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On the analysis of cast structure and its changes during hot working of ingots

Jan Sarnet

Casting of Royal Institute of Technology (KTH) SE-100 44 STOCKHOLM, Sweden

Abstract

Forging ingots are hot worked to consolidate structural imperfections and refine the microstructure. Possible imperfections are segregations, porosities, cracks, and inclusions. In this thesis, techniques and methods for the characterisation of behaviour and properties of ingots and . The root causes for quality issues in open- forgings are shown to be numerous. Ingot structure in cast tool was analyzed, and the main imperfections were centre macrosegregation, and mid radius A-segregations.

For overheated steel forgings and low reductions after reheating, a high ultrasonic attenuation and low Charpy-V toughness was found. It could be related to the coarse grain structure found. Only a high forging reduction after reheating will break down the coarse structure. Shorter reheating times and lower forging temperatures gave higher toughness and lower ultrasonic attenuation. Some reduction in toughness was also found from the inclusion field from the bottom of the ingot. Accurate attenuation measurements require a lathe turned surface, complicating in-between-measurements in heat treatment sequences. But on carefully surface prepared forgings, attenuation measurement can be used to determine the success of grain refinement in the heat treatment. A new method for ultrasonic macrography of cast ingot samples is presented. In addition, a new method for hot compression testing of cylindrical samples is presented.

This page is left intentionally blank. This Doctor Thesis is based on the following supplements:

Supplement 1 Macrosegreation in Ingot Cast Tool Steel A. Lagerstedt, J. Sarnet, S. Adolfi, and H. Fredriksson ISRN KTH-MG-INR-04:09SE TRITA-MG 2004:09

Supplement 2 Causes of High Ultrasonic Attenuation and Reduced Mechanical Toughness of a Forged Rotor Shaft J. Sarnet and B. Widell ISRN KTH-MG-INR-05:04SE TRITA-MG 2005:04

Supplement 3 Influence of Various Heating and Forging Routes on the Microstructure of 3%Ni- J. Sarnet and B. Widell 15 th International Forgemasters Meeting, Kobe, Japan, 2003

Supplement 4 The possibility of evaluation of defects and grain structure by ultrasonic techniques in large forgings and test pieces of ingots J. Sarnet 16 th International Forgemasters Meeting, Sheffield, United Kingdom, 2006

Supplement 5 Ultrasonic Evaluation of Imperfections and Defects in Cast Steel Ingot Samples Using Immersion Tank Testing Jan Sarnet, Ketil Törresvoll, Hasse Fredriksson ISRN KTH-MG-INR-09:01SE TRITA-MG 2009:01

Supplement 6 Hot Deformation Testing of Cast Metal Samples Jan Sarnet, Hani Nassar, and Hasse Fredriksson ISRN KTH-MG-INR-09:02SE TRITA-MG 2009:02

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Introduction ...... 1 Methods...... 5 Ingot and analysis ...... 5 Forging process ...... 5 Sample preparation ...... 6 Sulphur printing ...... 6 Ultrasonic attenuation measurement...... 7 Hot compression testing...... 8 Results ...... 10 Temperature measurements ...... 10 Ingot structure by sulphur printing ...... 12 Grain size and toughness properties ...... 13 Grain size and ultrasonic attenuation...... 14 Ultrasonic attenuation ...... 15 Ingot structure ...... 16 Flow stress curves ...... 18 Hot worked grain size ...... 20 Discussion ...... 21 Conclusions...... 23 References ...... 25 Acknowledgements...... 27

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Introduction / 1

Introduction

The reliability of open die forged products is of the greatest importance. The forgings must not only be as strong and also ductile; moreover variation be low. This is tested by mechanical and non destructive testing, though most times at the end of the manufacturing. If the product is of insufficient quality, both economical and logistical goals will be endangered. In addition, the root causes can be numerous.

The idea of solving quality issues at the source in manufacturing processes is well-established since already Pearson contributions [1]. Many of the defects can be traced upstream through the process, and be found originating from the cast or forged structure. Though there are few papers of cooperation between the mentioned disciplines [2], there could most certainly be improvements done taking several disciplines into account for each quality issue.

