Fine chemical manipulations of microscopic liquid samples. 2. Consuming and nonconsuming schemes

Citation
Hw. Lu et al., Fine chemical manipulations of microscopic liquid samples. 2. Consuming and nonconsuming schemes, ANALYT CHEM, 71(21), 1999, pp. 4896-4902
Citations number
13
Categorie Soggetti
Chemistry & Analysis","Spectroscopy /Instrumentation/Analytical Sciences
Journal title
ANALYTICAL CHEMISTRY
ISSN journal
00032700 → ACNP
Volume
71
Issue
21
Year of publication
1999
Pages
4896 - 4902
Database
ISI
SICI code
0003-2700(19991101)71:21<4896:FCMOML>2.0.ZU;2-U
Abstract
Microscopic liquid particles can be manipulated chemically using a suitable diffusional microburet (DMB), whose tiny tip plugged with a diffusion memb rane acts as a well-defined diffusional transfer channel. In part 1 of this work (Gratzl et al, Anal. Chem, 1999, 71, 2751-2756), we discussed the sim plest DMB-based operation: addition, i.e., loading a droplet with a chemica l that accumulates there without any chemical reaction occurring. Since in this process no consumption of the delivered molecules in the target drople t takes place, addition is a nonconsuming scheme. In this work, another typ e of nonconsuming scheme is explored, which is the subtraction of a substan ce from droplets via a DMB. This process has no analogy among macroscopic c hemical operations, Both addition and subtraction occur according to an exp onential asymptotic process when diffusion is at quasisteady state inside t he DMB tip. These nonconsuming operations were characterized using the tran sport of microscopic quantities of Lucifer Yellow CH, a fluorescent dye, un der a fluorescent microscope. The third basic type of chemical manipulation is when the substance delivered by a DMB is consumed in the target droplet instantaneously by a fast chemical reaction, This consuming scheme was stu died by delivering EDTA into droplets containing Pb2+ ions and a color indi cator. These microscopic titrations were monitored using gray scale transmi ttance images of the droplets as recorded versus time. A unified theory of the three basic DMB operations is also presented.