Filling in the gaps: The nature of light transmission through solvent-filled inverse opal photonic crystals

TL;DR

This study investigates how solvent infiltration affects light transmission and photonic bandgap properties in inverse opal photonic crystals, leading to improved theoretical models that match experimental observations for applications in biosensing and energy storage.

Contribution

The paper introduces a modified Bragg-Snell theory and a comprehensive analysis linking solvent effects, structure infilling, and optical responses in inverse opal photonic crystals.

Findings

Solvent infiltration tunes the photonic bandgap position.

Modified theory aligns with experimental transmission spectra.

Low fill factors are caused by incomplete infilling of interstitial vacancies.

Abstract

Understanding the nature of light transmission and the photonic bandgap in inverse opal photonic crystals is essential for linking their optical characteristics to any application. This is especially important when these structures are examined in liquids or solvents. We examined TiO2 and SnO2 IOs in a range of common solvents to solve the conflict between Bragg-Snell theory, optical and physical measurements by a comprehensive angle-resolved light transmission study coupled to microscopy examination of the IO structure. Tuning the position of the photonic bandgap and index contrast by solvent infiltration of each inverse opal requires a modification to the Bragg-Snell theory and the photonic crystal unit cell definition. We also demonstrate experimentally and theroetically that low fill factors are caused by less desne material infilling all interstitial vancancies in the opal template to form an IO. By also including an optical interference condition for inverse opals with an effective refractive index greater than its substrate, and an alternative internal refraction angle in the substrate, angle-resolved transmission spectra for inverse opals are now consistent with physical measurements. This work now allows an accurate correlation between the true response of an IO to the index contrast with a solvent, how an IO is infilled, and the directionality and bandwidth of the photonic bandgap. As control in functional photonic materials becomes more prevalent outside of optics and photonics, such as biosensing and energy storage, for example, a comprehensive and consistent correlation between photonic crystals structures and their primary optical signatures is a fundamental requirement for application.