research papers\(\def\hfill{\hskip 5em}\def\hfil{\hskip 3em}\def\eqno#1{\hfil {#1}}\)

Journal logoJOURNAL OF
SYNCHROTRON
RADIATION
ISSN: 1600-5775

hv2-concept breaks the photon-count limit of RIXS instrumentation

CROSSMARK_Color_square_no_text.svg

aDiamond Light Source, Harwell Campus, Didcot OX11 0DE, United Kingdom, bDepartment of Precision Science and Technology, Graduate School of Engineering, Osaka University, 2-1 Yamada-oka, Suita, Osaka, Japan, and cSwiss Light Source, Paul Scherrer Institute, 5232 Villigen-PSI, Switzerland
*Correspondence e-mail: kejin.zhou@diamond.ac.uk, vladimir.strocov@psi.ch

Edited by I. Lindau, SLAC/Stanford University, USA (Received 31 March 2020; accepted 26 June 2020; online 5 August 2020)

Upon progressive refinement of energy resolution, the conventional resonant inelastic X-ray scattering (RIXS) instrumentation reaches the limit where the bandwidth of incident photons becomes insufficient to deliver an acceptable photon-count rate. Here it is shown that RIXS spectra as a function of energy loss are essentially invariant to their integration over incident energies within the core-hole lifetime. This fact permits RIXS instrumentation based on the hv2-concept to utilize incident synchrotron radiation over the whole core-hole lifetime window without any compromise on the much finer energy-loss resolution, thereby breaking the photon-count limit.

1. Introduction

Synchrotron-radiation-based resonant inelastic X-ray scattering (RIXS) is one of the most advanced spectroscopic techniques giving access to the whole spectrum of charge-neutral excitations in condensed and soft matter, ranging from charge transfer and orbital excitations at its high-energy end of a few eV to magnon, phonon and many exotic elementary excitations at its low-energy end extending ultimately down to a few meV (Braicovich et al., 2010[Braicovich, L., van den Brink, J., Bisogni, V., Sala, M. M., Ament, L. J. P., Brookes, N. B., De Luca, G. M., Salluzzo, M., Schmitt, T., Strocov, V. N. & Ghiringhelli, G. (2010). Phys. Rev. Lett. 104, 077002.]; La Tacon et al., 2011[Le Tacon, M., Ghiringhelli, G., Chaloupka, J., Sala, M. M., Hinkov, V., Haverkort, M. W., Minola, M., Bakr, M., Zhou, K. J., Blanco-Canosa, S., Monney, C., Song, Y. T., Sun, G. L., Lin, C. T., De Luca, G. M., Salluzzo, M., Khaliullin, G., Schmitt, T., Braicovich, L. & Keimer, B. (2011). Nat. Phys. 7, 725-730.]; Schlappa et al., 2012[Schlappa, J., Wohlfeld, K., Zhou, K. J., Mourigal, M., Haverkort, M. W., Strocov, V. N., Hozoi, L., Monney, C., Nishimoto, S., Singh, S., Revcolevschi, A., Caux, J., Patthey, L., Rønnow, H. M., van den Brink, J. & Schmitt, T. (2012). Nature, 485, 82-85.]; Ghiringhelli et al., 2012[Ghiringhelli, G., Le Tacon, M., Minola, M., Blanco-Canosa, S., Mazzoli, C., Brookes, N. B., De Luca, G. M., Frano, A., Hawthorn, D. G., He, F., Loew, T., Moretti Sala, M., Peets, D. C., Salluzzo, M., Schierle, E., Sutarto, R., Sawatzky, G. A., Weschke, E., Keimer, B. & Braicovich, L. (2012). Science, 337, 821-825.]; Chaix et al., 2017[Chaix, L., Ghiringhelli, G., Peng, Y. Y., Hashimoto, M., Moritz, B., Kummer, K., Brookes, N. B., He, Y., Chen, S., Ishida, S., Yoshida, Y., Eisaki, H., Salluzzo, M., Braicovich, L., Shen, Z., Devereaux, T. P. & Lee, W. (2017). Nat. Phys. 13, 952-956.]; Hepting et al., 2018[Hepting, M., Chaix, L., Huang, E. W., Fumagalli, R., Peng, Y. Y., Moritz, B., Kummer, K., Brookes, N. B., Lee, W. C., Hashimoto, M., Sarkar, T., He, J. F., Rotundu, C. R., Lee, Y. S., Greene, R. L., Braicovich, L., Ghiringhelli, G., Shen, Z. X., Devereaux, T. P. & Lee, W. S. (2018). Nature, 563, 374-378.]; Arpaia et al., 2019[Arpaia, R., Caprara, S., Fumagalli, R., De Vecchi, G., Peng, Y. Y., Andersson, E., Betto, D., De Luca, G. M., Brookes, N. B., Lombardi, F., Salluzzo, M., Braicovich, L., Di Castro, C., Grilli, M. & Ghiringhelli, G. (2019). Science, 365, 906-910.]). High energy resolution is a prerequisite of the RIXS experiment in pursuit of the progressively refining energy scale of these excitations.

