当前位置:
X-MOL 学术
›
arXiv.cs.CE
›
论文详情
Our official English website, www.x-mol.net, welcomes your
feedback! (Note: you will need to create a separate account there.)
Deep Hedging under Rough Volatility
arXiv - CS - Computational Engineering, Finance, and Science Pub Date : 2021-02-03 , DOI: arxiv-2102.01962 Blanka Horvath, Josef Teichmann, Zan Zuric
arXiv - CS - Computational Engineering, Finance, and Science Pub Date : 2021-02-03 , DOI: arxiv-2102.01962 Blanka Horvath, Josef Teichmann, Zan Zuric
We investigate the performance of the Deep Hedging framework under training
paths beyond the (finite dimensional) Markovian setup. In particular we analyse
the hedging performance of the original architecture under rough volatility
models with view to existing theoretical results for those. Furthermore, we
suggest parsimonious but suitable network architectures capable of capturing
the non-Markoviantity of time-series. Secondly, we analyse the hedging
behaviour in these models in terms of P\&L distributions and draw comparisons
to jump diffusion models if the the rebalancing frequency is realistically
small.
中文翻译:
波动剧烈时的深层对冲
我们研究了深度套期保值框架在超出(有限维)马尔可夫设置的训练路径下的性能。尤其是,我们将在粗糙波动率模型下分析原始体系结构的套期保值性能,并参考现有的理论结果。此外,我们建议使用精简但合适的网络架构,以捕获时间序列的非马尔可夫性。其次,我们根据盈亏分布分析了这些模型中的套期保值行为,如果再平衡频率实际上很小,则可以与跳跃扩散模型进行比较。
更新日期:2021-02-04
中文翻译:
波动剧烈时的深层对冲
我们研究了深度套期保值框架在超出(有限维)马尔可夫设置的训练路径下的性能。尤其是,我们将在粗糙波动率模型下分析原始体系结构的套期保值性能,并参考现有的理论结果。此外,我们建议使用精简但合适的网络架构,以捕获时间序列的非马尔可夫性。其次,我们根据盈亏分布分析了这些模型中的套期保值行为,如果再平衡频率实际上很小,则可以与跳跃扩散模型进行比较。