Matter Couplings and Equivalence Principles for Soft Scalars
James Bonifacio, Kurt Hinterbichler, Laura A. Johnson, Austin Joyce,, Rachel A. Rosen

TL;DR
This paper investigates matter couplings in scalar effective field theories with enhanced soft limits, revealing universal coupling principles and soft theorems that resemble gauge and gravity theories, and constructing a new galileon-vector theory.
Contribution
It demonstrates that matter fields couple universally to DBI and galileon scalars via specific vertices, establishing scalar analogues of the equivalence principle and soft theorems.
Findings
Universal matter coupling via quartic vertices
Scalar double soft theorems analogous to Weinberg's gravitational theorem
Construction of a new galileon-vector effective field theory
Abstract
Scalar effective field theories with enhanced soft limits behave in many ways like gauge theories and gravity. In particular, symmetries fix the structure of interactions and the tree-level S-matrix in both types of theories. We explore how this analogy persists in the presence of matter by considering theories with additional fields coupled to the Dirac-Born-Infeld (DBI) scalar or the special galileon in a way that is consistent with their symmetries. Using purely on-shell arguments, we show that these theories obey analogues of the S-matrix equivalence principle whereby all matter fields must couple to the DBI scalar or the special galileon through a particular quartic vertex with a universal coupling. These equivalence principles imply the universality of the leading double soft theorems in these theories, which are scalar analogues of Weinberg's gravitational soft theorem, and can…
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