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Reinforcement Learning for Delta-Hedging in Illiquid Markets
by
Lukianchenko, P. P
, Dineev, I. R
in
Costs
/ Entropy
/ Expected values
/ Fees & charges
/ FIFO
/ Hedging
/ Liquidity
/ Neural networks
/ Options markets
/ Profits
/ Risk aversion
/ Risk management
/ Simulation
/ Utility functions
/ Volatility
2025
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Reinforcement Learning for Delta-Hedging in Illiquid Markets
by
Lukianchenko, P. P
, Dineev, I. R
in
Costs
/ Entropy
/ Expected values
/ Fees & charges
/ FIFO
/ Hedging
/ Liquidity
/ Neural networks
/ Options markets
/ Profits
/ Risk aversion
/ Risk management
/ Simulation
/ Utility functions
/ Volatility
2025
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Do you wish to request the book?
Reinforcement Learning for Delta-Hedging in Illiquid Markets
by
Lukianchenko, P. P
, Dineev, I. R
in
Costs
/ Entropy
/ Expected values
/ Fees & charges
/ FIFO
/ Hedging
/ Liquidity
/ Neural networks
/ Options markets
/ Profits
/ Risk aversion
/ Risk management
/ Simulation
/ Utility functions
/ Volatility
2025
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Reinforcement Learning for Delta-Hedging in Illiquid Markets
Journal Article
Reinforcement Learning for Delta-Hedging in Illiquid Markets
2025
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Overview
AbstractThis paper addresses the problem of delta-hedging in illiquid markets, where transaction costs, limited depth of the limit order book, and market impact of large trades play a significant role. Classical approaches based on the Black–Scholes model assume continuous trading and infinite liquidity, which leads to significant distortions in practice. To overcome these limitations, we propose a reinforcement learning approach with a risk-averse Bellman operator. As a training environment, we employ an agent-based exchange simulator with support for trading the underlying asset and options, which reproduces the market microstructure and limit order book dynamics. A DeepLOB convolutional encoder is used to extract order book features and capture hidden liquidity characteristics. Numerical experiments show that the proposed method produces a realized PnL distribution centered around zero with lighter tails compared to the classical Black–Scholes delta-hedger. Furthermore, the risk aversion parameter enables control over the trade-off between mean profitability and tail risk management. The results demonstrate the efficiency of the approach and its applicability for constructing robust hedging strategies in illiquid markets.
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