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Toward tailored functionality of titania nanotube arrays: Interpretation of the magnetic-structural correlations

Published online by Cambridge University Press:  09 May 2013

Pegah M. Hosseinpour*
Affiliation:
Department of Physics, Northeastern University, Boston, Massachusetts 02115
Eugen Panaitescu
Affiliation:
Department of Physics, Northeastern University, Boston, Massachusetts 02115
Don Heiman
Affiliation:
Department of Physics, Northeastern University, Boston, Massachusetts 02115
Latika Menon
Affiliation:
Department of Physics, Northeastern University, Boston, Massachusetts 02115
Laura H. Lewis*
Affiliation:
Department of Physics, Northeastern University, Boston, Massachusetts 02115
*
a)Address all correspondence to these authors. e-mail: hosseinpour@coe.neu.edu
b)e-mail: lhlewis@neu.edu

Abstract

Ordered arrays of titania nanotubes (NTs) are considered as good candidates for photocatalytic applications including water splitting. Considering that the functionality of these nanostructures is influenced by their morphology, electronic and the crystallographic structure, fundamental understanding of these properties and their possible correlations can clarify the approaches toward enhanced photocatalytic efficiency. In this work, ordered arrays of titania NTs are synthesized electrochemically and are subjected to isochronal annealing treatments in various atmospheres (oxygen-rich, oxygen-deficient and reducing) to modify their morphology, crystal and electronic structure. Upon characterization of these NTs, direct correlations are found between the annealing atmosphere and the corresponding unit cell volume and the crystallite size. Furthermore, correlations between the NTs’ structure and magnetic response are observed, revealing changes in the electronic structure such as the density of states, that are in turn relevant to the functional catalytic properties of titania.

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Articles
Copyright
Copyright © Materials Research Society 2013 
Figure 0

FIG. 1.SEM micrographs of the as-anodized titania NTs, (a) top, (b) bottom, and (c) lateral view.

Figure 1

FIG. 2.X-ray diffraction patterns of titania NTs in the as-anodized state and annealed (ann.) for 2 h at 450 °C in H2, Ar, and O2 gases.

Figure 2

FIG. 3.Illustration of the anatase crystal structure of titania: (a) with a stoichiometric ratio of titanium and oxygen atoms and (b) with an oxygen vacancy. The small red spheres and large blue spheres represent oxygen and titanium atoms, respectively.

Figure 3

FIG. 4.The crystallographic data are displayed for titania NTs subjected to different annealing atmospheres: (a) measured lattice parameters, (b) the anatase unit cell volume, and (c) crystallite size; the dotted curves are a guide for the eye.

Figure 4

FIG. 5.SEM micrographs of typical perpendicular (left hand side) and parallel (right hand side) views of titania NTs annealed in: (a and b) oxygen-rich, (c and d) oxygen-deficient (Ar), and (e and f) reducing (H2) environments.

Figure 5

FIG. 6.(a) Temperature dependence of the total magnetic susceptibility, χtot, for titania NTs in the as-anodized state and annealed (ann.) in different gas environments for 2 h at 450 °C. Data from the anatase reference powder and single crystal rutile is included for comparison. The dotted curves are fit to the total measured susceptibility data using Eq. (1) encompassing Curie-Weiss and Pauli paramagnetic contributions. The inset shows the low temperature region (T < 50); (b) temperature trend of the inverse Curie-Weiss susceptibility for the annealed and as-anodized NTs [same symbols as part (a)], with a linear fit to the data (dashed lines) that highlight a negative Curie-Weiss temperature for the as-anodized and O2-annealed NTs.

Figure 6

TABLE I.Fitting parameters for the measured total magnetic susceptibility, ${\rm{\chi }}_{{\rm{tot}}} (T) = C/(T - T_0 ) + {\rm{\chi }}_{{\rm{pp}}}$, Eq. (2) From data in Fig. 6 for titania NTs annealed in different gas environments, as well as for commercially available anatase powder (anatase reference). C is the Curie-Weiss constant, T0 is the Curie-Weiss temperature and χpp is the Pauli paramagnetic contribution to χtot. The average effective atomic moment per magnetic entity, $\langle {\rm{\mu }}_{{\rm{eff}}} \rangle$, and the relative density of states at the Fermi level, N(Ef), are calculated based on Eqs. (2) and (3), respectively.

Figure 7

FIG. 7.Calculated effective atomic moment per titanium atom [Eq. (2)] for the as-anodized and annealed nanotubes (ann. NTs); the dotted curve is a guide for the eye.