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Julien Beckers

Publications and source records attributed to Julien Beckers.

3 recordsLinked to original sources

Measuring Light-Meson Resonances in the $\omega\pi^-\pi^0$ and $K_S^0 K^-$ Final States at COMPASS

COMPASS is a multi-purpose fixed-target experiment at the CERN SPS. One of its main goals is to probe the strong interaction at low energies by studying the excitation spectrum of light mesons in diffractive scattering reactions of a $190\ \text{GeV}/c$ $\pi^-$ beam. The analysis is done by first decomposing the data into partial-wave amplitudes with well-defined quantum numbers, and second, extracting meson resonance parameters from these amplitudes. We have collected the world's largest datasets of various final states. In this talk, we will focus on two of them: $\omega\pi^-\pi^0$ and $K_S^0 K^-$. They allow us to study light isovector mesons with spin, parity, and $C$-parity $J^{PC} = J^{++}$ and $J^{-+}$, i.e.\ $a_J$ and $\pi_J$ mesons. We will discuss the analysis and present new measurements of resonance parameters of several light mesons. The main focus of the $\omega\pi^-\pi^0$ analysis lies in the investigation of the nature of the $\pi_1(1600)$. Being a good candidate for the lightest hybrid meson, it is expected to predominantly decay into $b_1(1235)\pi$. In addition, the $\omega\pi^-\pi^0$ final state also gives access to other decay modes of the $\pi_1(1600)$, further testing theory predictions, and to a range of other $a_J$ and $\pi_J$ mesons. In the $K_S^0 K^-$ final state, only $a_J$ mesons with even spin $J$ appear, due to the high beam energy of COMPASS. This allows for an exclusive study of these mesons, up to high invariant masses, verifying the existence of several states claimed by other experiments and measuring their parameters.

hep-ex

Progress in the Partial-Wave Analysis Methods at COMPASS

We study the excitation spectrum of light and strange mesons in diffractive scattering. We identify different hadron resonances through partial wave analysis, which inherently relies on analysis models. Besides statistical uncertainties, the model dependence of the analysis introduces dominant systematic uncertainties. We discuss several of their sources for the $π^-π^-π^+$ and $K^0_S K^-$ final states and present methods to reduce them. We have developed a new approach exploiting a-priori knowledge of signal continuity over adjacent final-state-mass bins to stably fit a large pool of partial-waves to our data, allowing a clean identification of very small signals in our large data sets. For two-body final states of scalar particles, such as $K^0_S K^-$, mathematical ambiguities in the partial-wave decomposition lead to the same intensity distribution for different combinations of amplitude values. We will discuss these ambiguities and present solutions to resolve or at least reduce the number of possible solutions. Resolving these issues will allow for a complementary analysis of the $a_J$-like resonance sector in these two final states.

hep-ph

Progress in the partial-wave analysis methods at COMPASS

We study the excitation spectrum of light and strange mesons in diffractive scattering. We identify different hadron resonances through partial wave analysis, which inherently relies on analysis models. Besides statistical uncertainties, the model dependence of the analysis introduces dominant systematic uncertainties. We discuss several of their sources for the $\pi^-\pi^-\pi^+$ and $K^0_S K^-$ final states and present methods to reduce them. We have developed a new approach exploiting a-priori knowledge of signal continuity over adjacent final-state-mass bins to stably fit a large pool of partial-waves to our data, allowing a clean identification of very small signals in our large data sets. For two-body final states of scalar particles, such as $K^0_S K^-$, mathematical ambiguities in the partial-wave decomposition lead to the same intensity distribution for different combinations of amplitude values. We will discuss these ambiguities and present solutions to resolve or at least reduce the number of possible solutions. Resolving these issues will allow for a complementary analysis of the $a_J$-like resonance sector in these two final states.

hep-ex