- Page 1 and 2: Thèse présentée pour obtenir le
- Page 3: Abstract This thesis deals with the
- Page 8 and 9: 8 CONTENTS 2.1.3 Continuity . . . .
- Page 11 and 12: Remarks on notation Basic notation
- Page 13 and 14: Introduction et principaux résulta
- Page 15 and 16: INTRODUCTION EN FRANCAIS 15 de tels
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- Page 19 and 20: INTRODUCTION EN FRANCAIS 19 d’ent
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- Page 23 and 24: INTRODUCTION EN FRANCAIS 23 • La
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- Page 27 and 28: Introduction Lévy processes are de
- Page 29 and 30: INTRODUCTION 29 underlying Lévy pr
- Page 31: Part I Calibration of one-dimension
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56 CHAPTER 1. LEVY PROCESSES AND EX
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58 CHAPTER 2. THE CALIBRATION PROBL
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60 CHAPTER 2. THE CALIBRATION PROBL
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62 CHAPTER 2. THE CALIBRATION PROBL
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64 CHAPTER 2. THE CALIBRATION PROBL
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66 CHAPTER 2. THE CALIBRATION PROBL
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68 CHAPTER 2. THE CALIBRATION PROBL
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70 CHAPTER 2. THE CALIBRATION PROBL
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72 CHAPTER 2. THE CALIBRATION PROBL
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74 CHAPTER 2. THE CALIBRATION PROBL
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76 CHAPTER 2. THE CALIBRATION PROBL
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78 CHAPTER 2. THE CALIBRATION PROBL
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80 CHAPTER 2. THE CALIBRATION PROBL
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82 CHAPTER 2. THE CALIBRATION PROBL
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84 CHAPTER 2. THE CALIBRATION PROBL
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86 CHAPTER 2. THE CALIBRATION PROBL
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88 CHAPTER 2. THE CALIBRATION PROBL
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90 CHAPTER 2. THE CALIBRATION PROBL
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92 CHAPTER 2. THE CALIBRATION PROBL
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94 CHAPTER 2. THE CALIBRATION PROBL
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96 CHAPTER 3. NUMERICAL IMPLEMENTAT
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98 CHAPTER 3. NUMERICAL IMPLEMENTAT
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100 CHAPTER 3. NUMERICAL IMPLEMENTA
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102 CHAPTER 3. NUMERICAL IMPLEMENTA
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104 CHAPTER 3. NUMERICAL IMPLEMENTA
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106 CHAPTER 3. NUMERICAL IMPLEMENTA
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108 CHAPTER 3. NUMERICAL IMPLEMENTA
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110 CHAPTER 3. NUMERICAL IMPLEMENTA
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112 CHAPTER 3. NUMERICAL IMPLEMENTA
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114 CHAPTER 3. NUMERICAL IMPLEMENTA
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116 CHAPTER 3. NUMERICAL IMPLEMENTA
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118 CHAPTER 3. NUMERICAL IMPLEMENTA
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120 CHAPTER 3. NUMERICAL IMPLEMENTA
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122 CHAPTER 3. NUMERICAL IMPLEMENTA
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124 CHAPTER 3. NUMERICAL IMPLEMENTA
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126 CHAPTER 3. NUMERICAL IMPLEMENTA
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128 CHAPTER 3. NUMERICAL IMPLEMENTA
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130 CHAPTER 3. NUMERICAL IMPLEMENTA
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Chapter 4 Characterization of depen
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4.1. INTRODUCTION 135 as jump times
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4.1. INTRODUCTION 137 distribution
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4.2. DEPENDENCE CONCEPTS FOR LEVY P
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4.3. INCREASING FUNCTIONS 141 Clear
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4.3. INCREASING FUNCTIONS 143 for x
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4.3. INCREASING FUNCTIONS 145 are o
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4.4. LEVY COPULAS: SPECTRALLY POSIT
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4.4. LEVY COPULAS: SPECTRALLY POSIT
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4.4. LEVY COPULAS: SPECTRALLY POSIT
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4.5. LEVY COPULAS: GENERAL CASE 153
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4.5. LEVY COPULAS: GENERAL CASE 155
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4.5. LEVY COPULAS: GENERAL CASE 157
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4.6. EXAMPLES OF LEVY COPULAS 159 X
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4.6. EXAMPLES OF LEVY COPULAS 161 w
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4.6. EXAMPLES OF LEVY COPULAS 163 C
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Chapter 5 Applications of Lévy cop
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5.1. PARAMETRIC FAMILIES 167 The ap
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5.1. PARAMETRIC FAMILIES 169 for u
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5.1. PARAMETRIC FAMILIES 171 2.5 2.
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5.1. PARAMETRIC FAMILIES 173 Lévy
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5.2. SIMULATION OF DEPENDENT LEVY P
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5.2. SIMULATION OF DEPENDENT LEVY P
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5.2. SIMULATION OF DEPENDENT LEVY P
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5.2. SIMULATION OF DEPENDENT LEVY P
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5.3. TWO-DIMENSIONAL VARIANCE GAMMA
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5.3. TWO-DIMENSIONAL VARIANCE GAMMA
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Conclusions and perspectives In the
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Bibliography [1] L. Ambrosio, N. Fu
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BIBLIOGRAPHY 191 [21] P. Carr, H. G
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BIBLIOGRAPHY 193 [45] P. Glasserman
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BIBLIOGRAPHY 195 [69] C. Mancini, D
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BIBLIOGRAPHY 197 [93] M. Teboulle a
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Index a posteriori parameter choice