---
title: Multi-period Static Hedging of Options
url: https://www.ml-quant.com/papers/ssrn/4587517/
site: ML-Quant (https://www.ml-quant.com)
updated: 2026-09-26
license: Summaries CC BY 4.0; links go to the original sources
index: https://www.ml-quant.com/llms.txt
identifier: SSRN 4587517
source_url: https://papers.ssrn.com/sol3/papers.cfm?abstract_id=4587517
featured: 2023-10-04
citations: unknown
topic: Derivatives & Volatility
---


# Multi-period Static Hedging of Options

The paper explores hedging European options over multiple short maturities, comparing the Black-Scholes and Merton Jump Diffusion models.

- Source: https://papers.ssrn.com/sol3/papers.cfm?abstract_id=4587517
- Identifier: SSRN 4587517
- Released: 2023-09-29
- First featured: Quant Letter No. 18 (2023-10-04): https://www.ml-quant.com/issues/2023-10-04/
- Citations (Semantic Scholar): not tracked
- Published in: not yet
- Topic: Derivatives & Volatility

## Related

- [Multi-period Static Hedging of European Options](https://www.ml-quant.com/papers/arxiv/2310.01104/): The research expands the hedging of European options to cover multiple short maturities, using a set of shorter-term options to calculate the hedging error, and compares the Black-Scholes and Merton Jump Diffusion models' performance.
- [A Gaussian Process Based Method with Deep Kernel Learning for Pricing High-Dimensional American Options](https://www.ml-quant.com/papers/arxiv/2311.07211/): Deep Kernel Learning and variational inference are used to improve high-dimensional American option pricing in the regression-based Monte Carlo method, with successful performance under geometric Brownian motion and Merton's jump diffusion models.
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- [Option pricing under jump diffusion model](https://www.ml-quant.com/papers/arxiv/2305.10678/): European option pricing formula provided under double Levy jumps model with series solution and numerical experiments.
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- [Hedging in Jump Diffusion Model with Transaction Costs](https://www.ml-quant.com/papers/arxiv/2408.10785/): The study applies a jump-diffusion risky asset model to calculate the hedging strategy for a European call option, using a decision tree, table of values, and figures.