During the last decade, RIXS instrumentation has seen enormous progress, with its state-of-the-art resolving power now approaching 50000. The increase comes on both the incident photon side, defined by the beamline energy resolution, and on the outgoing photon side, defined by the spectrometer energy resolution. At a certain stage of the resolution improvement, however, the incident photon-energy bandwidth reduces so much that the total number of photons delivered to the sample becomes insufficient for the accumulation of the RIXS signal within any reasonable acquisition time. We call this situation the photon-count limit of RIXS instrumentation. It cannot be circumvented on the route of the conventional RIXS instrumentation, where the resolution improvement inevitably reduces the utilized bandwidth of incident X-ray photons.

A way to break through the photon-count limit can be envisaged by bringing together insights into the fundamental physics of the RIXS process and novel instrumental concepts. On the physics side, the ability of RIXS to detect elementary excitations is due to the intermediate core-hole state. For instance, spin-flip excitations at the L-edge in many transition metal oxides are allowed thanks to the strong spin-orbit (LS) coupling of the 2p core-hole state. Importantly, the intermediate state is naturally broadened due to the core-hole lifetime. Although the spectrum of the elementary excitations observed in RIXS critically depends on the incident energy involving different intermediate states, one can nevertheless expect that this spectrum stays constant as long as the incident energy is kept within the lifetime broadening of the selected intermediate state.

On the instrumental side, a way to utilize the extended bandwidth of the incident-photon energy (hvin) without any compromise on resolution in the outgoing-photon energy (hvout) can be realized with the recently suggested hv2-concept of the RIXS spectrometer (Strocov, 2010[Strocov, V. N. (2010). J. Synchrotron Rad. 17, 103-106.]). The line focus of light from the focal plane of the beamline monochromator, dispersed in hvin in the vertical direction, is imaged by refocusing optics onto the sample. The spectrometer uses a focusing mirror in its vertical (imaging) plane to refocus the image from the sample onto the position-sensitive detector, resolving the scattered light in hvin. At the same time, a cylinder variable-line-spacing (VLS) grating operating in the horizontal (dispersive) plane of the spectrometer disperses and focuses the scattered light onto the detector, resolving it in hvout. In this way the RIXS intensity is acquired as a two-dimensional (2D) image in the hvin and hvout coordinates detected simultaneously (Strocov, 2010[Strocov, V. N. (2010). J. Synchrotron Rad. 17, 103-106.]). Obviously, this concept implies sample homogeneity within the line focus on the sample, which can be squeezed by the refocusing optics to ∼100 µm and less. Later, Warwick et al. realized that the main factor limiting the hvin-acceptance and thus efficiency of this concept is the spatial extension of the light footprint on the sample along the hvin-direction, and suggested to solve this problem by replacing the focusing mirror in the imaging plane of the spectrometer by a Wolter-type imaging optics (Warwick et al., 2014[Warwick, T., Chuang, Y.-D., Voronov, D. L. & Padmore, H. A. (2014). J. Synchrotron Rad. 21, 736-743.]). Furthermore, the focal-plane inclination at the sample has been eliminated with an elliptical pre-mirror of the monochromator. The first project to realize this scheme, the double-dispersion QERLIN spectrometer at the Advanced Light Source, is presently nearing its completion (Chuang et al., 2016[Chuang, Y., Anderson, C., Benk, M., Goldberg, K., Voronov, D., Warwick, T., Yashchuk, V. & Padmore, H. A. (2016). AIP Conf. Proc. 1741, 050011.]). Remarkably, a dramatic increase of the overall scattered X-ray intensity detected with such an imaging-hv2 spectrometer of about two orders of magnitude compared with the conventional state-of-the-art RIXS spectrometers comes without any compromise on the energy-loss resolution.