Defects are material imperfections that endanger the integrity of a component as crack initiators. The permissible sizes and numbers of imperfections for a component are given as a criterion in the specifications or in agreements between producers and customers. The size criteria for single imperfections are typically 0.3 mm up to 3.0 mm for heavy structural steel components such as rotors, ball bearings, and tool steels. This criterion is highly dependent on fracture toughness and on the use of the component, and also vary with respect to the zones within the component. The surface zones have the highest demands placed on them, meaning that only small imperfections can be tolerated. The dendritic structure of the cast ingot deforms into a banded one as the hot working ratio increases [3]. It was early acknowledged that transversal variation in cast ingot macrostructure and variable local deformations during hot working influence the properties of products. Banded structures have anisotropic properties and imply high working ratios. In large forging products plastic deformation is low, and usually calculated as forging reduction, a simple ratio between the original transversal area, A i, of the ingot or intermediate product, and the final transversal area, A i+1 , of the product as given by Equation 1. This ratio only of the order of three, and therefore cast structure is still of importance for the final product and the porosity consolidation is of importance.

A Forging reduction = i (1) Ai+1

Forging two or several products from one forging ingot is an old method of increasing the forging reduction for a given product, an example can be seen in Figure 1 where the forging reduction was close to three (2.95). Samples from

2 / Introduction such forging practice were visual inspected and revealed strong A-segregations after processing as can be seen in Figure 2 [4].

Figure 1. Sample position relative to the ingot and forging schedule for a trial forging [4].

Figure 2. Sawing in length direction, visual observation of segregation [4]. The mechanical and ultrasonic properties are strongly dependent on the grain size [5], [6] and german researchers investigated the influence of forging temperature and strain on the grain size already in the 1920s [7]. The strain, ε, which is the locadeformation is sometimes approximated as given by Equation 2 [8], when calculated from laboratory data.

A ε = 0 (2) A

High strain and low forging temperature produces small grain sizes as can be seen in Figure 3 [7]. There are several types and sizes of defects and

Introduction / 3 imperfections that may exist within cast ingots, such as segregations, porosities, and inclusions. The size and statistical occurrence of such defects will also depend on the local solidification conditions within the ingot [9], [10], [11].

Figure 3. Influence of temperature and strain on the grain size [7]. Therefore, quantifying the size and the number of defects and their distribution in respect to the ingot macrostructure are important for public safety. Historically, the ingot macrostructure was visualised either by sulphur printing on photographic paper or by deep etching; today, however, both methods have lost ground. In addition, both sulphur printing and deep etching are qualitative methods, which renders quantitative analysis difficult.

Ultrasonic characterisation of ingot structures would enable quantification of defects. Ultrasonic techniques using normal probes for defect characterisation in ingots were evaluated in the 1950s [12]. However, due to poor signal-to-noise ratios, these techniques failed. The poor ratio resulted from the large distance the signal would have to travel [13], and the coarse microstructure it have to penetrate [6]. In addition, the surfaces of an ingot are arched and non-parallel, which further reduces the amount of the signal returning to the probe [6]. The amplitude, p, of the ultrasonic signal for a diverging beam is inversely proportional to the distance, d, from the probe, and negative-exponentially proportional to the attenuation, α, as shown in Equation 3 given by Krautkrämer [13]. 1 p ∝ p ⋅ ⋅ e −α⋅d (3) 0 d The influence of attenuation on signal amplitude increases for longer sound paths, as can be seen in Figure 1. Attenuation values increase to 10- 100 dB/m as this ratio approaches unity or above [13]. However, the attenuation is also strongly dependent on the frequency of the probe [6].

4 / Introduction

Cutting sections of ingots to reduce the sound path would lead to a more favourable signal-to-noise ratio. This was tested by Japanese researchers in the 1970s who measured the absolute attenuation as an indication of ingot porosities. The objective of their investigation was to compare big end down- with big end up-ingots, and it showed a reduction in centre porosities for the big end up-ingot. The relative attenuation of the ingot ranged from 30- 150 dB/m for the 110 mm thick samples [14]. Canella argued that the raw data should be immediately stored and statistically analysed, though this was probably not realisable then [15]. Detailed investigations of and comparisons between flat bottom hole, porosities, and inclusions [16] are scarce. A method for ultrasonic macrography was outlined in a previous thesis [4], but has been greatly improved and extended in this thesis. The developments were incorporated in a computerised analysis program.

