论文标题
在高旋转理论中，投影型紧凑的旋转器顶点和时空旋转局限性
Projectively-Compact Spinor Vertices and Space-Time Spin-Locality in Higher-Spin Theory
论文作者
论文摘要
引入了紧凑型和投影型连接的旋转旋转旋转顶点的概念。这种类型的顶点显示为时空自旋本地，即它们对任何有限的字段子集的限制是时空本地。已知的具有最小时空衍生物数量的旋转旋转局部立方顶点被证实为揭示。这具有重要的结果，即相应的四分之一顶点的旋转旋转局部性将暗示它们的时空自旋局部性。更普遍地认为，非线性高旋转方程的适当解决方案，该方程导致最小非本地（可能是时空自旋 - 本地）顶点，由投影型连接的顶点表示。简要讨论了高自旋全息相应的相关方面。
The concepts of compact and projectively-compact spin-local spinor vertices are introduced. Vertices of this type are shown to be space-time spin-local, i.e. their restriction to any finite subset of fields is space-time local. The known spinor spin-local cubic vertices with the minimal number of space-time derivatives are verified to be projectively-compact. This has the important consequence that spinor spin-locality of the respective quartic vertices would imply their space-time spin-locality. More generally, it is argued that the proper class of solutions of the non-linear higher-spin equations that leads to the minimally non-local (presumably space-time spin-local) vertices is represented by the projectively-compact vertices. The related aspects of the higher-spin holographic correspondence are briefly discussed.
