radiation-chemistry

Layer 2 — Chemistry25 concepts in this subtree

Radiation chemistry — IUPAC Division I physical chemistry at the ionizing-radiation / radiolysis grain. Foundations: (1) Radiation chemical yield G(X) = number of molecules of species X formed per 100 eV of energy deposited (historical…

G-value: yield per 100 eV; charge balance G(e_aq⁻)=G(H₃O⁺)
Spur-track structure: LET scaling ρ_track ∝ LET; α/γ ≈ 2000/3
e_aq⁻ pseudo-first-order: [e](t) = [e₀]·exp(−k[S]t); t_½ = ln 2/k_eff
Charge balance: G(e_aq⁻) − G(H₃O⁺) = 0 (identity under substitution)
LET ratio: ρ_α / ρ_γ = LET_α / LET_γ = 200 / (3/10) = 2000/3 exact
e_aq⁻ half-life at k_eff=1: t_½ = log(2); concentration halves exactly
Bateman decay-chain framework: N₁ → N₂ → stable with N₂(t) = (λ₁/(λ₂−λ₁))·N₁(0)·(e^(−λ₁t) − e^(−λ₂t))
Rutherford scattering framework: dσ/dΩ = (Z_p·Z_t·e²)²/(16·E²·sin⁴(θ/2))
Lindhard-Scharff low-velocity electronic-stopping framework: dE/dx ∝ Z_p^(1/6)·v in the v ≪ v₀·Z_p^(2/3) regime
Bateman secular equilibrium: N₂/N₁ = λ₁/λ₂, A₁ = A₂, dN₂/dt = 0 at t ≫ 1/λ₂ with λ₁ ≪ λ₂
Rutherford cross-section: σ(π) = Z²Z²e⁴/(16E²); σ(π/2) = Z²Z²e⁴/(4E²); ratio σ(π/2)/σ(π) = 4
Lindhard low-v scaling: dE/dx ∝ v (linear); doubling v doubles stopping; scaling Z by 64 doubles stopping (64^(1/6) = 2)
G-value (Fricke dosimetry)
Water radiolysis
Pulse radiolysis (Keene 1964)
Track structure (Onsager 1938)
Oxygen effect (OER)
Radiation grafting
Fricke dosimeter (1929)
Actinium (Debierne 1908)
Water radiolysis (Spinks 1990)
Track structure (Magee 1964)
Radiosensitizer (Adams 1973)
X-ray therapy (Röntgen 1895)
Hart-Boag spectroscopic identification of the hydrated electron e^-_aq
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