In the trapped particle diocotron mode, the trapped particles undergo E Â B drift motion in a uniform B field. Since such a flow is incompressible one is tempted to assume that the trapped particle density is constant along a fluid element. However, this is not the case since there is interchange of trapped and passing particles through the separatrix. This paper shows that a corrected fluid analysis, taking into account the particle flux through the separatrix, reproduces the same trapped particle density perturbation as obtained from the kinetic theory, thereby resolving confusion in earlier papers.Electric and magnetic field inhomogeneities in plasma containment devices often cause particles to be trapped in localized regions, and these trapped particles give rise to a class of low frequency modes of oscillation called trapped particle modes 1 and to the important phenomena of neoclassical transport. 2 Recent work using nonneutral plasmas has provided access to the physics of trapped particle modes and neoclassical transport for a simple geometry and quiescent plasma, where well-controlled comparisons of theory and experiment are possible.Trapped particle diocotron modes (TPDM) are routinely excited on nonneutral plasma columns in which there are classes of trapped and passing particles. 3 To create these classes, the usual Malmberg-Penning trap configuration is modified by applying an azimuthally symmetric potential barrier, the squeeze potential, near the axial mid-point of the column. Particles with relatively low axial velocity are trapped on one side or the other of the barrier, while high velocity particles pass back and forth along the axial magnetic field over the full length of the plasma column.The mode dynamics is easy to understand qualitatively. The mode potential has odd parity in the axial coordinate and produces bounce-average E Â B drift oscillations of the trapped particles that are 180 out of phase on the two sides of the barrier, while the passing particles stream back and forth, partially Debye shielding the perturbation in the trapped particle charge density.A theoretical description of the TPDM was obtained using the Poisson's equation and the drift kinetic equation with a Fokker-Planck (FP) collision operator. 4,5 Experiments had observed damping of the TPDM, and the theory explained the damping as resulting from collisional velocity diffusion at the separatrix between trapped and untrapped particles. Associated with the damping is a neoclassical particle transport. The damping and associated transport also were investigated using numerical simulations. 6 Much additional work then explored and generalized the neoclassical damping and transport. 7-13 Of course, waves and field asymmetries also produce transport in nonneutral plasmas without separate classes of trapped and passing particles, and in these plasmas the dominant transport mechanism is thought to be resonant particle transport. [14][15][16][17][18][19] As described in the abstract, the purpose of this brief communication is to...