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Computation of effective groove depth in an optical disk with vector diffraction theory.
1Optical Sciences Center, University of Arizona, Tucson, Arizona 85721, USA. wyeh@maxoptix.com
Vector diffraction simulations reveal that effective groove depth on disks differs from physical depth, especially at shorter track pitches. Polarization and numerical aperture significantly impact this effective depth, often making it shallower than the physical groove.
Area of Science:
- Optical data storage physics
- Diffraction theory and simulation
Background:
- Accurate modeling of optical disk surface topography is crucial for data retrieval.
- The physical groove depth may not directly correlate with the simulated optical response.
Purpose of the Study:
- To investigate the effective groove depth using vector diffraction simulations.
- To analyze the influence of groove parameters, coatings, and incident polarization on effective depth.
- To understand the impact of numerical aperture on effective depth variations.
Main Methods:
- Performed vector diffraction simulations for various disk configurations.
- Varied groove parameters, coating materials, and incident light polarization states.
- Analyzed effective groove depth in relation to physical depth and optical parameters.
Main Results:
- Effective groove depth deviates from physical depth when track pitch nears the light source wavelength.
- Significant differences in effective depth are observed between s- and p-polarized light.
- Effective depth is generally shallower than physical depth, particularly for deeper grooves.
Conclusions:
- The effective groove depth is a critical parameter influenced by optical conditions, not just physical dimensions.
- Ray-bending effects and polarization-dependent reflectivity play key roles in determining effective depth.
- Objective lens numerical aperture and polarization must be considered for accurate optical disk simulations.
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