Drying operations constitute an important field of chemical engineerin
g, which is still governed by empiricism. This paper deals with two im
portant aspects related to the construction and operation of dehydrati
on plants. The design problem involves the determination of process fl
owsheet structure, when a nominal production level is specified for al
l products processed in the plant. The production planning problem des
cribes the production policy of the plant within a long-range planning
horizon, under time-varying product demand and market prices of raw m
aterials and saleable products. The policy adopted assigns production
levels and duration of production runs for each product processed, in
each one of the plant processors, at a certain time period, within the
planning horizon. The objective in each approach is to optimize the t
otal annual profit resulting from the construction of a new plant or t
he operation of an existing one. The process was described by deducing
the mathematical model of conveyor-belt dryers. For the forementioned
problems, appropriate formulations were developed and studied. The mo
st general model presented involves numerous integer and continuous de
cision variables and a large number of space variables and constraints
, resulting in cumbersome calculations and tremendous computational lo
ad. For the reduction of the computational effort, a shortcut modeling
of total annual plant cost was proposed and evaluated from the operat
ional data of a large number of possible flowsheet structures, through
a simple analytical equation. The parameters of the proposed shortcut
equation were estimated by nonlinear regression over an extensive num
ber of computed points; each one of them was determined by solving an
NLP optimization problem. The design and production problems were form
ulated as MINLP problems in which use of the shortcut cost equation re
duced drastically the computational effort involved. Related problems
(i.e. process modification and design under production planning criter
ia) were also taken into consideration. Characteristic examples were p
resented in order to demonstrate the effectiveness of each proposed ap
proach.