Father of the Lindblad equation:
$$i\partial_t\rho=\mathcal{L}\rho$$
where $\mathcal{L}$, the Lindbladian, englobes the Hamiltonian and dissipative dynamics of a quantum system. As such, this generalizes Schrödinger's equation to situations that are very important in lossy systems (quantum optics, quantum information processing, etc.)
His webpage had a groovy background with the Dirac equation and Einstein's field equations. He was also offering to solve Schrödinger's equation with Matlab there!