Deep Reinforcement Learning-Based Algorithmic Trading Strategy for Portfolio Optimization in Volatile Financial Markets.
Volume 5
Abstract
Volatile financial markets are characterized by rapid price fluctuations, nonlinear asset interactions, regime shifts, liquidity instability, and high exposure to systemic and unsystematic risks, making portfolio optimization and algorithmic trading highly challenging tasks. Traditional portfolio allocation models, such as mean-variance optimization and rule-based trading strategies, often rely on restrictive assumptions regarding return distributions, market stationarity, and fixed risk preferences, which limits their adaptability under dynamic market conditions. This paper proposes a deep reinforcement learning-based algorithmic trading framework for portfolio optimization in volatile financial markets. The proposed strategy formulates portfolio management as a sequential decision-making problem in which an intelligent trading agent learns optimal asset allocation policies by interacting with a simulated financial environment. Deep reinforcement learning algorithms, including Deep Q-Networks, Deep Deterministic Policy Gradient, Proximal Policy Optimization, and Soft Actor-Critic, are employed to learn adaptive trading decisions involving buy, sell, hold, and portfolio rebalancing actions across multiple risky assets. The framework utilizes historical market data from equities, exchange-traded funds, commodities, and cryptocurrencies, incorporating technical indicators, return-based features, volatility measures, momentum signals, moving averages, relative strength index, MACD, Bollinger Bands, trading volume, and risk-adjusted performance indicators. A comprehensive preprocessing pipeline was applied, including missing value handling, feature normalization, rolling-window state construction, transaction cost modeling, and chronological train-validation-test splitting to prevent data leakage. The reward function was designed to balance profitability and risk by integrating cumulative portfolio return, Sharpe ratio, maximum drawdown, volatility penalty, and transaction cost constraints, enabling the agent to optimize long-term risk-adjusted performance rather than short-term gains alone. Experimental results demonstrate that the proposed deep reinforcement learning strategy achieves superior portfolio performance compared with traditional benchmarks, including buy-and-hold, equal-weighted allocation, mean-variance optimization, momentum-based trading, and conventional machine learning-driven strategies. The proposed framework records higher cumulative returns, improved Sharpe and Sortino ratios, reduced maximum drawdown, and stronger resilience during periods of market turbulence. Furthermore, sensitivity analysis confirms that the model maintains stable performance across different rebalancing frequencies, transaction cost assumptions, and market volatility regimes. The findings indicate that deep reinforcement learning provides an adaptive, data-driven, and scalable approach for algorithmic portfolio optimization, offering practical value for institutional investors, asset managers, quantitative traders, and automated trading systems operating in uncertain and rapidly changing financial environments.
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References
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