Here, we demonstrate fundamental scientific grounds allowing a breakthrough of the photon-count limit of RIXS instrumentation towards a progressively refining energy resolution. We report ultra-high-resolution RIXS experiments on a prototypical binary oxide, CoO, across the Co L3-edge, and demonstrate that the RIXS spectral line profile on the energy-loss scale stays invariant of hvin as long as it is kept within the core-hole lifetime broadening. Furthermore, we analyze the RIXS intensity distribution in the (hvin, hvout) coordinates generated by the imaging-hv2 spectrometer and demonstrate a way of rendering it into the RIXS spectra over the whole hvin-window of the core-hole lifetime, increasing the efficiency of the RIXS experiment by one to two orders of magnitude without compromising its resolution on the energy-loss scale.

2. RIXS spectra across the absorption line

Ultra-high-resolution experiments to explore the sensitivity of RIXS spectral structures, as a function of hvout, to the variation of hvin were performed at the I21-RIXS beamline at Diamond Light Source, UK (https://www.diamond.ac.uk/Instruments/Magnetic-Materials/I21.html). Single-crystal CoO was selected for the study focused on the low-energy excitations at the Co L3-edge. The sample was aligned with the surface normal (100) lying in the horizontal scattering plane. Co L3-edge X-ray absorption spectroscopy (XAS) data were collected in the fluorescence yield. For RIXS measurements, linear σ-polarization was used. The total energy resolution dE at the full width at half-maximum (FWHM) was about 33 meV at the Co L3-edge. The grazing-incidence and scattering angles θ and 2θ were fixed to 20° and 154°, respectively. All measurements were made at a temperature of 13 K.

Fig. 1(a)[link] displays the Co L3-edge XAS. The fine structure is dominated by the multiplet effects of the intermediate core-hole states of the Co2+ ion within its crystal-field symmetry. Two hvin regions were chosen (red and blue highlights) to excite RIXS in a step of 0.03 eV. The low-energy RIXS spectra in these regions, presented in Figs. 1(b) and 1(c)[link], were obtained by summation over hvin-intervals of different energy windows. For example, the spectrum denoted by ±0.00 eV means it was acquired at the central incident energies hvin = 777.14 eV and 778.99 eV of the two regions, while the spectrum denoted by ±0.15 eV is the average of the RIXS spectra excited with hvin from −0.15 eV to +0.15 eV relative to the central incident energies. A three-peak structure is clearly present in all RIXS spectra. The shoulder peak at zero energy results from the quasi-elastic scattering from the sample, and the second and third peaks at ∼60 meV and ∼120 meV are arguably dominated by the one-magnon and two-magnon excitations, respectively (Sarte et al., 2019[Sarte, P. M., Songvilay, M., Pachoud, E., Ewings, R. A., Frost, C. D., Prabhakaran, D., Hong, K. H., Browne, A. J., Yamani, Z., Attfield, J. P., Rodriguez, E. E., Wilson, S. D. & Stock, C. (2019). Phys. Rev. B, 100, 075143.]).

