2008
DOI: 10.1016/j.cplett.2008.05.084
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Fine tuning the coverage of a titanate nanowire layer on a glass substrate

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Cited by 7 publications
(11 citation statements)
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“…Similar patterns were obtained in the work of Darányi et al, 38 Suzuki et al 39 and in work of Bavykin and Walsh. 40 Additional peaks were at the 24.9° (110) and 48.4° (020).…”
Section: Acs Paragon Plus Environmentsupporting
confidence: 81%
“…Similar patterns were obtained in the work of Darányi et al, 38 Suzuki et al 39 and in work of Bavykin and Walsh. 40 Additional peaks were at the 24.9° (110) and 48.4° (020).…”
Section: Acs Paragon Plus Environmentsupporting
confidence: 81%
“…The elongated titanate nanowires have a diameter of 30–100 nm and an average length of about 3 μm. Once deposited on the substrate they form an interconnected network, covering 55% of the surface, estimated from the analysis of the SEM images . This solution-based patterning technique resulted in an about 20% transmittance loss as compared to the uncoated glass (Figure ).…”
Section: Resultsmentioning
confidence: 99%
“…Titanate nanowires (H 2 Ti 3 O 7 ) have been prepared following the procedures reported in refs and . Nanowire dispersion was prepared by adding 0.25 g H 2 Ti 3 O 7 nanowire in 100 mL of 2-propanol (>99.8% Merck), and the mixture is homogenized with an ultrasonic tip (Bandelin Sonopuls, Microtip MS73) at 10% amplitude for 30 min.…”
Section: Experimental Methodsmentioning
confidence: 99%
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“…Since the effect of any single variable can usually be accounted for by a second-order polynomial, it is customary to test parameters at three different levels: a high, a medium and a low setting. Such designs, called three-level full factorial designs, have been applied successfully in the past to optimize the synthesis of carbon nanotubes [20,30], the deposition of titanate nanowires on glass [31] and the wet peroxidation of aqueous phenol solution [32]. The simplest three-level full factorial design is to pick three values for one independent variable (x 1 : rotation speed), chart the three corresponding response (d: particle diameter) values in a standard two dimensional Cartesian coordinate system and fit the d = f(x 1 ) function by a parabola.…”
Section: Introductionmentioning
confidence: 99%