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Thermodynamics of surfaces and interfaces
Atkins (ed. 10): §16C C.4 Atkins (ed. 9): § Atkins (ed. 8): § Study Guide: P.14
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Na2ClO3 crystals in solution
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Large crystals grow; small crystals dissolve
T = 1 day 3
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Large crystals grow; small crystals dissolve
Wilhelm Ostwald Ostwald ripening (1896) T = 0 T = 1 day 4
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Equilibrium: one single crystal
T = 1 day 10 days 30 days 5
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Equilibrium: one single crystal
T = 1 day 10 days 30 days 6
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Gibbs-Thomson effect Interfacial (free) energy between two phases
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Gibbs-Thomson effect Interfacial (free) energy between two phases
relevant for P >1 P =1 P =2,3 P =2,3
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Laplace equation γ r out in equilibrium
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Laplace equation γ r γ r+dr equilibrium Laplace equation
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Surface tension γ
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Surface tension and capillary action
Pressure of liquid column of height h Laplace equation equilibrium capillary action
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Surface tension and capillary action
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Surface tension and wetting
specific work (J/m2) of adhesion (γ is always trying to reduce the corresponding surface) horizontal Force (N/m) balance (equilibrium)
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Surface tension and wetting
} Work (J/m2) Force (N/m) partial dewetting partial wetting
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Kelvin equation (nucleation barrier for condensation)
γ Pout Laplace equation Pin l g equilibrium constant T Kelvin equation
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barrier for nucleation of phase α from phase β
reason: interface energy between new and old phase classical nucleation theory assume spherical nucleus, radius r driving force: surface free energy: γ molar volume: Vm γ β α Free energy gain cost
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nucleation barrier nucleation barrier and critical radius nucleation barrier depends on supersaturation (Δμ = σ) -low σ: no nucleation -high σ: easy nucleation
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