This paper is intended to promote the work of the late Prof. Ching-Chuan Su of the National Tsing Hua University in Hsinchu, Taiwan. Between 2000 and 2006, he published a series of papers proposing a novel theory he called the Local-Ether Model along with a corollary theory he called Quantum Electromagnetics. Together, they present a unified qualitative and quantitative description of the fundamental phenomena of electromagnetic, gravitational, and quantum physics founded on the classical principles of absolute time and three dimensional Euclidean space. The Local-Ether Model postulates an ether model with unique properties which accounts for a comprehensive scope of the fundamental phenomena of the propagation of electromagnetic waves. This includes accounting for the apparently null results of Michelson-Morley type experiments. Electromagnetism is formulated to be invariant under Galilean relativity. The Quantum Electromagnetics theory presents a quantum mechanical approach to account for additional phenomena under the framework and principles of the Local-Ether Model. It incorporates the electrostatic and gravitational potentials with an equation that defines the behavior of microparticles and their associated de Broglie matter waves. The equation is applied to show that phenomena that are commonly cited as support for Einstein’s Relativity are actually due to the quantum nature of microparticles and their interaction with electromagnetic and gravitational fields. They include the dependence of mass on speed, the dependence of atomic clock rate on speed and gravitational potential, gravitational lensing, gravitational redshift, and the Shapiro delay. The equation is also applied to phenomena related to the interaction of microparticles, electromagnetic waves, and matter waves including the Ives-Stilwell and Davisson-Germer experiments. The Compton Effect and neutron interferometry are also addressed. This paper references the papers that comprise Prof. Su’s work including their abstracts and URL links. It also references his magnum opus: Quantum Electromagnetics: A Local-Ether Wave Equation Unifying Quantum Mechanics, Electromagnetics, and Gravitation.