Much research of open die forgings has been done regarding alloying content and heat treatment. For example, the development of the large turbogenerators for the nuclear industry in 1970s focused on the Nickel, Chromium and Molybdenum content, and the cooling rate during . In addition, some focus was given to the number of austenitic transformations [17]. Furthermore there has been much focus of the cleanliness of the steel, meaning both lower inclusion content and a lower content of harmful residual elements [18]. Interest has also been turned to reducing the A-segregations by ingot design and alloying content [19]. Various remelting processes have been developed and refined for the ingots [20]. Work on the forging process has very much focused on the tool/ geometry [21].

This thesis is composed of six papers and treats a broad spectrum of issues related to structure formation [22], structure analysis [22], [23], [24], mechanical and ultrasonic properties related to industrial forging and heat treatment processes [25], [26], and hot deformation of cast structure [27].

Methods / 5

Methods

Ingot casting and analysis The ingots and forgings for this thesis [22], [23], [24], [25], [26] were cast by uphill casting at three Swedish steel plants; and the steels were refined by ASEA-SKF ladle processes. These ladle processes are described elsewhere [28], [29], [30]. The ingots solidified in moulds that had a relative weight 1:1 compared with the ingot. The alloy content of the forging and samples is shown in Table 1. Table 1. Alloy content of the test samples from the two ingots.

Use Steel Grade Structure %C %Si %S %Mo Steelmaking Thesis overview supplement

Tools n.a. Cast 0.51 0.36 0.055 0.12 [30] [21], [24]

Rotors 26NiCrMoV145 Forged 0.26 0.03- n.a. 0.37- [30] [24], [25] 0.18 0.43

Rotors 26NiCrMoV145 Forged 0.29 0.20 n.a. 0.45 [30] [26]

Tools 40CrMnNiMo8-6-4 Cast 0.36 0.27 0.008 0.19 [28] [23]

Bearings 100Cr6 (modified) Cast 0.93 0.46 0.006 0.56 [29] [23], [27]

Forging process The measurement presented in this thesis have been performed on various industrial forgings. In Table 2 some process parameters are displayed, and compared with a literature reference. Table 2. Thermomechanical details of different forging sequences.

Reheating Forging Reheat. Reheat. Forging Forging temp time reduction reduction Rel. tool Diam. (ºC) (h) last heat width (mm) Other [18] 1250 18 7.6:1 4.6:1 n. a. 1000 Old practice 1250 2 - 5 9.2:1 4.6:1 0.2-0.4 840 Rejected shafts 1260 6 9.2:1 1.8:1 0.2-0.4 840 New practice 1 1225 < 2 3.5:1 2.0:1 0.4-0.5 715 New practice 2 1225 < 2 3.0:1 2.0:1 0.4-0.5 1005

Plant trials 1200- 4 - 21 2.0:1- 0.5-1.0 159- 1250 5.0:1 300

6 / Methods

Sample preparation The test specimens for Charpy-V mechanical toughness testing in supplement 2 [25] were taken as shown in Figure 4, and oriented in axial direction of the shaft.

Figure 4. The locations of the test positions for the test specimen for Charpy-V testing from the rejected rotor shaft [25]. In addition, longitudinal and transversal test samples were cut from ingots. The thickness of the test samples was chosen to be 60 mm in accordance with standard industrial practice [31]. These samples represent half the width and the full height of a tool steel, and a bearing steel ingot ingots. All test samples were machined to plane parallel surfaces, and the diverging angle between the upper and lower surface of each sample was between 0.05° to 0.5°. The samples with sides that face toward the ingot surface are easily identified. Sulphur printing In supplement 1, the sawed surfaces of two tool steel ingot were sulphur printed in order to obtain macrographs of the ingot structure. The vertical cross sections were printed and for a octagonal ingot a horizontal section was also printed. In order to obtain as detailed macrostructure as possible some surfaces was milled since the readily sawed surface proved too rough to give good sharpness. Photo paper was soaked in 5% sulphuric acid and thereafter rolled on to the metal surface with a roller to ensure good contact.

