Please cite this article in press as: Dreyschultze, C., et al. Influence of zone formation on stability of continuous fluidized bed layering
granulation with external product classification. Particuology (2015), http://dx.doi.org/10.1016/j.partic.2015.02.004
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Influence of zone formation on stability of continuous fluidized bed
layering granulation with external product classification
C. Dreyschultze
a
, C. Neugebauer
b
, S. Palis
a
, A. Bück
a
, E. Tsotsas
a
, S. Heinrich
c
,
A. Kienle
a,b,∗
a
Otto von Guericke University, Universitätsplatz 2, D-39106 Magdeburg, Germany
b
Max Planck Institute for Dynamics of Complex Technical Systems, Sandtorstraße 1, D-39106 Magdeburg, Germany
c
Hamburg University of Technology, Denickestraße 15, D-21073 Hamburg, Germany
a r t i c l e i n f o
Article history:
Received 15 October 2014
Received in revised form 17 February 2015
Accepted 28 February 2015
Keywords:
Fluidized bed
Granulation
Population balance
Stability
Bifurcation
a b s t r a c t
Continuous fluidized bed layering granulation with external product classification and a sieve-mill cycle
can show instability in the form of self-sustained nonlinear oscillations of the particle size distribution.
In the present study, the stability and bifurcation analysis of this process is presented. The underlying
process models explicitly account for compartmentalization of the fluidized bed into a granulation and a
drying zone, which is an important feature of many technical processes. Implications for plant operations
are discussed with the help of stability diagrams as a function of zone size, residence time within different
zones, the addition of external seeds and particular properties of the sieve-mill cycle.
© 2015 Chinese Society of Particuology and Institute of Process Engineering, Chinese Academy of
Sciences. Published by Elsevier B.V. All rights reserved.
Introduction
Fluidized bed layering granulation is used for the production of
high quality particles from liquid suspensions or solutions in the
chemical, pharmaceutical, and food industries (Kunii & Levenspiel,
1991; Mörl, Heinrich, & Peglow, 2007). During large scale appli-
cations, these systems are operated as continuous processes with
throughputs of up to several tons per hour. A characteristic flow-
sheet is shown in Fig. 1. Typical systems employ a granulation
chamber, where particles are fluidized by heated gas. Briefly, a solu-
tion or suspension is sprayed into the chamber by a nozzle. Once
inside the chamber, the droplets collide with the particles, spread,
and then interact with the heated gas, which causes the liquid to
evaporate and the solid to remain on the particle surface, result-
ing in layer-wise growth in particle size. Particles are continuously
discharged and classified into three fractions. The oversize fraction,
˙ n
over
, is ground in a mill and returned to the granulation cham-
ber, which provides new nuclei, ˙ n
mill
, for granulation. In addition,
external nuclei, ˙ n
enuc
, can be added. The intermediate fraction is
the desired product, ˙ n
prod
, which is removed from the process. The
∗
Corresponding author at: Max Planck Institute for Dynamics of Complex Tech-
nical Systems, Sandtorstraße 1, D-39106 Magdeburg, Germany.
Tel.: +49 391 6110 369; fax: +49 391 6110 515.
E-mail address: kienle@mpi-magdeburg.mpg.de (A. Kienle).
undersized fraction, ˙ n
fine
, is returned directly into the granulation
chamber.
These processes are highly nonlinear and can give rise to insta-
bility in the form of self-sustained oscillations, most prominently in
the particle size distribution (Heinrich, Peglow, Ihlow, Henneberg,
& Mörl, 2002; Schütte, Ruhs, Pelgrims, Klasen, & Kaiser, 1988).
Similar patterns of behavior have been observed for other particle
processes, including granulation processes with internal nucleation
(Vreman, van Lare, & Hounslow, 2009) and continuous crystalliza-
tion processes (Randolph, 1980; Randolph & Larson, 1988). These
oscillations result in varying product properties, which are usually
not acceptable. Oscillations can be avoided by suitable selection of
operating and design parameters in the stable regime, or by means
of stabilizing feedback control applied in the unstable regime (Bück,
Palis, & Tsotsas, 2015; Chiu & Christofides, 1999; Christofides, 2002;
Palis & Kienle, 2012, 2014; Vollmer & Raisch, 2001, 2002). The first
strategy requires reliable prediction of parameter combinations
leading to instability.
Radichkov et al. (2006) generated a preliminary model based
analysis of this cyclic behavior for the above process based on a
simple model assuming a homogeneous granulation zone within
the granulation chamber. This model assumes that the injected liq-
uid is equally distributed on all particles, giving rise to a uniform
growth that is proportional to the overall available particle sur-
face according to Mörl et al. (Mörl, Mittelstraß, & Sachse, 1977;
Mörl et al., 2007). Based on the assumptions of this model, which is
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