高衍生超对称有效场理论

Osmin Lacombe, Lorenzo Paoloni, Francisco G. Pedro
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摘要

在本文中,我们研究了高阶衍生超对称有效场理论,重点是消除谱中幽灵的系统过程。我们特别关注辅助场,因为高阶衍生项会诱发辅助场的非代数运动方程。通过运用场的重新定义或降阶过程(不分量和超场语言),我们证明了辅助场在 EFT 中仍然是非动力学的,而且在壳上它们会引起对标量作用的导数和非导数修正。这些方法被应用于寻找DBI作用的SUSY嵌入,以及IIB型弦致密化中K\"ahler模的HD项的降维。
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Higher-derivative supersymmetric effective field theories
In this paper we study higher-derivative supersymmetric effective field theories focusing on the systematic procedure for the elimination of ghosts from the spectrum. Particular attention is paid to the auxiliary fields, for which the higher-derivative terms induce non-algebraic equations of motion. By employing field redefinitions or the reduction of order procedure (both in component and superfield language) we show that the auxiliary fields remain non-dynamical in the EFT and that on shell they give rise to both derivative and non-derivative corrections to the scalar action. These methods are applied to the search for a SUSY embedding of the DBI action and to the dimensional reduction of HD terms for the K\"ahler moduli in type IIB string compactifications.
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