Methods / 7

Ultrasonic attenuation measurement The relative ultrasonic attenuation was measured in supplements 2 - 4. The measuring equipment was a Krautkrämer USLT2000 and normal straight probes as in Figure 5 B1SE to B5SE with 1, 2, 4 und 5 MHz sampling frequency. Since imperfections present are drawn out in the axial direction during forging processing, most testing is performed in the perpendicular direction, in which the imperfection will have the largest extension. In order to calculate the accuracy of the measurements, the attenuation was measured several times, but in random order at the same position. The variation was less than ±1 dB.

Figure 5. Amplitude measurement of the first and second bottom echo in the far field for the attenuation calculation.

The relative attenuation was calculated from Equation 4, where V 1-V2 corresponds to the difference of the logarithmic amplitude of the echo’s and s is the covered signal path. V S , on the other hand, is the amplitude loss of through the divergence. This loss is 6 dB in the far field. 1 α = ()V − V − ∆V dB/m (4) 2s 1 2 s

8 / Methods

Hot compression testing Compression experiments were conducted on pure copper and bearing steel. The press is a hydraulic 810 MTS® testing system. Teststar® software was used to control the hydraulic motion of the press. The tools are made of Nimonic 75 (80Ni/20Cr). The samples were heated by concentrated light from three 700W lamps placed inside highly-polished parabolic reflectors as can be seen in Figure 6. The electrical power supplied to the lamps is controlled by a Eurotherm® control system. The samples’ temperatures were measured using K-type thermocouples in low temperature tests (<1000°C), and S-type thermocouples in high temperature tests (>1000°C). The portions of the thermocouples placed inside the samples were shielded inside alumina tubes. The temperature was also measured at 4 locations in the lower and upper tools using K-type thermocouples.

Figure 6. Amplitude measurement of the first and second bottom echo in the far field for the attenuation calculation.

Methods / 9

The flow stress for a uni-axial state was calculated using Equation 5 as a function of the original area, original height, and the change in height.

F F ⋅ h F  ∆h  σ = = = 1−  A A ⋅ h A h 0 0 0  0  (5) where σ is the stress, F is the force applied by the tools, A and A0 are the instantaneous and original areas of the cylindrical sample, h and h0 are the instantaneous and original heights of the sample and ∆h=h-h0 is the change in height.

A common model that has been used to express the relation between peak flow stress, strain rate, and temperature is Jonas and Sellars’ modification of Garofalo’s equation stated in Equation 6 [32].

n ε& = Asinh( ασ ) exp( −Q / RT ) (6) where A, α and n are material constants.

10 / Results

Results

Temperature measurements The temperature measurement in the hot top of the ingot was not successful, even though similar equipment was used as in an earlier investigation [33]. Those ingots had a smaller weight of 1.7 tonnes, and the larger ingot in the present research might exert larger forces on the thermocouples.

1600

1400 Melt

1200

1000 C] °

800

Mould outside surface, calculated

Temperature [ 600 Mould outside surface, measured

400

200 Hot top outside surface, measured Hot top outside surface, calculated

0 0 50 100 150 200 250 300 350 400 450 500 Time [minutes]

Figure 7. Thermocouple measurement of the cooling and solidifying of the 12 t octagonal ingot

Results / 11

In supplement 3, forging trials of 300 mm steel bars were performed, to investigate the influence of forging and heat treatment on the properties of rotor forgings. For comparisons, surface temperature was measured in an industrial forging process and is presented in Figure 8, where the first forging heat takes 15 minutes, and is followed by a short reheating and tool changes. In the second and last heat, surface temperature falls off within 10 minutes.

1200 1225°C Ø715mm 1100 Ø 715mm 1000 Ø 480mm 900

e 800 g n a h c

700 l o o Side Temperature (°C) 600 T Square Square 1050mm Centre Forging of grip Forging end Corner 500

00:00 00:30 01:00 01:30 02:00 Time (h)

Figure 8. Thermocouple measurement of the cooling and solidifying of the 12 t octagonal ingot In supplement 3 [26] miniature trial forgings were according to the cooling conditions in large rotor forgings. The cooling conditions were taken from the literature [34], [17] and these can be seen in Figure 9 as dashed lines.

1000 Experiments Theoretical 800

600

400

Temperature (°C) 1 2 200 3

0 0,1 1 10 Time (h)

Figure 9. Heat treatment diagram. Curve 1 and 2 are normalizing treatments [34]. Curve 3 is a quenching [17]. Solid curves are measured temperatures of the tests and dashed curves are theoretical ones.

