Background Subtraction in EELS and EFTEM
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These characteristic ionization edges in EELS are superimposed on a background intensity due to zero-loss and plasmon peaks and the tails of edges lying at lower energies. The separation of energy loss signal from the background is necessary for extracting elemental information for elemental quantification and mapping. Due to the complexity of process contributing to the background, it is not possible to model the background from first principles. The method usually performed to calculate the background is to estimate the background contribution under the edge from the pre-edge area. The background can first be estimated and subsequently extrapolated to higher energies to subtract it from the core-loss region.

Because of the similarities in signal extraction between EELS and EFTEM the same statistical extrapolation can be applied. Different methods for background subtraction have been proposed by numerous researchers [1 - 4]. Depending on the complexity of the chosen model, different number of filtered images at different energy losses in front of the core-edge has to be recorded according to the number of fitting parameters for the background subtraction.

In fact, the background removal in EELS is much more different than in EDS because of the complexity and heterogeneity of the shape of the various edges. Such problems can be partially overcome by having standard materials to obtain information of approximate edge shapes and intensities, and using such calculated information to the experimental spectrum for the background correction.

The EEL spectra in Figure 4723b show the Al L2,3 edge as well as the Si L2,3 edge after background subtraction, taken from AlxSiyOz matrix. Note that the background subtraction was done by referring to the first edge in the profile (Al L2,3 edge here).

EELS profile of Al and Si taken from AlxSiyOz matrix

Figure 4723b. EELS profile of Al and Si taken from AlxSiyOz matrix by a electron probe of 2 nm in diameter. [5]

Figure 4723c shows that the chemical shifts are revealed by spatially resolved EELS of Si-L2,3 edges. Figure 4723c (a) shows the 2-D (two-dimensional) spectrum image obtained by an energy filter. Note that this image shows the image contrast before background subtraction. The vertical axis corresponds to the location (y) in the layered materials of SiON. Si3N4, SiO2 and pure Si. The horizontal axis corresponds to the energy loss E. Energy dispersion used here was 0.051 eV per pixel. The energy range ΔE recorded in the 2-D spectrum image was 52 eV (= 88 - 141 eV in energy loss). Both the shift of the bright lines (shown by red arrows) in Figure 4723c (a) and the vertical lines in Figure 4723c (b) indicate the chemical shift of Si-L2,3 edges. Figure 4723c (b) shows energy loss spectra of each layer extracted from Figure 4723c (a). Here, the backgrounds of the spectra were subtracted.

The spatially resolved EELS analysis of Si-L2,3 edges, (a) 2-D spectrum image and (b) spectra of SiON. Si3N4, SiO2 and pure Si

Figure 4723c. The spatially resolved EELS analysis of Si-L2,3 edges, (a) 2-D spectrum
image and (b) spectra of SiON. Si3N4, SiO2 and pure Si. Adapted from [4]

Figure 4723d shows an EEL spectrum, presenting Pd-M4,5 edge at 335 eV, taken from a Pd nanoparticle on holey carbon (C) film. Both the C and Pd signals are clear. In order to extract the Pd signal, the energy window for background subtraction is selected before the C K edge but not immediately before the Pd-M4 edge onset since there is uncertainty which is induced by the carbon peak.

EEL spectrum taken from a Pd nanoparticle on holey carbon film

Figure 4723d. EEL spectrum taken from a Pd nanoparticle on holey carbon film. Adapted from [6]

In many cases, the background window cannot be too big since the energy peaks of other possible elements in the specimen are very close to the core-loss of the interesting element. For instance, for a core loss of the interesting element is about 348 eV, a small background window (e.g. 20 eV) is used to fit the spectrum in order to avoid the contribution from the carbon edge (284 eV), so that we only pick up the signal generated by the interesting element for the elemental evaluation.

In practice, the background can be modelled and removed with the use of the inverse power-law model (AE-r) as shown in the examples in Table 4723.

Table 4723. Examples of background removal with inverse power-law model.

Fitting region immediately ahead of the edge
L2,3 30 eV




[1] Bentley, J., Lehmann, G. L., Sklad, P. S., 1982. Alternative background fitting for electron energy-loss spectra. In Proc. 40th Annual EMSA
Meeting, ed G. W. Bailey, pp. 496 497. Claitor’s, Baton Rouge.
[2] Bonnet, N., Colliex, C., Mory, C., Tence, M., 1988. Developments in processing image sequences for elemental mapping. Scanning
Microscopy, Supplement, Vol. 2, pp. 351 364. Scanning Microscopy International, Chicago, IL.
[3] Tenailleau H., Martin J. M., 1992. A new background subtraction for lowenergy EELS core edges. J. Microsc., 166, 297–306.
[4] Koji Kimoto, Tomoko Sekiguchi and Takashi Aoyama, Chemical shift mapping of Si L and K edges using spatially resolved EELS and energy-filtering TEM, Journal of Electron Microscopy 46(5): 369-374 (1997).
[5] I. Sieber, R. Schneider, I. Doerfel, P. Schubert-Bischoff, S. Gall, W. Fuhs, Preparation of thin polycrystalline silicon films on glass by aluminium induced crystallisation—an electron microscopy study, Thin Solid Films 427 (2003) 298–302.
[6] R. Esparza, Amado F. García-Ruiz, J. J. Velázquez Salazar, R. Pérez, and M. José-Yacamán, Structural characterization of Pt–Pd core–shell nanoparticles by Cs-corrected STEM, J Nanopart Res. 2012 Dec; 15(1342).