Based on the previous three lines of research, ALEPH has made the following contributions:
On the one hand, the ALEPH project achieved major advances in applying reinforcement learning (RL) to target search problems. We demonstrated that RL agents can autonomously learn efficient search strategies across a wide variety of scenarios, without requiring prior expert knowledge or complex optimization procedures. This represents a significant shift from traditional approaches, offering researchers a simple and flexible tool to explore diverse problem settings. However, our findings also highlight that the full potential of RL-based methods is realized when complemented by domain-specific knowledge, illustrating the strength of machine learning-assisted scientific discovery. As a direct continuation of this work, we are collaborating with experimental groups to implement these RL strategies in physical systems, where additional experimental challenges such as training time constraints and real-world noise must be addressed.
In the second research line, we focused on the autonomous extraction of physical descriptors in anomalous diffusion processes using interpretable machine learning. Our work showed that models designed to create disentangled representations remain effective even when dealing with inherently stochastic data. This not only establishes a robust foundation for applying interpretable machine learning to diffusion phenomena but also paves the way for broader applications, particularly in quantum systems where randomness is intrinsic. We expect that the methods developed during the ALEPH project will form the basis for future advances in interpretable approaches within the field of quantum science.
Finally, in the area of quantum computing, we developed new generative models that bridge the gap between theoretical algorithm design and implementation on today’s quantum hardware. In particular, we demonstrated that denoising diffusion models offer key advantages over traditional Transformer- and autoregressive-based approaches. Our models can natively handle both discrete and continuous quantum gates, avoiding the need for post-processing optimizations and enabling more efficient quantum program compilation. Moreover, the flexibility of our models makes them readily applicable to other critical tasks such as quantum error correction and adapting gate compilation to different quantum hardware platforms.