رسالة جامعية

資產報酬率波動度不對稱性與動態資產配置 ; Asymmetric Volatility in Asset Returns and Dynamic Asset Allocation

التفاصيل البيبلوغرافية
العنوان: 資產報酬率波動度不對稱性與動態資產配置 ; Asymmetric Volatility in Asset Returns and Dynamic Asset Allocation
المؤلفون: 陳正暉
المساهمون: 廖四郎, Liao,Szu Lang
سنة النشر: 2009
مصطلحات موضوعية: 最適投資組合, 隨機波動度, 時間轉換Lévy過程, 槓桿效果, 波動度回饋效果, 波動度不對稱, Optimal portfolio choice, stochastic volatility, time-changed Lévy processes, leverage effect, volatility feedback effect, asymmetric volatility, eco
الوقت: 43
الوصف: 博士 ; 國立政治大學 ; 金融研究所 ; 93352510 ; 98 ; 本研究顯著地發展時間轉換Lévy過程在最適投資組合的運用性。在連續Lévy過程模型設定下,槓桿效果直接地產生跨期波動度不對稱避險需求,而波動度回饋效果則透過槓桿效果間接地發生影響。另外,關於無窮跳躍Lévy過程模型設定部分,槓桿效果仍扮演重要的影響角色,而波動度回饋效果僅在短期投資決策中發生作用。最後,在本研究所提出之一般化隨機波動度不對稱資產報酬動態模型下,得出在無窮跳躍的資產動態模型設定下,擴散項仍為重要的決定項。 ; This study significantly extends the applicability of time-changed Lévy processes to the portfolio optimization. The leverage effect directly induces the intertemporal asymmetric volatility hedging demand, while the volatility feedback effect exerts a minor influence via the leverage effect under the pure-continuous time-changed Lévy process. Furthermore, the leverage effect still plays a major role while the volatility feedback effect just works over the short-term investment horizon under the infinite-jump Lévy process. Based on the proposed general stochastic asymmetric volatility asset return model, we conclude that the diffusion term is an essential determinant of financial modeling for index dynamics given infinite-activity jump structure. ; 1. Introduction 1 2. Time-Changed Lévy Processes with Asymmetric Volatility 8 2.1 Fundamental Properties of Lévy Process 8 2.2 Stochastic Time Changes for Lévy Processes 10 2.3 Time-Changed Asset Price Processes with Asymmetric Volatility 12 2.3.1 Pure-Continuous Asset Dynamic Process 14 2.3.2 Infinite-jump Asset Dynamic Process 16 3. Dynamic Asset Allocation 23 3.1 Investment Opportunity Set and Investor Preference 23 3.2 Pure-Continuous Asset Dynamic Process 25 3.2.1 Numerical Examples 28 3.3 Infinite-Jump Asset Dynamic Process 34 3.3.1 Reduced Time-Changed Lévy Process 39 3.3.2 Numerical Examples 42 4. Empirical Results 48 4.1 The General Stochastic Asymmetric Volatility Model 48 4.2 Data and Model Parameter Estimation 50 5. Concluding Remarks 60 References 63 Appendices 69
نوع الوثيقة: thesis
اللغة: English
العلاقة: http://nccur.lib.nccu.edu.tw//handle/140.119/49661Test
الإتاحة: http://nccur.lib.nccu.edu.tw//handle/140.119/49661Test
حقوق: undefined
رقم الانضمام: edsbas.2FED9570
قاعدة البيانات: BASE