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Updated: Jan 19, 2026

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Color Control Functions for Multiprimary Displays I: Robustness Analysis and Optimization Formulations
This study introduces a framework for creating robust color control functions (CCFs) for multiprimary displays. It analyzes how variations in display primaries and human color perception affect CCF performance, proposing methods for more stable color reproduction.
Area of Science:
- Color Science
- Computer Vision
- Human-Computer Interaction
Background:
- Multiprimary displays offer wide gamuts but require complex color control functions (CCFs).
- Alternative CCFs exist for interior gamut colors, but variations in display primaries and observer cone sensitivities can cause rendering artifacts.
- Existing methods lack a systematic approach to analyze and ensure CCF robustness against these variations.
Purpose of the Study:
- To develop a framework for analyzing the robustness of CCFs for multiprimary displays.
- To propose analytical and numerical methods for determining robust CCFs that minimize artifacts.
- To investigate the impact of primary spectral distributions and observer variations on CCF performance.
Main Methods:
- Developed a framework incorporating a common model of human color perception to analyze CCF robustness.
- Proposed an analytical approach demonstrating linearity in tristimulus space enhances resilience and constructing an axially linear CCF.
- Developed two variational objective functions for optimizing CCFs, focusing on preserving color transitions and gray axis invariance.
Main Results:
- Linearity in tristimulus space was shown to provide resilience to variations, ensuring gray axis invariance.
- An axially linear CCF was derived, proving continuous but lacking continuous derivatives.
- Two variational objective functions were formulated for robust CCF optimization, addressing color transitions and gray axis stability.
Conclusions:
- The proposed framework enables systematic analysis of CCF robustness for multiprimary displays.
- Analytical and variational methods offer pathways to designing CCFs that are resilient to display and observer variations.
- Further algorithmic computation (Part II) is needed to derive optimal CCFs based on these objective functions.
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