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Engineering system design, viewed as a decision-making process, faces
challenges due to complexity and uncertainty. In this paper, we present a
framework proposing the use of the Deep Q-learning algorithm to optimize the
design of engineering systems. We outline a step-by-step framework for
optimizing engineering system designs. The goal is to find policies that
maximize the output of a simulation model given multiple sources of
uncertainties. The proposed algorithm handles linear and non-linear multi-stage
stochastic problems, where decision variables are discrete, and the objective
function and constraints are assessed via a Monte Carlo simulation. We
demonstrate the effectiveness of our proposed framework by solving two
engineering system design problems in the presence of multiple uncertainties,
such as price and demand.

Optimizing Engineering System Designs Using Deep Q-learning Algorithm

Engineering system design is a complex and challenging process that involves making decisions in the face of uncertainty. In this paper, we introduce a framework that leverages the power of the Deep Q-learning algorithm to optimize engineering system designs. By applying this algorithm, we aim to find policies that maximize the output of a simulation model given multiple sources of uncertainties.

The use of Deep Q-learning algorithm in engineering system design is significant due to its multi-disciplinary nature. This algorithm combines concepts from reinforcement learning, optimization, and decision making, making it a powerful tool for tackling complex engineering problems. By integrating these disciplines, engineers can develop more robust and efficient solutions.

The Step-by-Step Framework

Our proposed framework outlines a systematic approach for optimizing engineering system designs. This framework can be summarized in the following steps:

1. Problem Formulation: Clearly define the engineering system design problem, including the decision variables, objective function, and constraints. In this context, decision variables are discrete and the objective function and constraints are assessed using a Monte Carlo simulation. The problem should also consider multiple sources of uncertainties such as price and demand.
2. Simulation Model Development: Create a simulation model that accurately represents the behavior of the engineering system. This model should take into account the various uncertainties and provide outputs that can be optimized.
3. Deep Q-learning Algorithm Integration: Apply the Deep Q-learning algorithm to train an agent to make decisions within the simulation model. The agent learns through a process of trial and error, optimizing its decision-making policy to maximize the output of the simulation model.
4. Policy Evaluation: Evaluate the performance of the trained agent’s policy by running simulations with different scenarios and uncertainties. This step helps to assess the robustness and effectiveness of the optimized engineering system design.
5. Iterative Refinement: Iterate the process by modifying the problem formulation, simulation model, or algorithm parameters based on the results obtained. This step allows for continuous improvement and fine-tuning of the engineering system design.

Effectiveness of the Framework

To demonstrate the effectiveness of our proposed framework, we applied it to two engineering system design problems. These problems involved multiple uncertainties, such as price and demand fluctuations. By using the Deep Q-learning algorithm, we were able to optimize the designs and achieve improved performance.

The multi-disciplinary nature of this framework is evident in its integration of simulation modeling, optimization, and reinforcement learning. By combining these disciplines, engineers can tackle real-world engineering challenges with a more holistic approach. The algorithm’s ability to handle linear and non-linear multi-stage stochastic problems, along with discrete decision variables, further enhances its applicability in diverse engineering domains.

In conclusion, our framework presents a novel approach to optimizing engineering system designs. By leveraging the power of the Deep Q-learning algorithm, engineers can make informed decisions in the face of complexity and uncertainty. This multi-disciplinary approach opens up new possibilities for more efficient and robust engineering solutions in various industries.