Photoluminescence oscillations: thickness sensibility of a film
Huang, K.; Pu, L.; Shi, Y.; Han, P.; Zhang, R. & Zheng Y. D.
Appl. Phys. Lett. 89, 201118 (2006) | Abs | Full | CrossRef |
AIP Published online 17 November 2006
Photoluminescence oscillations: thickness sensibility of a film
Recently, our group developed a nondestructive method for the measurement of the thickness and refractive index with a high resolution based on the material's photoluminescence. We reported the results in 13 November 2006 issue of Appl. Phys. Lett. [1]. It is found out that the strong oscillations exposed on the laser-excited photoluminescence spectrum of porous alumina film show highly sensitive to the product of the film's thickness (L) and the refractive index (n), that is, optical length (nL). Detailed analysis elucidates that the phenomenon, designated as Photoluminescence Oscillations (PLO), can be ascribed to the interference within a Fabry-Pérot optical cavity where the oscillation period corresponds to the difference between two longitudinal modes.
The samples, porous alumina films, were fabricated using constant dc 40 V anodization of the annealed and polished pure Al foils in 0.3 M oxalic acid for different time. These conditions give typical parameters of porous alumina films with pore diameter of ~30 nm and a corresponding cell tip (barrier layer) of ~ 100 nm, namely, the lattice constant of the hexagonal pore lattice, the distance of the nearest neighboring pores, is 100 nm. With these parameters, the calculated porosity (p) is about 8% based on the standard structure model of porous alumina film. The PL was excited by a He–Cd laser (325 nm). Corresponding to the recorded photon energies [3.54 to 2.25 eV (350–550 nm)], the material's dispersion (dn/dλ) is nearly zero, which resulted in the equidistant PL oscillating peaks (ΔE is the separation of two neighboring oscillating peaks), thus the constant optical length [nL= hc/2ΔE, where h is Planck's constant (6.626×10-34 Js), c is the speed of light (2.998×108 m/s)].
Figure1. Link to the large image: HighRes.

Credit: Scidea Art 2006 Source: www.ScideaNews.com
For a thin film, it is easy and accurately to measure the thickness L by using SEM; then determine the modes' space ΔEPLO with Photoluminescence Oscillations. This measurement gives the effective refractive index neff of 1.66 of the porous alumina film. This result matches the coefficient of average deviation of 2% to 1.62 extracted from the Bruggeman equation [2] (See Figure);
(b) Measurement of the film’s thickness L = hc/(2neffΔEPLO):
Besides the tedious method by using TEM, for a thicker film, the accuracy of the thickness measurement decreases much by using SEM due to that it is difficult to determine the exact location of the films' interface. Moreover, this SEM limitation also accompanies with the insulant or the transparent sample. Therefore, providing that we can get accurate data of the effective refractive index neff from the Bruggeman equation or measuring with the typical skills of spectral reflectance or transmittance, x-ray diffraction or ellipsometry, and then determine the modes' space ΔEPLO with Photoluminescence Oscillations, the thickness can be easily and accurately predicted in a nondestructive manner.
Sometimes, the spectrum of x-ray diffraction is complicated due to the defects and the impurities. Whereas ellipsometry is not appropriate for measuring the optical thickness of porous materials. First, thickness measurement using ellipsometry is simulated together with the effective refractive index (n) and extinction coefficient (k) of a film. For common films, such as silicon dioxide film, there is a calibrated n & k database, and it is easy to measure thickness accurately. However, for the films used uncommonly, for example, porous alumina film, there has no calibrated n & k database which causes a problem. Second, the effective refractive index varies with the porosity that is so sensitive to the fabricated conditions. Therefore, it is unpractical to acquire a uniform n & k database of porous alumina films for ellipsometry.
"Everybody takes for granted that the Photoluminescence Oscillations is nothing special but just interference, however, there is indeed a little of surprise when we note that the thickness or the refractive index can be extracted easily and accurately in such a nondestructive manner..." said the group leader Prof. Yi SHI in a group's seminar.
Moreover, we believe that this optical phenomenon is not a special case but just structure related; that is, if the film thickness is compared with N(λ/2) (N=1,2,3...), the photoluminescence oscillations will be observed. However, if dn/dλ is far beyond zero, the oscillations are somewhat complex because the spaces between neighboring oscillating peaks will be different. The detailed discussion will be published elsewhere. Considering that the optical parameters are related to band energy, luminescence center, exciton, and phonon could be extracted from the PL spectrum; therefore, this oscillation endows photoluminescence spectrum with a fascinating dimension.
As endnotes, porous alumina film with periodic nanopore lattice [3-7] is widely used as a template or mask in the fabrication of mesostructures [8-12]. It also acts as an insulator host to sustain the functional material on many occasions.