[Figure 1]
Figure 1
(a) The Co L3-edge XAS spectrum collected using fluorescence yield. Red and the blue bars mark the energy windows where the RIXS spectra were acquired. (b, c) Low-energy excitations in CoO as a function of the hvin-integration window for the region marked in red (b) and blue (c) in (a). (d, e) Difference ratio P between the integrated and central RIXS spectra as a function of the hvin-window (see the definition in the main text).

It is noticeable that the line shape of the averaged RIXS spectra deviates more and more from that of the central RIXS spectrum as the hvin-window widens. To quantify our analysis, we define P = [Iave(E) − I0(E)]/I0(E) as a measure of the amount of deviation, in which Iave(E) represents the RIXS spectra averaged over the hvin-window and I0(E) stands for the RIXS spectrum excited by the central hvin. The value of P, plotted in Figs. 1(d) and 1(e)[link], shows a monotonic increase as the hvin-window widens to ±250 meV. We can define a threshold, below which the RIXS spectra are regarded as invariant, as P = 10%. This corresponds to an hvin-integration window of about ±0.24 eV which is roughly the FWHM of the Co L3 core-hole lifetime broadening 0.43 eV (Krause & Oliver, 1979[Krause, M. O. & Oliver, J. H. (1979). J. Phys. Chem. Ref. Data, 8, 329-338.]).

In this way, we have shown that the RIXS spectra can be integrated in an hvin-window of the core-hole lifetime while keeping the whole spectroscopic information. We note that our case of magnon excitations can be considered as one of the most critical on the hvin-bandwidth, and high-energy-loss excitations, for example, the orbital excitations, are typically less sensitive to it.

3. Detection efficiency of the hv2-concept

We now demonstrate how the hv2-concept translates the invariance of the RIXS spectra across the absorption line into a dramatic detection-efficiency increase. Fig. 2[link] schematizes an XAS spectral peak and corresponding RIXS intensity map, where the elastic peak stretching along the hvin = hvout line is tracked by two Raman satellites at constant energy loss hvinhvout. The sought-for spectrum of RIXS intensity as a function of energy loss, delivered by the conventional spectrometer, is intrinsically integrated over hvin within the bandwidth δE determined by the required combined beamline plus spectrometer energy resolution dE as δE = [{\rm{d}}E/\sqrt{2}] (in the ideal case when the two contributions are balanced). In contrast, the full 2D map acquired with the imaging-hv2 spectrometer allows us to obtain the RIXS spectrum by integrating along the hvinhvout direction within a much larger interval ΔE determined by the XAS peak-width. In this way, the hv2-concept allows full utilization of a broad hvin bandwidth, realistically up to two orders of magnitude compared with the energy-loss resolution, which dramatically increases the detection efficiency without any sacrifice on the latter. It should be noted that the use of imaging optics in the re­focusing and, as suggested by Warwick et al. (2014[Warwick, T., Chuang, Y.-D., Voronov, D. L. & Padmore, H. A. (2014). J. Synchrotron Rad. 21, 736-743.]), spectrometer stages of the optical scheme ensures the invariance of energy resolution over the whole intercepted hvin range. We note that another concept that promises accepting a large hvin bandwidth without sacrificing the energy-loss resolution is the active-grating monochromator (AGM) and active-grating spectrometer (AGS) implemented at the Taiwan Photon Source (Lai et al., 2014[Lai, C. H., Fung, H. S., Wu, W. B., Huang, H. Y., Fu, H. W., Lin, S. W., Huang, S. W., Chiu, C. C., Wang, D. J., Huang, L. J., Tseng, T. C., Chung, S. C., Chen, C. T. & Huang, D. J. (2014). J. Synchrotron Rad. 21, 325-332.]). Such an instrument inherently integrates the RIXS intensity along the hvinhvout direction to deliver essentially a 1D spectrum, whereas the hv2-concept delivers the full 2D map allowing integration either along constant hvinhvout to keep the energy resolution of the Raman peaks or along constant hvout to keep that of the fluorescence peaks.

