论文标题

通过顶部夸克融合,衰减到底部的夸克和机器学习技术,探索$ \ mathrm {z}^{\ prime} $,具有非宇宙效率耦合

Probing a $\mathrm{Z}^{\prime}$ with non-universal fermion couplings through top quark fusion, decays to bottom quarks, and machine learning techniques

论文作者

Barbosa, Diego, Díaz, Felipe, Quintero, Liliana, Flórez, Andrés, Sanchez, Manuel, Gurrola, Alfredo, Sheridan, Elijah, Romeo, Francesco

论文摘要

沉重的质量共振的产生在理论上和实验中广泛研究。粒子物理学的标准模型(SM)的几个扩展自然会引起新的共振,并带有中性电荷,通常称为$ \ textrm {z}^{\ prime} $ boson。该假设粒子的性质,质量,耦合和相关的量子数尚未确定。我们介绍了一项可行性研究,该研究是在LHC的$ \ textrm {z}^{\ prime} $ boson的生产的可行性研究,并考虑了proton-proton碰撞,在$ \ sqrt {s} = 13 $ $ \ $ \ mathrm {tev} $ {tev} $ {tev} $ {tev} $和14 tev。我们在两个简化的现象学框架下工作,其中$ \ mathrm {z}^{\ prime} $ smoses和与SM粒子的耦合是免费参数,并考虑$ \ textrm {z}^{\ prime} $ decay的最终状态。使用机器学习技术进行分析,以最大程度地提高实验灵敏度。提出的搜索方法可以是发现的关键模式,互补与文献中考虑的现有搜索策略,并将LHC敏感性扩展到$ \ Mathrm {z}^{\ prime} $参数空间。

The production of heavy mass resonances has been widely studied theoretically and experimentally. Several extensions of the standard model (SM) of particle physics, naturally give rise to a new resonance, with neutral electric charge, commonly referred to as the $\textrm{Z}^{\prime}$ boson. The nature, mass, couplings, and associated quantum numbers of this hypothetical particle are yet to be determined. We present a feasibility study on the production of a vector like $\textrm{Z}^{\prime}$ boson at the LHC, with preferential couplings to third generation fermions, considering proton-proton collisions at $\sqrt{s} = 13$ $\mathrm{TeV}$ and 14 TeV. We work under two simplified phenomenological frameworks where the $\mathrm{Z}^{\prime}$ masses and couplings to the SM particles are free parameters, and consider final states of the $\textrm{Z}^{\prime}$ decaying to a pair of $\mathrm{b}$ quarks. The analysis is performed using machine learning techniques in order to maximize the experimental sensitivity. The proposed search methodology can be a key mode for discovery, complementary to the existing search strategies considered in literature, and extends the LHC sensitivity to the $\mathrm{Z}^{\prime}$ parameter space.

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