Entwicklung einer Enzymimmunoelektrode zur Bestimmung von Atrazin in Wasser

ZusammenfassungIn der vorliegenden Arbeit ist eine Enzymimmunoelektrode zur Bestimmung von Atrazin in Wasser entwickelt worden. Die Motivation war, einen Immunoassay zu entwickeln, der ohne die speziellen Geräte, wie einen EIA-Reader, durchgeführt werden konnte. Dafür müssen drei Änderungen vorgenommen werden. Es muß das Detektorsystem EIA-Reader zur Meßwerterfassung ersetzt werden, und damit muß die nur im EIA-Reader verwendbare Mikrotiterplatte ausgetauscht werden. Als drittes muß der Immunoassay dem neuen Detektorsystem angepaßt werden. Eine pH-Elektrode wurde anstelle des EIA-Readers benutzt. Als Enzym, das eine pH-Änderung induziert, wurde Lactamase ausgewählt. Als Festphase wurden anstelle der Mikrotiterplatte Polystyrolmikropartikel (PSMP) verwendet. Die Entwicklung der Enzymimmunoelektrode erfolgte in drei Schritten: Entwicklung des Immunoassays für Atrazin unter Verwendung von Lactamase, Übertragung auf die Festphase PSMP und Einsatz der pH-Elektrode als Detektorsystem. Zuerst wurden Tracer mit dem Enzym Lactamase hergestellt. Als Haptene wurden 2-Chlor-4-(isopropylamino)-6-[(1-carboxypent-5-yl)amino]-s-Triazin (iPr/Cl/C6), Di-Chloratrazin und Di-Chlorsimazin verwendet. Es wurden unterschiedliche Testmittelpunkte im Immunoassay erreicht, (iPr/Cl/C6 I50 = 1.22µg/L; Dichloratrazin I50 = 0.27µg/L; Di-Chlorsimazin I50 = 0.12µg/L). Aufgrund der nur mäßigen Stabilität der Tracer unter Verwendung der Di-Chlorderivate wurde auf deren Verwendung bei der Entwicklung der Immunoelektrode verzichtet.Im zweiten Schritt erfolgte die Übertragung auf PSMP. Die Verwendung der PSMP hatte außer einer Verbesserung des Testmittelpunktes auf 1.00µg/L noch den Vorteil, daß die benötigten Mengen an Antikörper verringert werden konnten.Danach wurde die pH-Elektrode als Signalwandler zur Bestimmung des Atrazins eingesetzt. Unter Verwendung der pH-Elektrode konnte der bisher niedrigste Testmittelpunkt (I50 = 0.005µg/L) zur Bestimmung von Atrazin erreicht werden.

The collapse of linear polyelectrolyte chains in a poor solvent: When does a collapsing polyelectrolyte collect its counter ions?

The collapse of linear polyelectrolyte chains in a poor solvent: When does a collapsing polyelectrolyte collect its counter ions? The collapse of polyions in a poor solvent is a complex system and is an active research subject in the theoretical polyelectrolyte community. The complexity is due to the subtle interplay between hydrophobic effects, electrostatic interactions, entropy elasticity, intrinsic excluded volume as well as specific counter-ion and co-ion properties. Long range Coulomb forces can obscure single molecule properties. The here presented approach is to use just a small amount of screening salt in combination with a very high sample dilution in order to screen intermolecular interaction whereas keeping intramolecular interaction as much as possible (polyelectrolyte concentration cp ≤ 12 mg/L, salt concentration; Cs = 10^-5 mol/L). This is so far not described in literature. During collapse, the polyion is subject to a drastic change in size along with strong reduction of free counterions in solution. Therefore light scattering was utilized to obtain the size of the polyion whereas a conductivity setup was developed to monitor the proceeding of counterion collection by the polyion. Partially quaternized PVP’s below and above the Manning limit were investigated and compared to the collapse of their uncharged precursor. The collapses were induced by an isorefractive solvent/non-solvent mixture consisting of 1-propanol and 2-pentanone, with nearly constant dielectric constant. The solvent quality for the uncharged polyion could be quantified which, for the first time, allowed the experimental investigation of the effect of electrostatic interaction prior and during polyion collapse. Given that the Manning parameter M for QPVP4.3 is as low as lB / c = 0.6 (lB the Bjerrum length and c the mean contour distance between two charges), no counterion binding should occur. However the Walden product reduces with first addition of non solvent and accelerates when the structural collapse sets in. Since the dielectric constant of the solvent remains virtually constant during the chain collapse, the counterion binding is entirely caused by the reduction in the polyion chain dimension. The collapse is shifted to lower wns with higher degrees of quaternization as the samples QPVP20 and QPVP35 show (M = 2.8 respectively 4.9). The combination of light scattering and conductivity measurement revealed for the first time that polyion chains already collect their counter ions well above the theta-dimension when the dimensions start to shrink. Due to only small amounts of screening salt, strong electrostatic interactions bias dynamic as well as static light scattering measurements. An extended Zimm formula was derived to account for this interaction and to obtain the real chain dimensions. The effective degree of dissociation g could be obtained semi quantitatively using this extrapolated static in combination with conductivity measurements. One can conclude the expansion factor a and the effective degree of ionization of the polyion to be mutually dependent. In the good solvent regime g of QPVP4.3, QPVP20 and QPVP35 exhibited a decreasing value in the order 1 > g4.3 > g20 > g35. The low values of g for QPVP20 and QPVP35 are assumed to be responsible for the prior collapse of the higher quaternized samples. Collapse theory predicts dipole-dipole attraction to increase accordingly and even predicts a collapse in the good solvent regime. This could be exactly observed for the QPVP35 sample. The experimental results were compared to a newly developed theory of uniform spherical collapse induced by concomitant counterion binding developed by M. Muthukumar and A. Kundagrami. The theory agrees qualitatively with the location of the phase boundary as well as the trend of an increasing expansion with an increase of the degree of quaternization. However experimental determined g for the samples QPVP4.3, QPVP20 and QPVP35 decreases linearly with the degree of quaternization whereas this theory predicts an almost constant value.