Erlangen, 2004. september 21-24., pp.:535-544 in Volume 1, Z. Kalincsák, J. Takács, L. Borbás: Local stress detection in low carbon steels by using fotostress analysys, Advanced Manufacturing and Repair Technologies in Vehicle Industry, Balatonfüred, 2004. may 17-19., pp.:174-178, 3. J. Takács, R. Keszte, T. markovits, Gy. Posgai, P. Molnár, J. Béli: Precision local laser heat tereatments for information th input, 18 International Colloquium, Dresden 20-22. 05. 2001, ISSN 1433-4135 4. Balogh Levente: Nanokristályos réz termikus stabilitása, Diplomamunka ELTE TTK Általános Fizika Tanszék, 2004 5. T. Ungár, J. Gubicza, G. Ribárik, A. Borbély: Crystallite size distribution and dislocation structure deterined by diffraction profile analysis: principle and practical application to cubic and hexagonal crystals, J. of Applied Crystallography 34, 2001, pp. 6. Borbás, L.: Fotoelasztikus rétegbevonatos mérési módszer használata gépalkatrészek vizsgálatánál és az eredmények értékelési lehetőségei. 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