论文标题

基本复合动力学:评论

Fundamental Composite Dynamics: A Review

论文作者

Cacciapaglia, Giacomo, Pica, Claudio, Sannino, Francesco

论文摘要

我们介绍了基本的仪表理论,可用于在标准范式内和超越标准模型的标准模型的明亮和深色扩展。理论与实验之间的差距是通过提供预测和方法来测试它们的方法,例如在费米量表和精确的风味实验中进行测试。我们将审查(步行)技术到复合金石希格斯的时间悠久的范式,并讨论它们的特征和差异。还将讨论复合模型中的标准模型费米斯质量生成,以及它所提供的挑战和机遇。要成为具体和教学,我们将集中精力于最小结构,这些结构具有强烈耦合的仪表理论,这些理论支持全球对称性破坏模式SU(4)/sp(4)。最小的基本基本描述是由SU(2)理论组成的,并根据量规组的基本代表制度进行了两个Dirac Fermions。这种最小的选择使我们能够使用第一个原理晶格结果来预测复合(Goldstone)Higgs动力学模型和强烈相互作用的暗物质模型的大量频谱,这对当前和未来的实验搜索产生了直接影响。由于复合动力学包含丰富的理论,其动力学从类似QCD的行为到(接近)的共形性,我们还报告了几种强烈耦合理论的数值和分析特性的最先进,包括它们的光谱,相位图,以及(如果适用)(近)质子数据。

We introduce fundamental gauge theories that can be employed to construct informed composite bright and dark extensions of the Standard Model, within and beyond the standard paradigms. The gap between theory and experiments is bridged by providing predictions and ways to test them, for example, at the Fermi scale and via precision flavor experiments. We will review time-honoured paradigms from (walking) technicolor to composite Goldstone Higgs and discuss their features and differences. Standard model fermion mass generation in composite models will also be discussed along with the challenges and opportunities that it offers. To be concrete and pedagogical we will concentrate on minimal constructions featuring strongly coupled gauge theories supporting the global symmetry breaking pattern SU(4)/Sp(4). The most minimal underlying fundamental description consists of an SU(2) gauge theory with two Dirac fermions transforming according to the fundamental representation of the gauge group. This minimal choice enables us to use first principle lattice results to predict the massive spectrum for models of composite (Goldstone) Higgs dynamics and strongly interacting dark matter, of immediate impact for current and future experimental searches. Because composite dynamics embraces a rich spectrum of theories with dynamics ranging from QCD-like behaviour to (near) conformal one, we also report here the state-of-the-art of numerical and analytic properties of several strongly coupled theories including their spectrum, phase diagrams and, when applicable, their (near) conformal data.

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