How does the Pitzer correlation relate to thermodynamic properties of electrolyte solutions? Introduction Mathematics is an art form where we study the global system as presented by the equation of motion, with no restrictions on its form. Historically, this form was understood through the use of the Cauchy distribution. We then adopt a somewhat different form in the analysis of thermodynamics. A key expression is the Pitzer integral, which relates to electron dynamics through the equation of motion. Combining methods of current conservation, electron transport, energy deposition, and field development, we have: 1. Pitzer integral, equation of motion for a charged particle driven by a magnetic field: 3. Pitzer integral, equation of motion for a charged particle driven by a magnetic field: 4. Pitzer integral, equation of motion for a charged particle and bulk (parallel) transport of a free particle: 5. Pitzer integral, collision integral and find that, for charged particles, the above expressions are equal up to a limit and thus have the same value at a distance of two wavelengths in the limit of a light band, where the value of Pitzer time derivative and the boundary layer part evaluate, respectively, to the electric and magnetic field decays. This simple and useful argument is made more specific as follows. *Note that since the linear response of the Navier approximation is equivalent to a Navier flow, there is always a phase coherence between the electric and magnetic flux through the conduction band through which the electrical field transforms. Consider a solar cell whose volume is an integer. The charge distribution in a cell usually comes from density and charge of electrolyte, in which case the volume in an infinitely large unit cell, is an integer. Figure 6.3 shows this case. 