12 / Results

Ingot structure by sulphur printing In Figure 10 the columnar crystal zone of the tools steel ingot is seen, extending inwards 150 mm from the surface. The cut sample is taken from the upper part of the ingot, only the hot top was discarded. Supplement 1 describes states that the chemical composition is even in that zone.

A C A C I I - e - e n n s s n n g g e e t t o g o g r r e e t t r r

e

e

s s p p g g u u o o a a r r r r t f t f o o a i a i o o s s c c n n i i e e t t s s y y

Figure 10. Sulphur print of the 12 t tool steel ingot, surface to centre.

Results / 13

Grain size and toughness properties The results of the grain size measurements of the discarded rotor in supplement 2 [25] are displayed in Figure 11 as a function of the transverse position from centre and out to the surface. The spread of grain size represents maximum and minimum of the measured values. 10 grains were measured at each position. When comparing that curve to the toughness, a strong correlation between the grain size and the toughness is seen. When the grain size decreases, the toughness rises [5].

Figure 11. Grain size distribution of a 756 mm rotor forging in 3.5%Ni-steel in quenched and tempered condition.

14 / Results

Grain size and ultrasonic attenuation Figure 12 shows the attenuation for the ultrasonic signal in a fine grain rotor at the largest diameter. The attenuation increases for the identical testing position for increasing frequency.

Figure 12. Frequency dependence of the attenuation of a fine-grained rotor with known grain size from a centre bore.

Results / 15

Ultrasonic attenuation Figure 13 shows the influence of reheating temperature and forging reduction on the attenuation at 2 MHz in as-forged state. As can be seen in the figure, higher forging reduction continuously reduces the attenuation. In addition, a reduced reheating temperature can decrease the ultrasonic attenuation.

Figure 13. Ultrasonic attenuation of three test piece step forged to different forging reductions, no heat treatment were performed at this stage. In Figure 14 it is seen that the normalizing heat treatment lowers the attenuation for the rotor, especially at high frequencies.

Figure 14. The frequency dependence of the attenuation.

16 / Results

Ingot structure The technique of converting amplitude values to a continuous greyscale should lead to a smoother and more detailed image of the indications within sample. The increased visual information can be seen in Figure 15 for a tool steel ingot sample.

Figure 15. Ultrasonic C-Scan of a tool steel sample. The qualitative impression of Figure 15 is close to the well-known ingot macrostructure [9]-[11] reported in the literature. A fine equiaxed macrostructure is seen close to the cooling surface, in the zone identified as A. The indications just to the left of this area were not anticipated, and the sample was carefully measured and compared to a real size printing of the C-scan image. It was confirmed that the indications actually originate from the surface roughness of the original ingot. Further away from the cooling surface of the ingot in the zone identified as B, the columnar dendrite crystals are revealed, characteristically pointing upward due to the downward convection of the liquid passing the growing dendrite tip. The expected coarsening of the columnar dendrite crystals is clearly visible in this tool steel sample. At a distance of approximately 130 mm from the ingot surface, the structure changes abruptly to a coarse equiaxed dendritic structure as was described in an earlier paper[10]. In area D, typical A-segregations are clearly indicated. When generating the image, a step process was used to analyse the resolution for 1:1 printing size. Comparison of image and steel sample is easy at 1:1 as can be seen in Figure 16. The stepping interval used in this investigation was 0.25

Results / 17 mm/step, yielding an image resolution of 4 pixels/mm or 100 pixels/inch. Although pixels/inch is not directly related to dpi (dots/inch), the metric gives some idea of the approximate printing resolution. The absolute printing resolution will be given by the width of the beam’s focal point. Testing with 5 MHz would produce approximately 20 dpi and would print with excellent sharpness, at a scale of 1:15.

Figure 16. Comparison of steel sample and 1:1 printing .

18 / Results

Flow stress curves The actual instantaneous centre sample temperature was used as criteria for selecting comparable results, since the temperature sometimes decreased during compression, particularly in low strain rate experiments. The results are compared with a part wise linear fitting proposed by Hosford[35], based on unpublished result from Boulger, which can be seen as a dashed line in Figure 17. The strain rate exponent, m is expected to increase as the relative temperature T/T m increases.

Figure 17. Strain rate exponent as a function of the relative temperature, T/Tm.