* Lin PU is in the Physics Department of Nanjing University, Nanjing 210093, CHINA.
| 1 | Photoluminescence Oscillations: Huang, K.; Pu, L.; Shi, Y.; Han, P.; Zhang, R. & Zheng Y. D. Photoluminescence Oscillations in Porous Alumina Films. Appl. Phys. Lett. 89, 201118 (2006). | Abs | Full | CrossRef | |
| 2 | Bruggeman Equation: Bruggeman, D. A. G. Ann. Phys. 24, 636 (1935); Astrova, E. V. & Tolmachev, V. A. Effective Refractive Index and Composition of Oxidized Porous Silicon Films. Mater. Sci. Eng., B 69–70, 142-148 (2000). | Abs | PDF | CrossRef | |
| 3 | Keller, F.; Hunter, M. S. & Robinson, D. L. Structural features of oxide coatings on aluminum. J. Electrochem. Soc. 100, 411-419 (1953). | ChemPort |; O'Sullivan, J. P. & Wood, G. C. Morphology and mechanism of formation of porous anodic films on aluminum. Proc. R. Soc. London, Ser. A 317, 511-543 (1970). | ChemPort | |
| 4 | (a) Masuda, H. & Fukuda, K. Ordered Metal Nanohole Arrays Made by a Two-Step Replication of Honeycomb Structures of Anodic Alumina. Science 268, 1466 (1995); | Abs | PDF Reprint | CrossRef | ISI | (b) Masuda, H. & Satoh, M. Fabrication of Gold Nanodot Array Using Anodic Porous Alumina as an Evaporation Mask. Jpn. J. Appl. Phys., Part 2 35, L126 (1996); | Abs | PDF | CrossRef | (c) Masuda, H.; Asoh, H.; Watanabe, M.; Nishio, K.; Nakao, M. & Tamamura, T. Square and Triangular Nanohole Array Architectures in Anodic Alumina. Adv. Mater. 13, 189 (2001). | Abs | PDF | CrossRef | |
| 5 | (a) Jessensky, O.; Muller, F. & Gösele, U. Self-organized formation of hexagonal pore arrays in anodic alumina. Appl. Phys. Lett. 72, 1173 (1998); | Abs | Full | PDF | CrossRef | (b) Choi, J. Wehrspohn, R. B. & Gösele, U. Moiré Pattern Formation on Porous Alumina Arrays Using Nanoimprint Lithography. Adv. Mater. 15, 1531-1534 (2003); | Abs | PDF | CrossRef | (c) Nielsch, K.; Choi, J.; Schwirn, K.; Wehrspohn, R. B. & Gösele, U. Self-ordering Regimes of Porous Alumina: The 10 Porosity Rule. Nano Lett. 2, 677 (2002). | Abs | Full | PDF | CrossRef | |
| 6 | Pu, L.; Bao, X. M.; Zou, J. P. & Feng, D. Individual Alumina Nanotubes. Angew. Chem., Int. Ed. 40, 1490-1493 (2001). | Abs | Full | PDF | CrossRef | |
| 7 | Meng, G. W.; Jung, Y. J.; Cao, A. Y.; Vajtai, R. & Ajayan, P. M. Controlled Fabrication of Hierarchically Branched Nanopores, Nanotubes, and Nanowires. Proc. Natl. Acad. Sci. U.S.A. 102, 7074-7078 (2005). | Abs | Full | PDF | Supp.Info. | CrossRef | |
| 8 | Martin, C. R. Nanomaterials - A Membrane-Based Synthetic Approach. Science 266 (5193), 1961-1966 (1994). | Abs | PDF | CrossRef | ISI | |
| 9 | (a) Liang, J. Y.; Chik, H.; Yin, A. J. & Xu, J. M. Two-dimensional lateral superlattices of nanostructures: Nonlithographic formation by anodic membrane template. J. Appl. Phys. 91, 2544-2546 (2002); | Abs | Full | PDF| CrossRef | (b) Li, J.; Papadopoulos, C. & Xu, J. M. Nanoelectronics: Growing Y-junction carbon nanotubes. Nature 402, 253-254 (1999); | Abs | Full | PDF | CrossRef | ISI | (c) Li, J.; Papadopoulos, C.; Xu, J. M. & Moskovits, M. Highly-ordered carbon nanotube arrays for electronics applications. Appl. Phys. Lett. 75, 367-369 (1999). | Abs | Full | PDF | CrossRef | |
| 10 | Pu, L.; Shi, Y.; Zhu, J. M.; Bao, X. M.; Zhang, R. & Zheng, Y. D. Electrochemical lithography: fabrication of nanoscale Si tips by porous anodization of Al/Si wafer. Chem. Commun. (8) 942-943 (2004) | Abs | Full | PDF | Supp.Info. | CrossRef | |
| 11 | Lee, W. Scholz, R. Nielsch, K. & Gösele, U. A Template-Based Electrochemical Method for the Synthesis of Multisegmented Metallic Nanotubes. Angew. Chem., Int. Ed. 44, 6050-6054 (2005). | Abs | Full | PDF | Supp.Info. | CrossRef | ISI | |
| 12 | Zhao, L. L.; Yosef, M.; Steinhart, M.; Göring, P.; Hofmeister, H.; Gösele, U. & Schlecht, S. Porous Silicon and Alumina as Chemically Reactive Templates for the Synthesis of Tubes and Wires of SnSe, Sn, and SnO2. Angew. Chem., Int. Ed. 45 (2), 311-315 (2006) | Abs | Full | PDF | CrossRef |
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Citation
L. PU
Lin PU. Photoluminescence oscillations: thickness sensibility of a film. Scidea Sketch 1 (2) ss20061113a1 (2007).
♦ doi: 10.3128/ss20061113a1 | Scidea :: Abs . Full | CrossRef
♦ Scidea Sketch :: ISSN: 1992 - 8548
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