论文标题
在任意高旋转背景中线性化的高旋转方程的移动同置分析
Shifted Homotopy Analysis of the Linearized Higher-Spin Equations in Arbitrary Higher-Spin Background
论文作者
论文摘要
对高旋转方程的一阶校正分析扩展到涉及Spinor $ y $变量的同型运算符，较高旋转连接$ω（y）$的参数以及高旋转零型零形式$ c（y）$的参数。结果表明，放松的统一$（y+p）$ - 偏移和$ω（y）$的转移尊重自由高架方程的适当形式，并构成了一类一类的顶点，其中包含由常规（无移位）同质拷贝引起的。证明$ω（y）$的参数的纯粹转变不影响一阶的一型高旋转字段$ w $，因此也不影响各个顶点的形式。
Analysis of the first-order corrections to higher-spin equations is extended to homotopy operators involving shift parameters with respect to the spinor $Y$ variables, the argument of the higher-spin connection $ω(Y)$ and the argument of the higher-spin zero-form $C(Y)$. It is shown that a relaxed uniform $(y+p)$-shift and a shift by the argument of $ω(Y)$ respect the proper form of the free higher-spin equations and constitute a one-parametric class of vertices that contains those resulting from the conventional (no shift) homotopy. A pure shift by the argument of $ω(Y)$ is shown not to affect the one-form higher-spin field $W$ in the first order and, hence, the form of the respective vertices.
