Scattering Equations as the lowest order K-identities in the calculation of Stringy Scaling of Hard String Scattering Amplitudes
This paper explicitly proves previously proposed K-identities for n-point hard string scattering amplitudes and introduces a generating function for an infinite set of generalized K-identities, where the lowest and next-to-leading orders correspond to the scattering equations in the CHY formalism and the original K-identities, respectively, suggesting their utility for calculating higher-order amplitudes.