Light Trapping
Mathematical light scattering correction adjusts halftone dot gain calculations within translucent paper substrates. Light penetrating paper fibres scatters laterally before emerging, making printed halftone dots appear visually larger than physical ink boundaries. Precise n factor calibration refines the Yule-Nielsen modified Murray-Davies equation to account for internal light scattering effects.
Metrology systems apply empirical n values to separate physical dot gain from optical light trapping effects.
Optical Diffusion
Uncoated paper exhibits high internal light scattering, requiring elevated n factor values between two point zero and five point zero. Smooth coated paperboard restricts optical diffusion, yielding n values closer to one point zero. Substrate opacity, pigment loading, and internal filler content dictate total light path deviation inside paper matrices.
Optical dot gain alters perceived tone values, causing shadow areas to plug if uncorrected during prepress rasterization. Calibrating the n factor ensures halftone dot percentage calculations accurately reflect visual tone appearance on specific paper grades. Spectrophotometers calculate true physical ink coverage by isolating optical scattering factors from total measured tone value increase.
Advanced raster image processing engines utilize measured n values to build accurate compensation profiles.
Target Limit
Multi-layer substrate structures with varying ply brightness prevent stable n factor determination across full tonal ranges. Extremely dark paper stocks absorb light entirely, rendering internal scattering corrections mathematically ineffective. Heavy varnish overprints change surface reflection angles, invalidating pre-measured n values.