The present results actually show a stronger increase of m with relative temperature than in that reference. In addition, the results in the present work indicate that at higher temperatures, at about 85% of the melting temperature, the strain rate exponent could decrease. In his original data, Boulger used no temperatures higher than 80% of the melting point, but still predicts a continuous increase in m above these temperatures, based on results from other materials.

Results / 19

Activation energy, Q, is calculated from the slope of the linear fitting of the temperature reciprocal plotted against the transformed peak flow stress at three different strain rates (0.006, 0.06 and 0.6s -1) as can be seen in the values for the bearing steel in Figure 18 .

Figure 18. Peak flow stress for different hot working parameters for the bearing steel.

20 / Results

Hot worked grain size The correlation between the model and the measured grain size can be seen in Figure 19 . As awaited, the model fits the central values the best.

Figure 19. Correlation between observed and predicted grain size.

The predicted dependence of grain size on strain and temperature is shown in the contour diagram in Figure 20.

Figure 20. Contour diagram of grain size model as a function of strain and temperature.

Discussion / 21

Discussion

A-segregations in ingots give defects detectable by ultrasonic testing, but these can be closed by appropriate forging reduction. A-segregations can be reduced by choosing a reduced Si-content and thereby reducing defects in ingots. This can lower the demands of forging reduction. The ultrasonic attenuation measurement decreases during each heat treatment step, but the amount seem dependent on the forging and reheating sequence. Previous research has also shown the forging tool width to the workpiece height, greatly influences the properties [36], where relationships between geometrical forging parameters and local strain was given. The attenuation depends on absorption and scattering processes. The grain size in overheated steel forgings has a strong gradient and coarse grains abruptly appear close to the surface.

Figure 21 shows the toughness versus grain size for a single rotor shaft from supplement 2 [25]. It is concluded that the toughness is determined by the grain size, largely independent of the ingot position. For the larger grain sizes, the toughness does not seem to be linear dependent with the inverted square root usually stated [5].

Figure 21. Relation between the inverted square root of the grain size of various positions in the rotor shaft and the Charpy-V toughness. The peak flow stresses were measured and the constitutive constants were evaluated for the relation between the stress, strain rate and temperature in a large number of recent papers. However, most of the authors avoided an evaluation of the associated peak strain. In the present work it was shown that the flow stress, and therefore the peak flow stress is determined by the momentary process parameters.

22 / Discussion

To evaluate the effect of cooling of the sample during pressing on flow stress, a flow stress curve from supplement 6 was compared with literature data [37], where experiments were conducted at different temperatures and the flow stress value was obtained at strain value ε=0.1 as seen in Figure 22 .

Figure 22. Flow stress as a function of temperature for steel sample EA3 deformed from ε=0.1 to ε=0.5 compared with a scatter of values obtained from different experiments at strain ε=0.1 [33].

Conclusions / 23

Conclusions

The present thesis has shown that immersion tank testing is suitable for characterising cast steel macrostructures such as A-segregations and macroporosity. These can be visualised by greyscale images from C-scan data files. These images can give visual impressions of the cast structure that are comparable to sulphur prints or deep-etching, but with slightly lower resolution due to the finite dimension of the focused ultrasonic beam. In addition, quantitative analysis of the distribution of 200 to 800 imperfections in the ingot is possible, provided a low frequency probe is used and a sufficient volume is tested. The imperfections are unevenly distributed in radial and axial direction of the ingot, and the levels are low in the outer and bottom parts of the ingots.

It has been shown in supplements 2-4 that for industrial processes forging reduction and forging temperature have a decisive influence on the mechanical properties and the ultrasonic attenuation[25]-[27]. This influence is measurable after forging [26], but also indirect influencing the success of the heat treatment, [24], [25], [26]. The mechanical properties of a scrapped rotor forging deteriorated in axial direction towards the centre, and the ultrasonic attenuation only decrease to reasonable levels after a high degree of reduction.

A new experimental method has been developed to study plastic deformation of metals at high temperatures. The temperature inside the samples is measured during the deformation process. The method is capable to distinguish between the cooling of the sample by the tools and temperature changes due to deformation and microstructural changes in the sample. A technique allowing for the elastic deformation before the plastic deformation has been used and it effects the measured peak strains. The deformation process can be interrupted rapidly and the sample are quenched into water. The samples are evaluated by well-known theoretical models.

