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전체 1
국내공공정책정보
국외공공정책정보
국회자료
전체 ()
정부기관 ()
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논문명/저자명
Analysis of thermal distortion with moving inductor in induction heating = 인덕터 이동을 고려한 고주파 유도가열 열변형 해석 / 윤진오 인기도
발행사항
광주 : 전남대학교 대학원, 2006.8
청구기호
TD 621.4022 ㅇ536a
형태사항
x, 90 p. ; 30 cm
자료실
전자자료
제어번호
KDMT1200682335
주기사항
학위논문(박사) -- 전남대학교 대학원, 기계공학, 2006.8
원문
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title page

Contents

Nomenclature 13

(Abstract) 15

Chapter 1. Introduction 17

Chapter 2. Simulation of induction heating by the movement of heating planes 20

2.1. Introduction 20

2.2. Analysis of induction heating by calculating 2-d electro-magnetic field 21

2.2.1. Analysis of electro-magnetic field 21

2.2.2. Analysis of temperature distribution 25

2.3. Modeling of induction heating by the movement of heating planes 30

2.4. Results and discussions 31

2.5. Conclusions 33

Chapter 3. Analysis of induction heating using moving coordinate 55

3.1. Introduction 55

3.2. Finite element formulations 56

3.2.1. Analysis of electro-magnetic field 56

3.2.2. Analysis of heat transfer for moving heat source 57

3.3. Results and discussions 59

3.4. Conclusions 60

3.5. The results of comparison of two methods 61

Chapter 4. Angular deformations by induction heating 74

4.1. Introduction 74

4.2. Analysis of angular deformations by induction heating 75

4.3. Plate deformations in line heating process 76

4.4. Results and discussions 80

Chapter 5. Conclusions 97

References 99

Appendix 103

(초록) 104

Fig. 2.1. Schematic diagram of induction heating process and half coil shape 34

Fig. 2.2. Simulation procedure flow chart 35

Fig. 2.3. Schematic half diagram and boundary conditions for FEM 36

Fig. 2.4. Solution domains and mesh generations for 2-d electro-magnetic analysis 37

Fig. 2.5. Modeling of moving heat source using movement of heating planes 38

Fig. 2.6. Schematic half diagram for experiment 39

Fig. 2.7. Isolines of magnetic vector potential at initial state (wb/m) 40

Fig. 2.8. Distribution of the magnetic vector potential at initial state 41

Fig. 2.9. Distribution of the magnetic vector potential for 1st(이미지참조) plane 41

Fig. 2.10. Distribution of the magnetic vector potential for 10th(이미지참조) plane 42

Fig. 2.11. Distribution of the magnetic vector potential for 11th(이미지참조) plane 42

Fig. 2.12. Distribution of the magnetic vector potential for 15th(이미지참조) plane 43

Fig. 2.13. Distribution of the magnetic vector potential for 17th(이미지참조) plane 43

Fig. 2.14. Distribution of the magnetic vector potential for 21th(이미지참조) plane 44

Fig. 2.15. Heat generation for 1st(이미지참조) plane (behind) 45

Fig. 2.16. Heat generation for 10th(이미지참조) plane 45

Fig. 2.17. Heat generation for 11th(이미지참조) plane 46

Fig. 2.18. Heat generation for 15th(이미지참조) plane 46

Fig. 2.19. Heat generation for 17th(이미지참조) plane 47

Fig. 2.20. Heat generation for 21st(이미지참조) plane 47

Fig. 2.21. Maximum heat generation according to plane 48

Fig. 2.22. Three dimensional half model of the steel plate for FEM 49

Fig. 2.23. Temperature history at bottom center of steel plate at 50 kHz 50

Fig. 2.24. Shapes of experimental and calculated heat affected zones 51

Fig. 2.25. Temperature distribution for induction heating (frequency=50 kHz, time=20 sec) 52

Fig. 2.26. Temperature distribution for induction heating (frequency=50 kHz, time=20 sec) 52

Fig. 2.27. Maximum temperature according to frequency 53

Fig. 2.28. Temperature distribution along the direction of depth according to frequency 54

Fig. 3.1. Boundary conditions for FEM in moving coordinate system 63

Fig. 3.2. Three dimensional half model for FEM 64

Fig. 3.3. Isolines of magnetic vector potential for three dimensional analysis at center of coil (wb/m) 65

Fig. 3.4. Temperature history at bottom center of steel plate (frequency=50 kHz, velocity=6 mm/s, current=800 A) 66

Fig. 3.5. Shapes of experimental and calculated heat affected zones 67

Fig. 3.6. Three dimensional temperature distribution for quasi-stationary state at upper surface of steel plate (y=6 mm, frequency=50 kHz, velocity=6 mm/s, current=800 A) 68

Fig. 3.7. Maximum temperature and width of the heat affected zone according to current and velocity (frequency=50 kHz) 69

Fig. 3.8. Maximum temperature according to frequency (velocity=6 mm/s, current=800 A) 70

Fig. 3.9. Temperature plot from the maximum temperature of the surface in the direction of depth according to frequency (velocity=6mm/s, current=800 A) 71

Fig. 3.10. Magnetic vector potential at initial state for two methods 72

Fig. 3.11. Temperature history at bottom center of steel plate for two methods 73

Fig. 4.1. Schematic diagram of coil shape 82

Fig. 4.2. Three dimensional mesh generation 83

Fig. 4.3. Heat generation at 1st(이미지참조) step 84

Fig. 4.4. Heat generation at 2nd(이미지참조) step 84

Fig. 4.5. Heat generation at quasi-stationary state 85

Fig. 4.6. Shapes of experimental and calculated heat affected zones 86

Fig. 4.7. Temperature distribution for induction heating 86

Fig. 4.8. (a) model of plastic region, (b) model of elastic region 87

Fig. 4.9. Infinite plate containing a cuboidal inclusion with an eigenstrain 87

Fig. 4.10. Eigenstrain in one lamina 88

Fig. 4.11. Approximation of plastic region 88

Fig. 4.12. Schematic diagram of heating line 89

Fig. 4.13. Contour of vertical displacement in line heating 90

Fig. 4.14. Deformed shape of vertical displacement in line heating 91

Fig. 4.15. Contour and deformed shape of vertical displacement in line heating 92

Fig. 4.16. Vertical displacement of the plate at y=-50 mm 93

Fig. 4.17. Vertical displacement of the plate at y=50 mm 94

Fig. 4.18. Vertical displacement of the half plate at y=-50mm 95

Fig. 4.19. Vertical displacement of the half plate at y=50 mm 96

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