electrocatalysis

Layer 2 — Chemistry24 concepts in this subtree

Electrocatalysis — catalysis of faradaic reactions at electrode / electrolyte interfaces. Foundations: (1) Butler-Volmer current-overpotential law (Butler 1924; Erdey-Grúz & Volmer 1930): j = j₀·(exp(αfη) - exp(-(1-α)fη)) where f =…

Butler-Volmer: j = j₀·(exp(αfη) - exp(-(1-α)fη))
Tafel slope b = 2.303·RT/(αF); mechanistic fingerprint
Sabatier volcano: log(j₀) peaks at ΔG_bind ≈ 0
BV anchors: j(η=0)=0; linear regime j ≈ j₀·f·η (sp.series O(η²))
Tafel 25°C α=1/2: b = 1426462079/12060625000 V ≈ 118.27 mV/dec
Nernst: E(Q=1)=E°; ΔE(10×,298K,n=1) = -619393·log(10)/24121250 V
Marcus electron-transfer parabolic-exponent framework: log k ∝ −(ΔG+λ)²/(4λRT) (inverted region witness)
Levich RDE limiting-current framework: i_L = 0.62·n·F·A·D^(2/3)·ω^(1/2)·ν^(−1/6)·C (ω^(1/2) scaling)
Gouy-Chapman diffuse-layer framework: κ^(−1) = sqrt(ε·ε₀·R·T/(2·F²·I)) (Debye length ∝ I^(−1/2))
Marcus inverted-region pins: exp at ΔG=−λ is 0; at ΔG=0 is −λ/(4RT); ΔG at max solves to −λ
Levich RDE scaling: i_L = K·√ω canonical form; i_L(4ω)/i_L(ω) = 2; i_L(9ω)/i_L(ω) = 3
Gouy-Chapman Debye length: κ^(−1) = 1/√I; κ^(−1)(4I)/κ^(−1)(I) = 1/2; κ^(−1)(9I)/κ^(−1)(I) = 1/3; κ^(−1)(I=1) = 1
OER overpotential volcano
HER Sabatier (Trasatti 1972)
CO2RR (Hori 1985)
N2RR (Yandulov-Schrock 2003)
PEMFC ORR (Pt mass-activity)
Molecular catalyst (Tafel slope)
Tafel slope (1905)
Polarography (Heyrovský 1922)
Volcano plot (Bockris 1972)
OER (Nørskov 2011)
CO2RR (Hori 1986)
NRR (Suryanto 2019)
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