reaction-dynamics

Layer 2 — Chemistry24 concepts in this subtree

Reaction dynamics — the microscopic / state-resolved / single-trajectory study of how chemical reactions actually happen, distinct from the ensemble-averaged rate-law phenomenology of chemical-kinetics. Foundations: (1) Arrhenius 1889…

Arrhenius framework: k = A·exp(-E_a/RT) and Arrhenius-plot slope
Eyring transition-state theory: k = (k_B·T/h)·exp(-ΔG‡/RT)
Detailed balance & van 't Hoff: K_eq = k_f/k_r = exp(-ΔG_rxn/RT)
Arrhenius: k(T → ∞) = A; k(T → 0⁺) = 0; ln[k(T)/k(2T)] = -E_a/(2RT)
Eyring: thermoneutral ΔG‡ = 0 ⇒ k = k_B·T/h (universal frequency ceiling)
Detailed balance: K_eq(ΔG_rxn = 0) = 1; ln K_eq = -ΔG_rxn/RT
Lindemann-Hinshelwood unimolecular framework: k_uni = k₁·k₂·[M]/(k₋₁·[M] + k₂) (fall-off between 2nd and 1st order)
Kramers high-friction barrier-crossing framework: k = (ω_a·ω_b)/(2π·γ)·exp(−E_b/kT) (γ^(−1) Kramers slow-down)
Landau-Zener non-adiabatic transition framework: P_dia = exp(−2π·H²/(ℏ·v·ΔF)) (velocity-dependent curve-crossing)
Lindemann unimolecular limits: low-[M] leading term = k₁·[M]; high-[M] asymptote = k₁·k₂/k₋₁ = k_∞
Kramers high-friction: k(2γ)/k(γ) = 1/2; γ·k = (ω_a·ω_b/2π)·exp(−E_b/kT) is γ-invariant
Landau-Zener transition: P_dia(v→0) = 0 (adiabatic); P_dia(v→∞) = 1 (diabatic); four exact limits
RRKM theory (Marcus 1952)
Crossed beams (Herschbach-Lee)
Femto-chem (Zewail 1980s)
Tully fewest-switches (1990)
TS spectroscopy (Neumark 1990s)
VTST (Truhlar)
Femtochemistry detail (Zewail 1988)
Polanyi rules detail (1962)
Crossed beams detail (Herschbach-Lee Nobel 1986)
RRKM (Marcus 1952)
Variational TST (Truhlar 1985)
KIE (Bigeleisen 1949)
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