24 / Conclusions

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References / 25

References

[1] E.S. Pearson: Supplement to the Journal of the Royal Statistical Society, Discussion on a paper by L.H.C Tippett, 2 (1935), No. 1. 27. [2] H.P. Heil and D. Lohr: Stahl und Eisen, 103 (1983), No. 15-16, 733. [3] G. Charpy: Iron Age, (1919), April, 1079. [4] J. Sarnet: Licentiate Thesis, Stockholm, 2005. [5] W.C. Leslie: Physical of Steels, 1606, in Physical Metallurgy Ed. R.W. Cahn and P Haasen, Elsevier, Amsterdam, 1996. [6] D. Aurich and E. Martin: Archiv für das Eisenhüttenwesen, 41 (1970), No. 3, 285. [7] H. Hanemann and F. Lucke: Stahl und Eisen, 45 (1925). No. 28, 1117. [8] G.J Richardson: Worked Examples in , The Institute of Metals, London, 1985. [9] A. Hultgren and G. Phragmen: Transactions of the American Institute of Mining and Metallurgical Engineers, 135 (1939), No. 2, 133. [10] H. Fredriksson and I. Larén: Scandinavian Journal of Metallurgy, 1 (1972), No. 2, 59. [11] A. Suzuki, T. Suzuki, Y. Nagaoka and Y. Iwata: Transactions Japan Institute of Metals, 32 (1968), 1301. [12] A. Michalski, Stahl und Eisen, 74 (1954), No. 1, 26. [13] J. Krautkrämer and H. Kraukrämer, Ultrasonic Testing of Materials, 4th edition, Springer-Verlag, Berlin, 1990, pp. 108-116. [14] T. Kawawa, Y. Hosoda, N. Sakata, M. Ito, and S. Miyoshi, Tetsu-to- Hagane, 62 (1976), No. 13, 1668. [15] G. Canella and L. Pedicelli: NDT International, 13 (1980), December, 305. [16] M. Darmon, P. Calmon, and B. Bèle: Modelling of the ultrasonic response of inclusions in steels, CP657, Review of Quantitative Nondestructive Evaluation, 22, American Institute of Physics, 2003, p. 101. [17] K.H. Piehl: Stahl und Eisen, 95 (1975), 837. [18] R.I. Jaffe, P. Machner, W. Meyer, and J.E. Steiner: Ironmaking and Steelmaking, 13 (1986) No. 6, pp. 322. [19] H. Yamada et al. Tetsu-to-Hagane, 75 (1989), No. 1, 105. [20] A. Mitchell et al. Trans. Iron Steel Inst. Jpn. 24 (1984), 547. [21] E. Siemer, P. Nieschwitz, and R. Kopp: Stahl und Eisen, 106 (1986), No. 8, 383. [22] A. Lagerstedt, J. Sarnet, S. Adolfi and H. Fredriksson: ISRN KTH-MG- INR-04:09SE TRITA-MG 2004:09 (Supplement No. 1) [23] J. Sarnet, K. Törresvoll, and H. Fredriksson: ISRN KTH-MG-INR-09:01SE TRITA-MG 2009:01 (Supplement No. 5), submitted for publication in Steel Research International [24] J. Sarnet: Proceedings of the 16th International Forgemasters Meeting, Sheffield, UK, 2006 (Supplement No. 4)

