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Mathematical Theory of Electrophoresis

Mathematical Theory of Electrophoresis

M. Yu Zhukov / V. G. Babskii / V. I. Yudovich

66,44 €
IVA incluido
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Editorial:
Springer Nature B.V.
Año de edición:
2012
Materia
Jardinería
ISBN:
9781461282259
66,44 €
IVA incluido
Disponible

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The development of contemporary molecular biology with its growing tendency toward in-depth study of the mechanisms of biological processes, structure, function, and identification of biopolymers requires application of accurate physicochemical methods. Electrophoresis occupies a key position among such methods. A wide range of phenomena fall un­ der the designation of electrophoresis in the literature at the present time. One common characteristic of all such phenomena is transport by an elec­ tric field of a substance whose particles take on a net charge as a result of interaction with the solution. The most important mechanisms for charge generation are dissociation of the substance into ions in solution and for­ mation of electrical double layers with uncompensated charges on particles of dispersed medium in the liquid. As applied to the problem of separation, purification, and analysis of cells, cell organelles, and biopolymers, there is a broad classification of electrophoretic methods primarily according to the methodological charac­ teristics of the process, the types of supporting media, etc. An extensive literature describes the use of these methods for the investigation of differ­ ent systems. A number of papers are theoretical in nature. Thus, the mi­ croscopic theory has been developed rather completely [13] by considering electrophoresis within the framework of electrokinetic phenomena based on the concept of the electrical double layer.

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