Nuclear Physics & Precision Spectroscopy
Mössbauer Effect
Simulate Rudolf Mössbauer's 1958 Nobel discovery: Recoil-free resonant absorption of gamma photons ($^{57}\text{Fe}$, $14.4 \text{ keV}$) bound in crystal lattices. Scan hyper-fine nuclear energy levels via Doppler motor velocity $v_D$.
Doppler Velocity v_D
0.00 mm/s
Resonance Absorption
MAX RESONANCE (95.0%)
Energy Shift ΔE
0.00 neV
Motor Drive Setup
Visual Overlay
Controls
Recoil-Free Gamma Resonance Equations
Free Nucleus Recoil Energy: E_R = E_γ² / (2 M c²) (Prevents resonance in free gas)
Lattice Recoil-Free Fraction: f = exp[ - (k² ⟨x²⟩) ] (Mössbauer factor in solid crystal)
Doppler Energy Shift: ΔE = E_γ · (v_D / c) (Scans sub-micro-eV hyperfine splittings)
Lattice Recoil-Free Fraction: f = exp[ - (k² ⟨x²⟩) ] (Mössbauer factor in solid crystal)
Doppler Energy Shift: ΔE = E_γ · (v_D / c) (Scans sub-micro-eV hyperfine splittings)
Developer Reference
Core Algorithm & Standalone Script
// Mossbauer gamma resonance recoil-free solver
const canvas = document.getElementById('canvas');
const ctx = canvas.getContext('2d');
// f = exp(-k^2 * )