[Figure 2]
Figure 2
Schematic XAS spectrum (a) and the corresponding RIXS intensity map in the (hvin, hvout) coordinates (b) and rendered into the (hvin, hvinhvout) coordinates (c). Whereas the conventional RIXS spectrometer utilizes incident photons in a narrow bandwidth δE, the hv2 one utilizes a much larger bandwidth ΔE of the XAS peakwidth.

Finally, we will assess the detection-efficiency gain delivered by the imaging-hv2 spectrometer relative to the conventional RIXS spectrometer adopting the highest-transmission optical scheme consisting of a collecting mirror and a spherical VLS-grating (Ghiringhelli et al., 2006[Ghiringhelli, G., Piazzalunga, A., Dallera, C., Trezzi, G., Braicovich, L., Schmitt, T., Strocov, V. N., Betemps, R., Patthey, L., Wang, X. & Grioni, M. (2006). Rev. Sci. Instrum. 77, 113108.]; Strocov et al., 2011[Strocov, V. N., Schmitt, T., Flechsig, U., Patthey, L. & Chiuzbăian, G. S. (2011). J. Synchrotron Rad. 18, 134-142.]). For the imaging-hv2 spectrometer we assume a refocusing-optics stage employing two imaging pairs operating in the horizontal and vertical planes, and for the conventional one of a Kirkpatrick–Baez pair of ellipsoidal mirrors. The gain is defined essentially by the ratio of the FWHM core-level ΔECL, utilized by the former, to the beamline FWHM resolution, utilized by the latter. This ratio should be further reduced to account for the three additional mirrors in the imaging-hv2 scheme compared with the conventional one [two additional reflections in the imaging-optics refocusing stage and one in the imaging stage of the spectrometer (Warwick et al., 2014[Warwick, T., Chuang, Y.-D., Voronov, D. L. & Padmore, H. A. (2014). J. Synchrotron Rad. 21, 736-743.]; Chuang et al., 2016[Chuang, Y., Anderson, C., Benk, M., Goldberg, K., Voronov, D., Warwick, T., Yashchuk, V. & Padmore, H. A. (2016). AIP Conf. Proc. 1741, 050011.]), a factor of ∼0.9 at each] and for another factor of ∼0.9 describing the average amplitude of the XAS peak within its FWHM relative to the peak value. The results are presented in Fig. 3[link] as a function of combined dE for three values of ΔECL. Obviously, the gain is proportional to ΔECL and blows up with the resolution refinement. Even for the lowest ΔECL = 250 meV, the imaging-hv2 spectrometer overtakes the conventional one starting already from dE ≃ 115 meV, achieves a detection-efficiency advantage of ∼4 at the currently standard dE ≃ 30 meV, and boosts this advantage in a singular manner with further refinement of dE. These results clearly show the breakthrough of the photon-count limit towards progressive energy-resolution refinement. In free speech, it is really astonishing to see how all incident photons within a bandwidth, say, of 1 eV build up a RIXS spectrum with a resolution of 10 meV.

[Figure 3]
Figure 3
Intensity gain delivered by the imaging-hv2 spectrometer relative to the conventional one as a function of energy-loss resolution for different core-level energy widths.

We will now illustrate these considerations with our experimental example at the Co L3-edge presented above in Fig. 1[link], where the total resolution dE was ∼33 meV at the incident X-ray beam bandwidth δE ≃ 23 meV. The latter corresponds to an exit slit opening of 10 µm. If the hv2-concept is used here, one can have the same total dE while opening the exit slit to 200 µm delivering δE ≃ 480 meV. In simple terms, one can imagine that 20 horizontal stripes of the X-ray beam are laid vertically on the sample, with each stripe delivering a RIXS spectrum identical to the central one. Eventually, one sums up all of them into the total RIXS spectrum without loss of the total dE. Thus the efficiency gain achieved by the imaging-hv2 spectrometer by using the whole bandwidth of incident X-rays within the core-hole lifetime FWHM, even corrected for the additional mirrors in the optical scheme, is nearly a factor of 15 compared with the conventional RIXS instrumentation.

