colloid-and-interface-chemistry

Layer 2 — Chemistry25 concepts in this subtree

Colloid and interface chemistry — IUPAC Division I / VI treatment of disperse systems and the thermodynamics of their bounding interfaces. Foundations: surface tension γ as the isothermal-isobaric Gibbs free-energy cost per unit new-area…

Young-Laplace overpressure ΔP = 2γ/R across a spherical meniscus
Young equation γ_lv cos θ = γ_sv − γ_sl (three-phase contact)
DLVO total V(H) = V_vdW(H) + V_el(H) (van der Waals + double-layer)
ΔP = 2γ/R at γ=R=1 ⇒ ΔP = 2 (unit-droplet canonical)
Young cos θ at (γ_sv, γ_sl, γ_lv) = (1, 0, 1): cos θ = 1 ⇒ θ = 0 (full wet)
Micellisation ΔG_mic = −RT ln CMC: at ΔG=−RT ln 2 ⇒ CMC = 1/2
Stokes-Einstein framework: D = k_B·T/(6πηR) (Brownian diffusion of a sphere in viscous fluid)
Langmuir adsorption framework: θ = K·p/(1 + K·p) (1:1 single-site surface equilibrium)
Kelvin framework: ln(p/p_sat) = 2γ·V_m/(r·R·T) (curvature → vapor-pressure shift)
Stokes-Einstein: D·(6π·η·R) = k_B·T (invariant product); R_H = k_B·T/(6π·η·D)
Langmuir: θ(Kp = 1) = 1/2 (half-coverage); dθ/dp|_{p=0} = K (Henry slope)
Kelvin: ln(p/p_sat)|_r / ln(p/p_sat)|_{2r} = 2 (curvature-doubling fingerprint)
Gibbs-Thomson effect
DLVO theory (extended)
Zeta potential (electrokinetic)
Contact angle (Young equation)
Emulsion stability (Bancroft rule)
Steric stabilization (polymer-grafted)
Pickering emulsion (particle-stabilized)
Kelvin equation (1871)
Young-Laplace (1805)
Zsigmondy (1903)
BET (Brunauer-Emmett-Teller 1938)
Pickering emulsion (1907)
Self-assembly (Whitesides 2002)
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