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No-arbitrage semi-martingale restrictions for continuous-time volatility models subject to leverage effects, jumps and i.i.d. noise: Theory and testable distributional implications

机译:连续时间波动率模型的无套利半市场限制受杠杆效应,跳跃和i.i.d.噪声:理论和可检验的分布含义

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摘要

We develop a sequential procedure to test the adequacy of jump-diffusion models for return distributions. We rely on intraday data and nonparametric volatility measures, along with a new jump detection technique and appropriate conditional moment tests, for assessing the import of jumps and leverage effects. A novel robust-to-jumps approach is utilized to alleviate microstructure frictions for realized volatility estimation. Size and power of the procedure are explored through Monte Carlo methods. Our empirical findings support the jump-diffusive representation for S&P500 futures returns but reveal it is critical to account for leverage effects and jumps to maintain the underlying semi-martingale assumption.
机译:我们开发了一个顺序过程来测试跳跃扩散模型对于收益分布的适当性。我们依靠日内数据和非参数波动性度量,以及新的跳跃检测技术和适当的条件矩测试来评估跳跃的影响和杠杆效应。一种新颖的鲁棒跳变方法被用来减轻微观结构的摩擦,以实现挥发性估计。该过程的大小和功效通过蒙特卡洛方法进行探讨。我们的经验发现支持标准普尔500期货收益的跳跃扩散表示,但揭示出考虑杠杆效应和跳跃对于维持基本的半市场假设至关重要。

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