Experimental and Computational Techniques in Soft Condensed by Jeffrey Olafsen PDF

By Jeffrey Olafsen

ISBN-10: 0511788037

ISBN-13: 9780511788031

ISBN-10: 0521115906

ISBN-13: 9780521115902

Tender condensed subject physics depends upon a primary knowing on the interface among physics, chemistry, biology, and engineering for a bunch of fabrics and situations which are on the topic of, yet open air, the conventional definition of condensed subject physics. that includes contributions from prime researchers within the box, this booklet uniquely discusses either the modern experimental and computational manifestations of soppy condensed subject platforms. From particle monitoring and picture research, novel fabrics and computational equipment, to confocal microscopy and bacterial assays, this e-book will equip the reader for collaborative and interdisciplinary learn efforts in relation to a number sleek difficulties in nonlinear and non-equilibrium platforms. it is going to permit either graduate scholars and skilled researchers to complement a extra conventional realizing of thermodynamics and statistical platforms with wisdom of the concepts utilized in modern investigations. colour models of a variety of the figures can be found at www.cambridge.org/9780521115902.

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Bartsch, and H. Sillescu, “Self-diffusion in concentrated colloid suspensions studied by digital video microscopy of core-shell tracer particles,” Langmuir 14, 5004–10 (1998). [56] A. H. Marcus, J. Schofield, and S. A. Rice, “Experimental observations of non-Gaussian behavior and stringlike cooperative dynamics in concentrated quasi-two-dimensional colloidal liquids,” Phys. Rev. E 60, 5725–36 (1999). [57] T. G. Mason and D. A. Weitz, “Optical measurements of frequency-dependent linear viscoelastic moduli of complex fluids,” Phys.

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11. We will refer to both ellipses and spheroids as ellipsoidal particles and characterize the ratio of the major to minor axes by α = a/b in 2D or the ratio of the polar to equatorial lengths in 3D. 10, configurations of ellipsoidal particles are specified by the centers of mass ri and the orientation of the major axis µˆ i of each particle i. One of the simplest methods for obtaining an approximate expression for the contact distance between ellipsoidal particles is the ‘Gaussian approximation’ introduced by Berne and Pechukas [38].

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Experimental and Computational Techniques in Soft Condensed Matter Physics by Jeffrey Olafsen

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