Spinning gluons from the QCD light-ray OPE

We study the transverse spin structure of squeezed limit three-point energy correlator, $\langle \mathcal{E}(\vec n_1) n_2) n_3) \rangle$. To describe its all orders perturbative behavior, we develop light-ray operator product expansion (OPE) in QCD. At leading twist iterated OPE $\mathcal{E}(\vec n_i)$ operators closes onto $\mathbb{O}^{[J]}(\vec n)$ with $J$, and $j=0,2$. compute n_2)$, \mathbb{O}^{[J]}(\vec $ $\mathbb{O}^{[J_1]}(\vec \mathbb{O}^{[J_2]}(\vec OPEs as analytic functions which allows for description arbitrary limits $N$-point correlators use these results $J=3$ to reproduce well resum singular both quark gluon jets, including contributions, required phenomenological applications. Finally, briefly comment on at higher twists, show that highest contributions are universal between descendants spin-2 operator, allowing their resummation into a simple two-dimensional Euclidean conformal block. Due general applicability our correlation flow operators, anticipate they can be widely applied improving understanding jet substructure LHC.