26 / References

[25] J. Sarnet and B. Widell: ISRN KTH-MG-INR-05:04SE TRITA-MG 2005:04 (Supplement No. 2) [26] J. Sarnet and B. Widell: Proceedings of the 15th International Forgemasters Meeting, Kobe, Japan, 2003 (Supplement No. 3) [27] J. Sarnet, H. Nassar, H. Fredriksson: ISRN KTH-MG-INR-09:02SE TRITA-MG 2009:02 (Supplement No. 6), submitted for publication in Materials Science and Technology. [28] J. Cheng, R. Eriksson and P. Jönsson: Ironmaking and Steelmaking, 30 (2003), No. 1, 66. [29] T. Lund and P. Ölund: “Improving production, control and properties of bearing steels intended for demanding applications” ASTM Special Technical Publication, STP 1361 (1999), p. 32. [30] T. Sjöqvist, S. Jung, P. Jonsson, M. Andreasson: Ironmaking and Steelmaking (UK), 27 (2000), No. 5, 373. [31] T. Lund and K. Törresvoll: Quantification of Large Inclusions in Bearing Steels, Bearing Steels: Into the 21th Century, ASTM STP 1327, 1998. [32] J.J. Jonas, C.M. Sellars, W.J.McG. Tegart: Metall. Rev. 14 (1969) 1. [33] A. Olsson, R. West, H. Fredriksson: Scandinavian Journal of Metallurgy, 15 (1986), No. 2, 104. [34] M. Atkins: “Atlas of continuous cooling transformation diagrams for engineering steels”, Sheffield, 1977. [35] W.F. Hosford, R.M. Caddell: Metal forming mechanics and metallurgy, Cambridge University Press, New York, 2007, pp. 52-55. Adapted from F.W. Boulger, DMIC Report 226, Battelle Me. Inst (1966), pp. 13-37. [36] H.P. Heil, A. Schütz: Archiv für das Eisenhüttenwesen, 46 (1975), No. 3, 201. [37] R. Kopp, H. Wiegels: Einführung in die Umformtechnik, Verlag der Augustinus Buchhandlung, 1998, p. 54.

Acknowledgements / 27

Acknowledgements

During my research education, I have received guidance, inspiration and help from many people. My supervisor Professor Hasse Fredriksson supported me already when I was an undergraduate, and has had to use his full creativity to finance this work, but still having a broader view of what to achieve. In addition, the managers and personnel at Scana Steel Björneborg were very supportive of this research, especially Mikael Andreasson. Additional support was arranged by Ewa Persson at Uddeholm Tooling, and Thore Lund at SKF. The finishing of this work was supported by the Swedish Steel Producers’ Association (Jernkontoret) and Lars-Henrik Österholm therefore deserves special mentioning. In addition to the supervision from professor Hasse Fredriksson, I received supervision from Björn Widell. Additional grants was received from Sven and Astrid Toresson’s Foundation (Stiftelsen för Sven och Astrid Toressons Fond), Gustaf Janssons Jernkontorsfond, and Axel A:son Johnson’s Foundation (Stiftelsen Axel A:son Johnsons Forskningsfond), Bruksägare Anders Henrik Göranssons Fond, and Stiftelsen Jernkontorsfonden för Bergsvetenskaplig Forskning. I had the chance of interchanging information and reflections about issues in this field with Kent Öberg, Göran Wahlstedt, Roger Jävergård, Ove Carlsson, Dan Thorsén, Joachim Furuberg, Rickard Gustafsson, Verena Schneider, Jan Terhaar, Jonas Åberg, Mattias Skrinning, Ketil Törresvoll, Anders Eliasson, Peter Björklund, Alf Bohlin, Johannes Federer, Anders Lagerstedt, Robert Gustafsson, Håkan Lundbäck, Patrik Olsson, Srecko Milenkovski, Hani Nassar, Magnus Brännbacka, Dr. Claudio Pecorari, Lars Holmström, Erik Wedin, and Dr. Geir Grasmo. I also acknowledge brief, but important critical appreciation on my work in connection with meetings and conferences from Dr. Harmut Vogel, Dr. Heinz-Jürgen Peters, Astrid Granberg, Dr. Yomei Yoshioka, Egon Erlenkamp, Hiroyuki Nagasako, Peter Lidegran, Udo Lehmann, Dr. Paul Nieschwitz, Dr. Christoph Heischeid, Professor Toshishiko Emi, and Professor Reiner Kopp. I truly appreciate the support and practical help from my parents Tönu and Eva, my brothers Johan and Joakim, my grandmothers Linda Sarnet and Kerstin Björklund, but also from many others at various stages of the work, especially Christer and Katarina Furuberg, Gunilla Olsen, Anita Mattson, Rickard Gustafsson, Lena Magnusson, Hans Thörnsten, Fritz Oesterhelt, Ralf Luce, Joachim Furuberg, Arno Frank, Magnus Brännbacka and Kristin Granath- Brännbacka, Robert Gustafsson, Mattias and Anna Skrinning, and Professor Pavel Huml. Early on, I was interested in science and engineering, and I was encouraged and truly inspired by my uncle Hans Björklund, my grandfather Hadar Björklund, and my father Tönu.