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Weyl Current, Scale-Invariant Inflation and Planck Scale Generation

机译:Weyl Current,scale-Invariant Inflation和planck scale Generation

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摘要

Scalar fields, $\phi_i$ can be coupled non-minimally to curvature and satisfythe general criteria: (i) the theory has no mass input parameters, includingthe Planck mass; (ii) the $\phi_i$ have arbitrary values and gradients, butundergo a general expansion and relaxation to constant values that satisfy anontrivial constraint, $K(\phi_i) =$ constant; (iii) this constraint breaksscale symmetry spontaneously, and the Planck mass is dynamically generated;(iv) there can be adequate inflation associated with slow roll in a scaleinvariant potential subject to the constraint; (v) the final vacuum can have asmall to vanishing cosmological constant (vi) large hierarchies in vacuumexpectation values can naturally form; (vii) there is a harmless dilaton whichnaturally eludes the usual constraints on massless scalars. These models aregoverned by a global Weyl scale symmetry and its conserved current, $K_\mu$ .At the quantum level the Weyl scale symmetry can be maintained by an invariantspecification of renormalized quantities.
机译:标量场$ \ phi_i $可以非最小耦合到曲率并满足一般标准:(i)该理论没有质量输入参数,包括普朗克质量; (ii)$ \ phi_i $具有任意值和梯度,但是经历了一般扩展和松弛到满足非平凡约束的常数值$ K(\ phi_i)= $常数; (iii)该约束条件自发地打破了尺度对称性,并且动态生成了普朗克质量;(iv)在受约束条件约束的尺度不变势中,与缓慢滚动相关的充气可能足够; (v)最终的真空可以具有很小至消失的宇宙常数(vi)真空中的自然层次可以自然地形成预期值; (vii)有一个无害的扩张子,自然就避免了对无质量标量的通常约束。这些模型由全局Weyl尺度对称性及其守恒电流$ K_mu $来控制。在量子水平上,Weyl尺度对称性可以通过重新规范化量的不变式来维持。

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