2015
DOI: 10.1039/c5sm01457c
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Trains, tails and loops of partially adsorbed semi-flexible filaments

Abstract: Polymer adsorption is a fundamental problem in statistical mechanics that has direct relevance to diverse disciplines ranging from biological lubrication to stability of colloidal suspensions. We combine experiments with computer simulations to investigate depletion induced adsorption of semi-flexible polymers onto a hard-wall. Three dimensional filament configurations of partially adsorbed F-actin polymers are visualized with total internal reflection fluorescence microscopy. This information is used to deter… Show more

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Cited by 28 publications
(49 citation statements)
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References 50 publications
(102 reference statements)
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“…We find different exponents for loop and tail distributions of flexible and semiflexible polymers, which give rise to a different desorption behavior: semiflexible polymers have significantly smaller loops closed to the transition but both flexible and semiflexible polymers desorb by expanding the tail. This explains previous observations in simulations [5,27].…”
Section: Introductionsupporting
confidence: 91%
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“…We find different exponents for loop and tail distributions of flexible and semiflexible polymers, which give rise to a different desorption behavior: semiflexible polymers have significantly smaller loops closed to the transition but both flexible and semiflexible polymers desorb by expanding the tail. This explains previous observations in simulations [5,27].…”
Section: Introductionsupporting
confidence: 91%
“…Equating g c,rod (L) = g c,SF ∼ k B T /L d gives L d ∼ L as crossover point. For L d > L we thus expect adsorption of a very weakly fluctuating almost rigid rod, whereas for L > L d , there should be a crossover to the semiflexible result (5), for which collisions with the adsorption potential boundaries on the scale L d are important. This crossover proceeds via three regimes upon reducing the stiffness and, thus, the deflection length L d ∼ L 1/3 p 2/3 and the persistence length L p (L d < L p because L p ) or increasing the length L:…”
Section: B Crossover To the Semiflexible Regimementioning
confidence: 94%
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