2009
DOI: 10.1103/physreve.80.061143
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Critical Casimir effect in classical binary liquid mixtures

Abstract: If a fluctuating medium is confined, the ensuing perturbation of its fluctuation spectrum generates Casimirlike effective forces acting on its confining surfaces. Near a continuous phase transition of such a medium the corresponding order parameter fluctuations occur on all length scales and therefore close to the critical point this effect acquires a universal character, i.e., to a large extent it is independent of the microscopic details of the actual system. Accordingly it can be calculated theoretically by… Show more

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Cited by 195 publications
(467 citation statements)
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References 102 publications
(304 reference statements)
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“…From our analysis above we conclude that the DA provides a rather reliable approximation for the scaling functions K (±,−) (Θ, ∆, L ) for both (±, −) BCs for a wide range of parameters, which happen to be the relevant ones for experiments involving colloids in binary liquid mixtures [32,44]. In particular, the DA agrees rather well with the actual, full MFT data in the mixed state of the binary liquid at t > 0, for distance-to-radius ratios ∆ 1/3, as well as for elongated cylinders L 4.…”
Section: Mft Scaling Functions For a Cylinder Of Finite Lengthmentioning
confidence: 75%
See 1 more Smart Citation
“…From our analysis above we conclude that the DA provides a rather reliable approximation for the scaling functions K (±,−) (Θ, ∆, L ) for both (±, −) BCs for a wide range of parameters, which happen to be the relevant ones for experiments involving colloids in binary liquid mixtures [32,44]. In particular, the DA agrees rather well with the actual, full MFT data in the mixed state of the binary liquid at t > 0, for distance-to-radius ratios ∆ 1/3, as well as for elongated cylinders L 4.…”
Section: Mft Scaling Functions For a Cylinder Of Finite Lengthmentioning
confidence: 75%
“…The overlap of the particle projection with the chemical step varies linearly with the position X, which leads as a function of Ξ to a linear interpolation between +1 and −1 of the scaling function ω (a < |a > ,b) [Eq. (32)]. Due to the DA, for α = π/2 there is a non-analyticity at |X| = L/2.…”
Section: A Normal Critical Casimir Force and Critical Casimir Potentialmentioning
confidence: 99%
“…In (e) the two pairwise normal forces have opposite directions with the repulsive one being the stronger one [32,47,48]. The corresponding dashed arrows have the same meaning as in (a) and (b).…”
Section: B Many-body Forcesmentioning
confidence: 99%
“…Both issues-the actual form of the potential and the possible absence of critical scaling-could in principle be resolved by a complete calculation of the Casimir interaction without any approximations, which appears to be feasible [4,5]. Until this is done, it seems difficult to assess, e.g., the reason for the deviation of the last data point from our simple arguments in [1] …”
mentioning
confidence: 94%