Essentials of Micro- and Nanofluidics: With Applications to the Biological and Chemical Sciences
Cambridge University Press, 24/12/2012
This textbook introduces students to the basic physical principles to analyse fluid flow in micro- and nano-size devices. This is the first book that unifies the thermal sciences with electrostatics and electrokinetics and colloid science; electrochemistry; and molecular biology. Key concepts and principles are discussed, such as the essentials of viscous flows, introductory electrochemistry, heat and mass transfer phenomena, elements of molecular and cell biology and much more. State-of-the-art analytical and computational approaches to problems in all of these areas are presented, especially electrokinetic flows, and examples are given of the use of these approaches to design devices used for rapid molecular analysis, biochemical sensing, drug delivery, DNA analysis, the design of an artificial kidney and other transport phenomena. There are exercise problems and modern examples of applications, as well as a solutions manual available for qualified instructors.
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The Governing Equations for an Electrically Conducting Fluid
The Essentials of Viscous Flow
Heat and Mass Transfer Phenomena in Channels and Tubes
Introduction to Electrostatics
Elements of Electrochemistry and the Electrical Double Layer
Elements of Molecular and Cell Biology
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analytical approximation assumed biomolecules Blasius boundary layer boundary conditions boundary layer calculated cell chapter charge density chemical concentration constant Debye length deﬁned deﬁnition depicted in Figure derivative devices differential equations diffusion coefﬁcient dimensional dimensionless dimensionless form discussed electric ﬁeld electrical potential electro-osmotic ﬂow electrochemistry electrokinetic electrolyte electrolyte solution electrostatics energy example ﬁnd ﬁrst ﬂuid mechanics force formula fully developed function given governing equations gradient heat and mass heat transfer integral ion channels ionic linear liquid mass transfer Matlab methods micro mixture molar mole fraction molecular molecules nanoﬂuidics nanopore nanopore membrane nanoscale negatively charged no-slip condition nonlinear Note numerical solution parameters particle Poiseuille ﬂow polynomial pressure problem proteins radius result Reynolds number satisﬁes signiﬁcant simulations solved species speciﬁc streamwise surface charge surface charge density Taylor series temperature thermal thermodynamics transport tube variable velocity viscosity wall zero