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O(d+1; d+n+1)-invariant formulation of stationary heterotic string theory

机译:平稳杂散弦理论的O(d + 1; d + n + 1)-不变公式

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We present a pair of symmetric formulations of the matter sector of the stationary effective action of heterotic string theory that arises after the toroidal compactification of d dimensions. The first formulation is written in terms of a pair of matrix potentials Z(1) and Z(2) which exhibits a clear symmetry between them and can be used to generate new families of solutions on the basis of either Z(1) or Z(2); the second one is an O(d + 1; d + n + 1)-invariant formulation which is written in terms of a matrix vector W endowed with an O(d + 1; d + n + 1)-invariant scalar product which linearizes the action of the O(d + 1; d + n + 1) symmetry group on the coset space O(d + 1; d + n + 1)/[ O(d + 1) x O(d + n + 1)]; this fact opens as well a simple solution-generating technique which can be applied on the basis of known solutions. [References: 18]
机译:我们提出了对异性弦理论的平稳有效作用的物质扇区的一对对称公式,这些对称公式是在d维环形压缩之后产生的。第一个公式是用一对矩阵电势Z(1)和Z(2)表示的,它们之间表现出明显的对称性,可用于基于Z(1)或Z生成新的解族。 (2);第二个是O(d +1; d + n +1)不变公式,它用赋有O(d +1; d + n +1)不变标量积的矩阵向量W表示,线性化O(d + 1; d + n + 1)对称群对陪集空间O(d + 1; d + n + 1)/ [O(d + 1)x O(d + n + 1)];这一事实也开启了一种简单的解决方案生成技术,该技术可以在已知解决方案的基础上应用。 [参考:18]

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