[Submitted on 19 Nov 2019] (cross-list from hep-th)
New Flavor-Kinematics Dualities and Extensions of Nonlinear Sigma Models
Ian Low🇺🇸 · Zhewei Yin🇺🇸
Nonlinear sigma model (NLSM) based on the coset exhibits several intriguing features at the leading in the derivative expansion, such as the flavor-kinematics duality and an extended theory controlling the single and triple soft limits. In both cases the cubic biadjoint scalar theory plays a prominent role. We extend these features in two directions. First we uncover a new extended theory for NLSM at , which is a cubic bifundamental/biadjoint scalar theory. Next we provide evidence for flavor-kinematics dualities up to for both and NLSM's. In particular, we introduce a new duality building block based on the symmetric tensor and demonstrate several flavor-kinematics dualities for 4-point amplitudes, which precisely match the soft blocks employed to soft-bootstrap the NLSM's up to .
- Comments:
- 5 pages, 1 figure; matched to the published version in v2
- Subjects:
- High Energy Physics — Theory (hep-th); High Energy Physics — Phenomenology (hep-ph); Nuclear Theory (nucl-th)
- arXiv:
- 1911.08490 [pdf]