To calculate differential yields from a differential cross section, one must relate the two by incorporating integrated luminosity, which has units of inverse area. The differential cross section dσ/dη dPT² can be converted to differential yields dN/dη dPT² by multiplying by the integrated luminosity L. Integrated luminosity is defined as L = ∫L dt, where L represents the number of particles passing through a unit area per unit time. The yield can be expressed as N = Lσ, where σ is the cross section. Understanding this relationship is crucial for accurate calculations in particle physics.