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Goldstones with extended shift symmetries

机译:具有扩展移位对称性的金石

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摘要

We consider scalar field theories invariant under extended shift symmetries consisting of higher order polynomials in the spacetime coordinates. These generalize ordinary shift symmetries and the linear shift symmetries of the galileons. We find Wess-Zumino Lagrangians which transform up to total derivatives under these symmetries, and which possess fewer derivatives per field and lower order equations of motion than the strictly invariant terms. In the nonrelativistic context, where the extended shifts are purely spatial, these theories may describe multi-critical Goldstone bosons. In the relativistic case, where the shifts involve the full spacetime coordinate, these theories generally propagate extra ghostly degrees of freedom.
机译:我们认为标量场理论在时空坐标中由高阶多项式组成的扩展移位对称性下是不变的。这些概括了伽利略的普通位移对称性和线性位移对称性。我们发现Wess-Zumino Lagrangian在这些对称性下可转换为总导数,并且比严格不变项具有更少的每场导数和更低阶的运动方程。在非相对论的背景下,扩展的偏移纯粹是空间上的,这些理论可能描述了多临界戈德斯通玻色子。在相对论的情况下,当移位涉及整个时空坐标时,这些理论通常会传播额外的虚假自由度。

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