Broader validity of collinear factorization
Establish whether collinear factorization applies beyond the processes for which it has been rigorously proven, thereby determining the scope of its use in hadronic cross-section calculations.
References
A factorisation theorem to NLO has been established for the case of incoming longitudinally polarised photons, while no general proof exists for transversely polarised photons.
For the $\gamma N\to\gamma\pi0N$ process, the Glauber obstruction in the gluon GPD channel breaks the standard collinear factorization rather than causing a mere endpoint subtlety, and whether a modified factorization formula involving additional nonperturbative functions/effects beyond GPDs and DAs can restore predictability remains an open question.
At present, however, no general proof of collinear factorization has been established to all orders in the $1/Q$ expansion for observables involving two or more identified hadrons. Beyond the first subleading power, the number of independent multiparton correlation functions increases rapidly, while long-distance soft interactions and more intricate color correlations considerably complicate the factorization analysis.
Although it has only been proven for certain processes, it is conjectured to apply more broadly -- something that is supported by agreement with experimental data in the case of many processes.