Ray-Wave Unification era
Born and Wolf, in Principles of Optics, fused geometrical optics with diffraction and polarization under a Maxwell-based paraxial framework. Emil Wolf extended diffraction theory to partially coherent fields, enabling a cohesive wave-based description of edges and apertures within coherence theory. Roy Glauber developed the quantum theory of optical coherence, clarifying how coherence phenomena bridge classical wave optics and photon counting. Amnon Yariv advanced coupled-mode theory for guided-wave optics, forging a matrix-based approach to polarization and mode coupling, while the Jones calculus, named after R. C. Jones, provided the foundational polarization matrices for this unification.