Cornelis Jacobus (Cor) Gorter (14 August 1907, Utrecht – 30 March 1980, Leiden) was a Dutch experimental and theoretical physicist. Among other work, he discovered paramagnetic relaxation and was a pioneer in low temperature physics.[1]
With Hendrik Casimir he devised a two-fluid model to explain superconductivity with thermodynamics and Maxwell's equations.[4] Casimir described their collaboration in one of his books.[5] The "Gorter-model" for a second-order phase transition is from this period of his career, as well as the elucidation of the Senftleben effect (change of viscosity and thermal conductivity of paramagnetic gas in a magnetic field).
The second-order phase transition was for a while controversial, as it seems to require two sheets of the Gibbs free energy to osculate exactly, which is so unlikely as to never occur in practice. Gorter replied the criticism by pointing out that the Gibbs free energy surface might have two sheets on one side, but only one sheet on the other side, creating a forked appearance.[6] ([7] pp. 146--150)
Gorter studied many aspects of antiferromagnetism in CuCl2·2H2O.[8] With Johannes Haantjes, he developed a theoretical model of antiferromagnetism in a double-lattice substance.[9] After WWII he worked on liquid helium II and developed the theory which is now known as Coulomb blockade, the increase in electrical resistance in metal films at low temperatures.[10][11] The Gorter-Mellink equation describes the mutual friction of two fluids in liquid helium II.[12]
Fritz London Award in 1966 for his various contributions to the physics of low temperatures. His acceptance speech discusses the discoveries he missed.[14]
^Pippard, Alfred B. (1981). Elements of classical thermodynamics: for advanced students of physics (Repr ed.). Cambridge: Univ. Pr. pp. 140–141. ISBN978-0-521-09101-5.
^Gorter, C. J. (August 1951). "A possible explanation of the increase of the electrical resistance of thin metal films at low temperatures and small field strengths". Physica. 17 (8): 777–780. Bibcode:1951Phy....17..777G. doi:10.1016/0031-8914(51)90098-5.