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Miriam Lucio Martínez

Publications and source records attributed to Miriam Lucio Martínez.

3 recordsLinked to original sources

Qutrits for physics at the LHC

The identification of anomalous events that are not explained by the Standard Model of particle physics, and the possible discovery of exotic physical phenomena, pose significant theoretical, experimental and computational challenges. The task will intensify at the High-Luminosity Large Hadron Collider and next-generation colliders, such as the proposed Future Circular Collider. Consequently, considerable challenges are expected concerning data processing, signal reconstruction, and analysis. This work explores the previously unstudied application of qutrit-based Quantum Machine Learning models for anomaly detection in high-energy physics data, with a focus on LHC scenarios. Motivated by the potential of higher-dimensional quantum systems (qudits) to enhance state space capacity and expressive power, we benchmark a qutrit-based quantum autoencoder against a standard qubit baseline to evaluate its feasibility and resource requirements. Our results show that the qutrit-based model achieves competitive anomaly detection performance and higher expressive power in terms of anomaly discrimination capacity, while requiring fewer physical units, thereby demonstrating the practical viability of Majorana-encoded ternary representations for high-energy physics data compression within current and near-future quantum frameworks.

quant-ph↗

Calibration of the momentum scale of a particle physics detector using the Armenteros-Podolanski plot

A method for calibrating the momentum scale in a particle physics detector is described. The method relies on the determination of the masses of the final state particles in two-body decays of neutral particles, which can then be used to obtain corrections in the momentum scale. A modified version of the Armenteros-Podolanski plot and the $K_S^0 \to π^+ π^-$ decay is used as a proof of principle for this method.

physics.ins-det↗

Properties of frequentist confidence levels derivatives

In high energy physics, results from searches for new particles or rare processes are often reported using a modified frequentist approach, known as $\rm{CL_s}$ method. In this paper, we study the properties of the derivatives of $\rm{CL_s}$ and $\rm{CL_{s+b}}$ as signal strength estimators if the confidence levels are interpreted as credible intervals. Our approach allows obtaining best fit points and $χ^2$ functions which can be used for phenomenology studies. In addition, this approach can be used to incorporate $\rm{CL_s}$ results into Bayesian combinations.

physics.data-an↗