1. Detector geometry

Uses Q = 4π sin(θ)/λ with θ the half scattering angle. Visible Q is bounded by the beamstop (inner radius) and the detector edges (outer radius), measured from the beam position on the detector.

Accessible range

|Q| range

Real-space distance

d = 2π / |Q|

2θ range

Scattering geometry

|Q| vs 2θ
qz vs 2θ
qz vs √(qx² + qy²)

2. Collimation & resolution

Pinhole collimation and wavelength spread contributions to the resolution function.

Instrument resolution vs |Q|

Radial σ along |Q| (Å⁻¹)
Azimuthal σ (Å⁻¹, blue; deg, orange)
Rocking-curve σ (Å⁻¹, blue; deg, orange)

3. Scattering vector of interest

Specify a momentum transfer to evaluate scattering angle, resolution components, and qz. The point is marked on all plots above. Real-space scales from instrumental Q widths use ξ = 1/σ and ξFWHM = 1/FWHMQ, with σ and FWHMQ in Å⁻¹ and ξ in Å.

4. Calculate sample correlation length

Enter the observed peak width in each direction. Instrumental widths from section 3 are subtracted in quadrature: σobs² = σsample² + σinst². Sample correlation lengths use ξ = 1/σsample and ξFWHM = 1/FWHMsample (σ and FWHM in Å⁻¹; ξ in Å).

Configuration

Settings are restored automatically on your next visit to this page.