THESIS
2020
xi, 41 pages : illustrations ; 30 cm
Abstract
Reinforcement learning is one of the most fascinating sub-fields of machine learning,
which has found a variety of empirical application and actively interact with
different disciplines. Particularly in finance, there are many tasks in trading
or investment decisions seem well suited for RL approaches. As a typical type
of model-free RL, Q-learning algorithm can solve a risk-adjusted Markov decision
process for a discrete-time Black-Scholes-Merton model. It proposes a
purely data-driven option price which is to be compared with BSM’s result and
give suggestions to the traders. A coupling spline algorithm can improve this
Q-learning method since there is a key procedure to solve a specific Bellman optimality
equation with respect to the Q functions, where it helps to approximate...[
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Reinforcement learning is one of the most fascinating sub-fields of machine learning,
which has found a variety of empirical application and actively interact with
different disciplines. Particularly in finance, there are many tasks in trading
or investment decisions seem well suited for RL approaches. As a typical type
of model-free RL, Q-learning algorithm can solve a risk-adjusted Markov decision
process for a discrete-time Black-Scholes-Merton model. It proposes a
purely data-driven option price which is to be compared with BSM’s result and
give suggestions to the traders. A coupling spline algorithm can improve this
Q-learning method since there is a key procedure to solve a specific Bellman optimality
equation with respect to the Q functions, where it helps to approximate
the fixed point more efficiently. Currently, the theoretical literature incorperating
reinforcement learning methods into finance topics is sparse, and moreover
scattered among different financial application areas. Thus there exists huge
potential to be explored and exploited in this field.
Keywords:Markov decision process, stochastic approximation, reinforcement
learning, Q-learning, coupling spline algorithm, Black-Scholes model, option pricing.
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