Incorporating prior financial domain knowledge into neural networks for implied volatility surface prediction¶
Bibliographic record. Follow the original-source link for the publication.
| Field | Value |
|---|---|
| Primary domain | Volatility |
| Other domains | — |
| Methods | Financial Ml |
| Facets | — |
| Authors | Yu Zheng, Yongxin Yang, Bowei Chen |
| Published | 2021-05-28 |
| Source | arXiv Quantitative Finance History |
| Identifiers | arxiv:1904.12834 |
| URL | Open original source |
Editorial synthesis¶
Why it matters¶
The study embeds smile shape, no-arbitrage boundaries, and asymptotic-slope priors in an IV-surface network, enabling comparison with unconstrained data-driven models; loss penalties do not amount to a strict theoretical guarantee. (abstract:S5, abstract:S6, abstract:S7)
Main author claims¶
- The authors report: A novel neural network model is proposed that incorporates prior domain knowledge through a volatility-smile activation function and embedding arbitrage-free conditions in the loss function. (
abstract:S3,abstract:S4) - The authors report: The proposed model outperforms benchmark models on 20 years of S&P 500 index option data. (
abstract:S6) - The authors report: The model empirically satisfies the embedded domain knowledge conditions, showing consistency with existing financial theories. (
abstract:S7)
Data, method, or discussion scope¶
Uses 20 years of S&P 500 index option data to predict the implied volatility surface. Compares against benchmark models (not named). The focus is on architectural innovation with domain knowledge embedding and ex-post validation of theoretical consistency. (abstract:S6, abstract:S7)
Main limitations¶
The abstract does not specify the types of benchmark models, the error metrics used, or the incremental contribution of constraints to out-of-sample prediction. The study focuses on the S&P 500 index, with unknown generalizability to other asset classes. Adding domain knowledge may increase model complexity and implementation difficulty. (abstract:S6, abstract:S4)
Relationships¶
- None recorded.