Summer Student Programme 2021
Sebastian Ordoñez
jsordonezs@unal.edu.co
Supervisors: Alberto C. dos Reis Diego Milanés.
7\(^{th}\) September 2021
The \(D\) mesons are the lightest particle containing charm quarks.
\(D^{+}\) mass: 1869.62\(\pm\)0.20 MeV
Dalitz Plot before and after cuts on the slope difference variables
\(D^{+}\longrightarrow K^{-}K^{+}K^{+}\) invariant-mass distribution
Dalitz Plot before and after cuts on PID variables (ProbNNK)
\(D^{+}\longrightarrow K^{-}K^{+}K^{+}\) invariant-mass distribution
MVA algorithm uses a set of discriminating variables for known background and signal events, with the purpose of building a new variable which provides an optimal signal-background
discrimination.
Background from data
Signal from Monte Carlo
Input variables for the MVA Algorithms
The discriminating variables chosen for the MVA methods are only related to the
\(D^{+}\) candidate
The following algorithms were considered: Multi Layer Perceptron (MLP), Gaussian Boosted Decision Tree (BDTG), BDT, Decorrelated BDT (BDTD).
Classifier output distributions
Cutting on the value of the MVA variables, it is possible to find the one which maximises a given figure of merit, providing high signal efficiency and at the same time a significant background rejection.
ROC curve for all the classifiers
Area under the ROC curve
Once the training is completed, the next phase is the application of these results to an independent data set with unknown signal and background composition
Result of applying cuts in the classifiers that showed the best signal-background discrimination performance
This is the final invariant-mass distribution of the \(K^{-}K^{+}K^{+}\) candidates after applying the cut on the MLP classifier, the one with the best performance.