The study of Cameron-Liebler line classes in PG($3,q$) arose from classifying specific collineation subgroups of PG($3,q$). Recently, these line classes were considered in new settings. In this point of view, we will generalize the concept of Cameron-Liebler line classes to AG($3,q$). In this article we define Cameron-Liebler line classes using the constant intersection property towards line spreads. The interesting fact about this generalization is the link these line classes have with Cameron-Liebler line classes in PG($3,q$). Next to giving this link, we will also give some equivalent ways to consider Cameron-Liebler line classes in AG($3,q$), some classification results and an example based on the example found in [3] and [6].

PG中Cameron-Liebler线类的研究$3，q$）来自对PG（）的特定归类子组进行分类$3，q$）。最近，在新设置中考虑了这些线路类。因此，我们将Cameron-Liebler线类的概念推广到AG（$3，q$）。在本文中，我们使用线交的常数交集属性定义Cameron-Liebler线类。关于这种概括的有趣事实是，这些线类与PG中的Cameron-Liebler线类具有联系（$3，q$）。除了提供此链接外，我们还将提供一些等效的方法来考虑AG（）中的Cameron-Liebler线类$3，q$），一些分类结果和一个基于[3]和[6]中的示例的示例。