The combination of non-equilibrium thermodynamics with Cauchy- Lagrang
e optimization procedures has resulted in a new, general principle for
process design - the Principle of Equipartition of Forces. The princi
ple states that the best trade-offs between entropy production and tra
nsfer area in transport processes are obtained when the thermodynamic
driving forces are uniformly distributed over the transfer area. It ha
s been applied so far to conduction of mass, heat and charge. In this
paper the application to rate-controlled reactions will be shown, conc
luding that Delta rG/T for a rate-controlled reaction should be unifor
m through space and time in a reactor. Certain optimization results re
ported in the literature can thus be explained and generalized. The ne
w principle is easy to apply and has a predictive power for improving
chemical reactors as well as interacting transport processes.