2022
DOI: 10.3390/ma15175864
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Synthesis and Spatial Order Characterization of Controlled Silica Particle Sizes Organized as Photonic Crystals Arrays

Abstract: The natural occurrence of precious opals, consisting of highly organized silica particles, has prompted interest in the synthesis and formation of these structures. Previous research has shown that a highly organized photonic crystal (PhC) array is only possible when it is based on a low polydispersity index (PDI) sample of particles. In this study, a solvent-only variation method is used to synthesize different sizes of silica particles (SiPs) by following the traditional sol-gel Stöber approach. The controll… Show more

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Cited by 4 publications
(7 citation statements)
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References 41 publications
(45 reference statements)
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“…where V m and A m is the volume and area occupied by each micelle, respectively. Assuming perfect sphere packing, the energetically most favourable, densest packing in two dimensions is a triangular arrangement, more commonly known as hexagonal close packing [69][70][71][72]. As diblock copolymer micelles and colloids typically form quasi-hexagonal arrangements [40,69,[71][72][73][74][75], we, therefore, assume a perfect hexagonal arrangement and that each micelle will occupy an area represented by a hexagon; the hexagonal covering area can be related to the interparticle distance by,…”
Section: Ellipsometry: a Useful Toolmentioning
confidence: 99%
See 2 more Smart Citations
“…where V m and A m is the volume and area occupied by each micelle, respectively. Assuming perfect sphere packing, the energetically most favourable, densest packing in two dimensions is a triangular arrangement, more commonly known as hexagonal close packing [69][70][71][72]. As diblock copolymer micelles and colloids typically form quasi-hexagonal arrangements [40,69,[71][72][73][74][75], we, therefore, assume a perfect hexagonal arrangement and that each micelle will occupy an area represented by a hexagon; the hexagonal covering area can be related to the interparticle distance by,…”
Section: Ellipsometry: a Useful Toolmentioning
confidence: 99%
“…Angular order is related to the relative arc-separation of the 'bonds' or touching contacts between a particle and its neighbors. Complete periodicity is seen when the neighbors for any particular particle have the same angular arc symmetry, as well as being equidistant, with maximized covering area due to the equivalent position of each particle relative to all others [69,70]. If any one of these types of order are not met, the system can be considered in a mesophase [131], such as that observed for plastic crystals (limited orientational or rotational order, but long-range translational order [132]) or liquid crystals (limited translational order but longrange angular order) [133].…”
Section: Two Dimensional Ordering Behaviourmentioning
confidence: 99%
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“…Artificial opals are porous matrices composed of sequential layers of close-packed particles with diameters of hundreds of nanometers. Generally, silica (SiO 2 ) particles are used [18], but other ones made of polystyrene (PS) or polymethyl methacrylate (PMMA) can also be exploited [19]. To vary the dielectric contrast and to enlarge the functionality of opal PhCs, the matrices are impregnated with magnetic clusters [20,21], active dielectrics [22][23][24], semiconductors [25][26][27],organic and laser-active materials [28][29][30].…”
Section: Introductionmentioning
confidence: 99%
“…There are two papers related to smart windows (Tseng et al [1] as well as Yokota et al [2]). Two papers involve microparticle arrangement in colloidal and photonic crystalline structures (Seki et al [3] and Alvarez et al [4]). There are three related to switchable or tunable liquid crystal devices (Nys et al [5], Yu et al [6], and Bikbaev et al [7]).…”
mentioning
confidence: 99%