Stochastic global model for the prediction of the asymptotic csds using antisolvent crystallization processes

COGONI, GIUSEPPE;TRONCI, STEFANIA;BARATTI, ROBERTO;
2013-01-01

Abstract

A stochastic global formulation describing antisolvent mediated crystal growth processes based on the Fokker- Planck equation (FPE) is discussed. The obtained global model is used to define an operating map of the crystallization process, where asymptotic iso-mean and iso-variance curves are reported in an antisolvent flow rate – temperature plane. The asymptotic solutions of the obtained global model evidenced the occurrence of input multiplicities for a certain window of operating conditions. This implies that it is possible to obtain the same asymptotic Crystal Size Distribution (CSD) by using two different sets of input values. This particular behavior has been corroborated experimentally and it is due to the presence of competing effects of the process inputs. Using the obtained asymptotic operational map, three different CSDs have been predicted and compared, both in asymptotic and then in dynamic conditions, using experimental results.
2013
978-88-95608-23-5
Crystal growth; Stochastic systems; Anti-solvent crystallization; Anti-solvents; Crystal growth process; Crystallization process; Dynamic condition; Global models
Files in This Item:
File Size Format  
Cogoni_etal_2013.pdf

Solo gestori archivio

Type: versione editoriale
Size 365.48 kB
Format Adobe PDF
365.48 kB Adobe PDF & nbsp; View / Open   Request a copy

Items in DSpace are protected by copyright, with all rights reserved, unless otherwise indicated.

Questionnaire and social

Share on:
Impostazioni cookie