---
title: Asian Option Pricing
url: https://www.ml-quant.com/papers/ssrn/4838123/
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 4838123
source_url: https://papers.ssrn.com/sol3/papers.cfm?abstract_id=4838123
featured: 2024-05-28
citations: unknown
topic: Derivatives & Volatility
---


# Asian Option Pricing

The article proposes a model incorporating mean reversion, stochastic volatility, convenience yield, and jump clustering features of commodity markets, offering a method to price geometric and arithmetic Asian options.

- Source: https://papers.ssrn.com/sol3/papers.cfm?abstract_id=4838123
- Identifier: SSRN 4838123
- Released: 2022-11-18
- First featured: Quant Letter No. 51 (2024-05-28): https://www.ml-quant.com/issues/2024-05-28/
- Citations (Semantic Scholar): not tracked
- Published in: not yet
- Topic: Derivatives & Volatility

## Related

- [Quadratic Model for Oil Options Market](https://www.ml-quant.com/papers/ssrn/5098853/): The study uses the quadratic normal model to improve oil options pricing and hedging, incorporating fat-tailed distributions and testing its efficiency over 25 years.
- [Bermudan Commodity Options Pricing with Neural Networks](https://www.ml-quant.com/papers/repec/gam-jjrfmx-v-16-y-2023-i-3-p-192-d-1094945/): Multi-layered neural networks used for option pricing in commodity markets with high accuracy.
- [Fourier-Laplace Transforms in Polynomial Ornstein-Uhlenbeck Volatility Models](https://www.ml-quant.com/papers/arxiv/2405.02170/): The research investigates the Fourier-Laplace transforms of different volatility models, links them to the solution of a specific equation, and creates a numerical method for solving these equations for pricing options and volatility swaps.
- [Computation of Robust Option Prices via Structured Multimarginal Martingale Optimal Transport](https://www.ml-quant.com/papers/arxiv/2406.09959/): The article introduces an efficient computational framework for solving complex multi-marginal martingale optimal transport problems quickly and optimally.
- [Generalized measure Black–Scholes equation: towards option self-similar pricing](https://www.ml-quant.com/papers/arxiv/2404.05214/): The research presents a generalized version of the Black-Scholes model, considering option price dynamics to depend on a measure representing investors' uncertainty.
- [Is the difference between deep hedging and delta hedging a statistical arbitrage?](https://www.ml-quant.com/papers/arxiv/2407.14736/): The research compares deep hedging and delta hedging in a GARCH-based market model, suggesting that the difference between the two can be a statistical arbitrage if the risk measure doesn't adequately consider negative outcomes.
