Name of institution: Jagiellonian Universiy, Faculty of Chemistry

Department: Department of Analytical Chemistry

Address: Ingardena Str. 3, 30-060 Cracow, Poland

Web site http://www.chemia.uj.edu.pl

Contact person:

Pawel KOSCIELNIAK

Professor

phone: 12 48 633 63 77, ext. 20 08

fax: 12 48 634 05 15

e-mail: koscieln@chemia.uj.edu.pl

Keywords: Flow analysis; Flow systems; Calibration;


Research profile
:

Automated Robust Flow Analytical Systems

The research is focused on the problem of accuracy of the analytical results. The objective is to develop, design, test and introduce into analytical practice the fully automated and computerised instrumental systems allowing the analytical procedures to be controlled and improved in terms of accuracy.

The systems developed are based on variable flow-rate methodology and served for on-line realisation of the analytical procedures. The purpose covers such procedural steps as analytical calibration, dilution, reagent additions, preconcentration etc. A sample analysed is automatically processed according to the chemical and physicochemical requirements and the signals measured for the sample components determined (analytes) are transformed to the analytical information with the aid of specific chemometric methods. The results are statistically evaluated. The systems are computerised and governed by original software.

At present, the flow system for calibration by so called “integrated calibration method” is developed. It allows a single standard solution to be used for calibration and the analyte concentration in a sample to be estimated in four independent ways. Owing to that the estimations can be mutually verified giving a chance to determine the analyte with improved accuracy. The system is tested in various analytical systems and it is intended to be applied to routine analysis in near future.


Domains of applications:

All types of chemical analyses; especially such cases when the analytical procedures are costly and laborious as well as the samples examined are of complex matrix.