We note that in many cases such as orbital excitations the RIXS spectra are less sensitive to the hvin-bandwidth. Furthermore, many experiments focus merely on energy and not on the magnitude or lineshape of the RIXS structures. In such cases the hv2-concept allows utilization of incident photons through the whole energy extension of the multiplet and spin–orbit structure of the XAS spectrum, allowing much larger intensity gain compared with the core-lifetime window. This situation has a similarity to non-resonant X-ray fluorescence measurements, where one opens up the beamline exit slit to utilize incident photons in a large hvin-window.

4. Summary and outlook

In summary, we have shown that the RIXS spectra as a function of energy loss are practically invariant to their integration over the hvin-window equal to the core-hole lifetime. This fact permits the new generation of the RIXS instrumentation based on the hv2-concept to utilize incident synchrotron radiation over the whole lifetime-wide bandwidth which is much larger than the required energy-loss resolution, thereby breaking the photon-count limit of the conventional RIXS instrumentation. At present the hv2-concept is seen as the optimal way to keep RIXS going towards progressively refining the energy scale of charge-neutral excitations without any compromise on the precision and fullness of the spectroscopic information. A practical scheme of an imaging-hv2 spectrometer tailored to modern diffraction-limited synchrotron sources will be published in our follow-up paper.

Acknowledgements

We thank Abhishek Nag for the support on the RIXS measurements, and Thorsten Schmitt for the fruitful discussions. We also acknowledge Diamond Light Source for providing science commissioning beam time at beamline I21.

