bor working with George Uhlenbeck and Theodore Berlin, the Johns Hopkins University and an associate professor at the Institute for Theoretical Physics at the University of Amsterdam before moving to the Rockefeller University in New York as a professor in 1963. In 2004 Cohen received the triannual Boltzmann Medal from the Committee on Thermodynamics and Statistical Mechanics of the International Union of Pure and Applied Physics, its highest award for contributions to statistical mechanics. In that same year, he was honored with a Royal Knighthood in the Order of the Dutch Lion. He is the editor of a number of books, including the series Fundamental Problems in Statistical Mechanics, I-VI, which contains an account of the developments in his field over almost 45 years. These books contain the proceedings of a summer school in statistical mechanics that he founded in 1961 in the Netherlands. In 1979 Cohen became a corresponding member of the Royal Netherlands Academy of Arts and Sciences.[2] Early in his career, Cohen predicted the possibility of an incomplete phase separation in liquid helium mixtures at very low temperatures that was later discovered experimentally, leading to the design of the helium dilution refrigerator, one of the basic low-temperature instruments available. For most of Cohen's career he has focused on nonequilibrium statistical mechanics. Together with J.R. Dorfman in the 1960s he proved that a power series expansion of transport coefficients in the density (analogous to the virial expansion of the pressure in terms of the density), is in fact divergent. This discovery effectively closed off one entire line of research in nonequilibrium statistical mechanics. Later with Denis Evans and Gary Morriss in 1990 he proved that for certain classes of thermostatted nonequilibrium steady states the relevant transport coefficient has a simple relation to the sum of the largest and smallest Lyapunov exponents describing the trajectory of the N-particle steady state system in phase space. This relation is called the Conjugate Pairing Rule. This was the first practical relationship between chaotic measures and thermophysical properties. In 1993 Denis Evans, Cohen and Gary Morriss announced the first steady state Fluctuation Theorem describing asymptotic fluctuations of time averaged fluctuations of what has since become known as dissipation, in nonequilibrium steady states. In the same paper they also gave an heuristic proof of that relation using local Lyapunov weights. In 1995 Gallavotti and Cohen described a proof employing the so-called chaotic hypothesis, of the so-called Gallavotti Cohen Fluctuation Theorem. This proof formalised the heuristic proof given in 1993 by Denis Evans, Cohen and Gary Morriss. Another interest of Cohen's is the diffusion of independent point particles moving on a lattice occupied by two kinds of obstacles that scatter the particles according to certain deterministic scattering rules. This mixture of random and deterministic features has led to a number of new types of particle diffusion, which can evolve suddenly to propagation. Cohen's lab has focused on determining a numerical approach to understand the origin of this phenomenon, because neither probability theory nor kinetic theory is applicable to these systems. Survivors include two children, Andrea Cohen of Iowa City and Michael Cohen of Winston-Salem, NC; four grandchildren, Alyssa of New York City, Rianna of Winston- Salem, Isabella of Corvallis, OR and Jim of Iowa City; his brother Carel of Amsterdam. He was preceded in death by his parents and his wife. Online condolences may be sent to www.lensingfuneral.com To read the full obituary, please click here: http://www.lensingfuneral.com/obituaries/Dr-Ezechiel-G-D-Eddie-Cohen?obId=2582009#/obituaryInfo