The project carried out a broad scientific programme aimed at developing and applying quantum-inspired methods to the study of particle collisions at the LHC. These activities combined theoretical research, numerical simulations, and the development of new data-analysis tools. The work can be grouped into two main areas.
Investigating top-quark final states: the project developed a dedicated analysis strategy to reconstruct quantum observables in events containing highly energetic top quarks, enabling the study of quantum entanglement at the highest energies ever explored. The work focused on a challenging final state in which one of the top quarks decays hadronically, producing a complex pattern of particles difficult to reconstruct. The project addressed this by exploring multiple approaches, including techniques to identify jets originating from charm quarks. The analysis was applied to simulated LHC data to estimate the feasibility of measuring entanglement and observing violations of Bell’s inequalities in this channel. The same framework was also used to investigate whether quantum observables could enhance searches for physics beyond the Standard Model.
Investigating diboson final states: the project also studied several processes that produce pairs of electroweak bosons, with the goal of reconstructing their full spin-density matrix and extracting quantum observables. These reconstructed quantities were then used to assess the possibility of measuring entanglement in non-resonant diboson pairs at the LHC, to explore their sensitivity to potential new physics, and to quantify the impact of higher-order processes.In particular, the project examined additional diagrams—such as rare processes contributing to final states like H→e⁺e⁻μ⁺μ⁻—that are experimentally indistinguishable from the main channels under study. While these contributions are always present in real collider data, they are often neglected in simulations. The project showed that such higher-order processes can significantly affect the reconstruction of quantum observables. This behaviour was analysed in detail, leading to the development of an adaptation strategy that makes it possible to reliably quantify entanglement even when these additional contributions are included, as is the case in real experimental data.