Abstract
A generalized discrete mathematical model (the state transformation equations and the economical objective function) describing various control processes with dense or dilute suspension of solid in gas is developed and optimization algorithms are derived. The continuous and discrete processes undergoing in several steady-state fluidization systems with occurrent, countercurrent and crosscurrent contact are analysed. The systems with dilute solid phase as, e.g. pneumatic transport are also investigated. The advantage of generalized model on reduction of programming work is underlined in those cases when a study of whole class of various drying processes is necessary. The optimal trajectories and decisions are obtained as a result of solution of invariant imbedding equations (for nonvariational problems) or dynamic programming equations (for variational problems). Selected results of optimization are presented and discussed.
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