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wednesday, 29-Aug 2012<br />

s611<br />

chem. Listy 106, s587–s1425 (2012)<br />

Analytical <strong>chemistry</strong> Electro<strong>chemistry</strong>, Analysis, sample manipulation<br />

New analytical methodologies<br />

o - 2 6 5<br />

SiMuLtAneouS or inCreMentAL<br />

identifiCAtion of reACtion SySteMS?<br />

J. BiLLeter 1 , S. SrinivASAn 1 , d. Bonvin 1<br />

1 Ecole Polytechnique Fédérale de Lausanne (EPFL), Automatic<br />

Control Laboratory (LA), Lausanne, Switzerland<br />

Identification of kinetic models is essential for monitoring,<br />

control and optimization of industrial processes. Robust kinetic<br />

models are often based on first-principles and described by<br />

differential equations. Identification of reaction kinetics, namely<br />

rate expressions and rate parameters, represents the main<br />

challenge in building first-principles models. The identification<br />

task can be performed in one step via a simultaneous approach or<br />

over several steps via an incremental approach.<br />

In the simultaneous approach, a kinetic model that<br />

encompasses all reactions is postulated and the corresponding<br />

parameters are estimated by comparing predicted and measured<br />

concentrations. The procedure is repeated for all combinations of<br />

model candidates and the combination with the best fit is typically<br />

selected. This approach can handle complex reaction rates and<br />

leads to optimal parameters in the maximum-likelihood sense.<br />

However, it is computationally costly when several candidates are<br />

available for each reaction, and convergence problems can arise<br />

for poor initial guesses. Furthermore, simultaneous identification<br />

often leads to high parameters correlation, and a structural<br />

mismatch in one part of the model can result in errors in all<br />

estimated parameters.<br />

In the incremental approach, the identification task is<br />

decomposed into sub-problems of lower complexity. In the<br />

differential method, reaction rates are first estimated by<br />

differentiation of measured concentrations. Then, each estimated<br />

rate profile is used to discriminate between several model<br />

candidates, and the candidate with the best fit is selected.<br />

However, because of the bias introduced in the differentiation<br />

step, the estimated rate parameters are not statistically optimal. In<br />

the integral method, measured concentrations are first transformed<br />

to ‘experimental extents’. Subsequently, postulated rate<br />

expressions are integrated for each reaction individually and rate<br />

parameters are estimated by comparing predicted and<br />

experimental extents.<br />

This contribution reviews the simultaneous and incremental<br />

methods of identification and compares them via simulated<br />

examples taken from homogeneous and heterogeneous <strong>chemistry</strong>.<br />

Keywords: Kinetics; Kinetic resolution; Industrial Chemistry;<br />

Analytical Methods;<br />

New analytical methodologies<br />

4 th <strong>EucheMs</strong> <strong>chemistry</strong> <strong>congress</strong><br />

o - 2 6 6<br />

SACChAride ProBeS for enzyMe ASSAyS And<br />

MoLeCuLAr LoGiC<br />

A. SChiLLer 1<br />

1 Friedrich-Schiller-University Jena, Institute for Inorganic and<br />

Analytical Chemistry, Jena, Germany<br />

A two-component glucose sensing concept based on anionic<br />

fluorescent dyes as reporters and boronic acid-appended<br />

bipyridinium salts as receptors was formulated by Singaram et<br />

al. [1–5] Going beyond glucose monitoring, real-time label-free<br />

fluorescent enzyme assays have been developed for sucrose<br />

phosphorylase (SPO) and phosphoglucomutase (PGM). [1, 2, 6] The<br />

assays are suitable for high-throughput screening of novel<br />

carbohydrate enzymes for industrial applications. [9] Glycoside<br />

phosphorylases and transglycosidases are biocatalysts for the<br />

glyco-sylation of small molecules which can be assayed with the<br />

saccharide probes. [10] These probes can also perform Boolean logic<br />

operations for “chemical computing”. The combination of a<br />

boronic acid-appended viologen and perylene diimide was able<br />

to perform a complementary implication (IMP) / notimplication<br />

logic function. Fluorescence quenching and recovery with<br />

fructose was analyzed with a conventional plate reader and by<br />

fluorescence correlation spectroscopy on few molecule level of<br />

the reporting dye. [11] IMP and FALSE operations are able to form<br />

adder, subtractor and multiplicator logic systems, based on the<br />

saccharide probe and fructose.<br />

references:<br />

1. A. Schiller, B. Vilozny, R. A. Wessling, B. Singaram, in<br />

Reviews in Fluorescence 2009, Springer, 2011, 155.<br />

2. A. Schiller, in Molecules at Work. Selfassembly,<br />

Nanomaterials, Molecular Machinery (Ed.: B. Pignataro),<br />

Wiley-VCH, Weinheim, 2012, 315.<br />

3. B. Vilozny, A. Schiller, R. A. Wessling, B. Singaram,<br />

J. Mater. Chem. 2011, 21, 7589.<br />

4. A. Schiller, R. A. Wessling, B. Singaram, Angew. Chem.,<br />

Int. Ed. 2007, 46, 6457.<br />

5. A. Schiller, B. Vilozny, R. A. Wessling, B. Singaram,<br />

Anal. Chim. Acta. 2008, 627, 203.<br />

6. B. Vilozny, A. Schiller, R. A. Wessling, B. Singaram, Anal.<br />

Chim. Acta. 2009, 649, 246.<br />

9. www.novosides.eu.<br />

10. T. Desmet, W. Soetaert, P. Bojarová, V. Kren,<br />

L. Dijkhuizen, V. Eastwick-Field, A. Schiller, Chem. Eur.<br />

J.2012, in press.<br />

11. M. Elstner, K. Weisshart, K. Müllen, A. Schiller, J. Am.<br />

Chem. Soc. 2012, DOI: 10.1021/ja303214r<br />

Keywords: Sensors; Supramolecular <strong>chemistry</strong>; Enzyme<br />

catalysis; Fluorescent probes; Fluorescence spectroscopy;<br />

AUGUst 26–30, 2012, PrAGUE, cZEcH rEPUbLIc

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