References

First citationArpaia, R., Caprara, S., Fumagalli, R., De Vecchi, G., Peng, Y. Y., Andersson, E., Betto, D., De Luca, G. M., Brookes, N. B., Lombardi, F., Salluzzo, M., Braicovich, L., Di Castro, C., Grilli, M. & Ghiringhelli, G. (2019). Science, 365, 906–910.  Web of Science CrossRef CAS PubMed Google Scholar
First citationBraicovich, L., van den Brink, J., Bisogni, V., Sala, M. M., Ament, L. J. P., Brookes, N. B., De Luca, G. M., Salluzzo, M., Schmitt, T., Strocov, V. N. & Ghiringhelli, G. (2010). Phys. Rev. Lett. 104, 077002.  Web of Science CrossRef PubMed Google Scholar
First citationChaix, L., Ghiringhelli, G., Peng, Y. Y., Hashimoto, M., Moritz, B., Kummer, K., Brookes, N. B., He, Y., Chen, S., Ishida, S., Yoshida, Y., Eisaki, H., Salluzzo, M., Braicovich, L., Shen, Z., Devereaux, T. P. & Lee, W. (2017). Nat. Phys. 13, 952–956.  Web of Science CrossRef CAS Google Scholar
First citationChuang, Y., Anderson, C., Benk, M., Goldberg, K., Voronov, D., Warwick, T., Yashchuk, V. & Padmore, H. A. (2016). AIP Conf. Proc. 1741, 050011.  Google Scholar
First citationGhiringhelli, G., Le Tacon, M., Minola, M., Blanco-Canosa, S., Mazzoli, C., Brookes, N. B., De Luca, G. M., Frano, A., Hawthorn, D. G., He, F., Loew, T., Moretti Sala, M., Peets, D. C., Salluzzo, M., Schierle, E., Sutarto, R., Sawatzky, G. A., Weschke, E., Keimer, B. & Braicovich, L. (2012). Science, 337, 821–825.  Web of Science CrossRef CAS PubMed Google Scholar
First citationGhiringhelli, G., Piazzalunga, A., Dallera, C., Trezzi, G., Braicovich, L., Schmitt, T., Strocov, V. N., Betemps, R., Patthey, L., Wang, X. & Grioni, M. (2006). Rev. Sci. Instrum. 77, 113108.  Web of Science CrossRef Google Scholar
First citationHepting, M., Chaix, L., Huang, E. W., Fumagalli, R., Peng, Y. Y., Moritz, B., Kummer, K., Brookes, N. B., Lee, W. C., Hashimoto, M., Sarkar, T., He, J. F., Rotundu, C. R., Lee, Y. S., Greene, R. L., Braicovich, L., Ghiringhelli, G., Shen, Z. X., Devereaux, T. P. & Lee, W. S. (2018). Nature, 563, 374–378.  Web of Science CrossRef CAS PubMed Google Scholar
First citationKrause, M. O. & Oliver, J. H. (1979). J. Phys. Chem. Ref. Data, 8, 329–338.  CrossRef CAS Web of Science Google Scholar
First citationLai, C. H., Fung, H. S., Wu, W. B., Huang, H. Y., Fu, H. W., Lin, S. W., Huang, S. W., Chiu, C. C., Wang, D. J., Huang, L. J., Tseng, T. C., Chung, S. C., Chen, C. T. & Huang, D. J. (2014). J. Synchrotron Rad. 21, 325–332.  Web of Science CrossRef CAS IUCr Journals Google Scholar
First citationLe Tacon, M., Ghiringhelli, G., Chaloupka, J., Sala, M. M., Hinkov, V., Haverkort, M. W., Minola, M., Bakr, M., Zhou, K. J., Blanco-Canosa, S., Monney, C., Song, Y. T., Sun, G. L., Lin, C. T., De Luca, G. M., Salluzzo, M., Khaliullin, G., Schmitt, T., Braicovich, L. & Keimer, B. (2011). Nat. Phys. 7, 725–730.  Web of Science CrossRef CAS Google Scholar
First citationSarte, P. M., Songvilay, M., Pachoud, E., Ewings, R. A., Frost, C. D., Prabhakaran, D., Hong, K. H., Browne, A. J., Yamani, Z., Attfield, J. P., Rodriguez, E. E., Wilson, S. D. & Stock, C. (2019). Phys. Rev. B, 100, 075143.  Web of Science CrossRef Google Scholar
First citationSchlappa, J., Wohlfeld, K., Zhou, K. J., Mourigal, M., Haverkort, M. W., Strocov, V. N., Hozoi, L., Monney, C., Nishimoto, S., Singh, S., Revcolevschi, A., Caux, J., Patthey, L., Rønnow, H. M., van den Brink, J. & Schmitt, T. (2012). Nature, 485, 82–85.  Web of Science CrossRef CAS PubMed Google Scholar
First citationStrocov, V. N. (2010). J. Synchrotron Rad. 17, 103–106.  Web of Science CrossRef CAS IUCr Journals Google Scholar
First citationStrocov, V. N., Schmitt, T., Flechsig, U., Patthey, L. & Chiuzbăian, G. S. (2011). J. Synchrotron Rad. 18, 134–142.  Web of Science CrossRef CAS IUCr Journals Google Scholar
First citationWarwick, T., Chuang, Y.-D., Voronov, D. L. & Padmore, H. A. (2014). J. Synchrotron Rad. 21, 736–743.  Web of Science CrossRef CAS IUCr Journals Google Scholar

This is an open-access article distributed under the terms of the Creative Commons Attribution (CC-BY) Licence, which permits unrestricted use, distribution, and reproduction in any medium, provided the original authors and source are cited.

Journal logoJOURNAL OF
SYNCHROTRON
RADIATION
ISSN: 1600-5775
Follow J. Synchrotron Rad.
Sign up for e-alerts
Follow J. Synchrotron Rad. on Twitter
Follow us on facebook
Sign up for RSS feeds