PEEM and XPEEM: methodology and applications for dynamic processes

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PEEM and XPEEM: methodology and applications for dynamic processes PEEM methods and General considerations Chemical imaging Magnetic imaging XMCD/XMLD Examples Dynamic studies PEEM and XPEEM methods 1

Why X-ray microscopy? 1. Combining high spatial resolution with intrinsic chemical sensitivity of X-rays 2. Chemical maps in 2D 3. Chemical maps in 3D (tomography) 4. Pulsed nature of SR for dynamic measurements PEEM and XPEEM methods 2

Instrumental approach Scanning (PE&T) Sample (scanned) Detector Sample hν Stigmator intermediate lens XPEEM Object plane e - Object lens Backfocal plane Intermediate image Monochromatic light Photo-emission detector Photon optics is de-magnifying the beam: Scanning Instrument 1. Whole power of XPS in a small spot mode. 2. Flexibility for adding different detectors. 3. Rough surfaces can be measured. 4. Limited use for fast dynamic processes. projective lens Intermediate image retarding field filter MCP Image plane Screen CCD camera Analyser Electron optics to magnify irradiated area: Imaging Instrument 1. High lateral resolution (20 nm). 2. Multi-method instrument (XPEEM/PED). 3. Excellent for monitoring dynamic processes. 4. Poorer spectroscopic ability. 5. Sensitive to rough surfaces. PEEM and XPEEM methods 3

Contrast modes in PEM PEEM and XPEEM methods 4

XAS mode Chemical sensitivity at threshold! ( requires tunability of photons) Good for magnetic imaging Due to long IMFP attenuation al low KE imaging buried layers and interfaces PEEM and XPEEM methods 5

XPS mode XPS mode: hν=const hν in / e - out Chemical sensitivity by measurement of BE Possibility of measuring SCLS High surface sensitivity Surface and chemical characterisation with LEEM PEEM instruments PEEM and XPEEM methods 6

Surface sensitivity Secondary electrons Core level photo electrons Inelastic mean free path ( universal curve ) determines sampling depth PEEM and XPEEM methods 7

reaction induced reorganisation of Au/Rh(110) LEEM field of view 20 µm XPEEM Au 4f 0.6 ML Au 530 K 3.8 10-7 O 2 4.4 10-7 H 2 J. Am. Chem. Soc.; 127(7); 2351-2357 (2005). PEEM and XPEEM methods 8

reaction induced re0rganisation of Au/Rh(110) with micro-xps and XPEEM micro - LEED oxidised, Au poor streaky LEED pattern micro XPS Au 4f 7/2 2µm LEEM Au 4f 7/2 reduced, Au rich (1x1) LEED 85.0 84.0 83.0 82.0 binding energy (ev) PEEM and XPEEM methods 9

Reaction induced pattern formation with metal adsorbates on Rh(110) - XPEEM Pd 3d 3/2 Au 4f 7/2 Rh 3d 3/2 0.5 ML Pd 0.25 ML Au 670 K 3.8 10-7 O 2 1.4 10-7 H 2 XPEEM fov 10 µm O 2p K.E. 1.2 ev PEEM and XPEEM methods 10

XMCD principles X-ray magnetic circular dichroism XMCD is the dependence of x-ray absorption on the relative orientation of the local magnetization and the polarization vector of the circularly polarized light In the case of ferromagnets (Ni, Fe, Co) 3d electrons determine magnetic properties: m s = <N up -N down >m b m o << m s for Co 1.64 m b for Co 0.14 m We PROBE 3d elements by exciting 2p into unfilled 3d states 2p 3d channel dominant White line intensity proportional to number of holes Sum rules to determine m s and m o PEEM and XPEEM methods 11

XMCD principles d band as detector for the spin -h/2π h/2π Opposite spin orbit coupling L 3 = l+s L 2 = l-s PEEM and XPEEM methods 12

XMCD principles PRL 75, 152; 1995 SUM RULES REFERENCES B. T. Thole, P. Carra, F. Sette, and G. van der Laan, Phys. Rev. Lett. 68, 1943 (1992); P. Carra, B. T. Thole, M. Altarelli, and X.Wang, Phys. Rev. Lett. 70, 694 (1993), J.Stöhr et al, Phys. Rev. Lett. 75 (1995) 3748. PEEM and XPEEM methods 13

XMCD PEEM practical Quantitative technique that allows measuring spin and orbital magnetic moments Elemental sensitivity! Suitable for imaging applications with different techniques, i.e., XPEEM. TXM, SPEM XMCD image: (I - -I + )/(I - +I + ), where I +,- are the images acquired with positive and negative photon helicity effect is maximum when magnetisation parallel or anti-parallel to helicity vector PEEM and XPEEM methods 14

An example: Co/W(110) XMCD = (L 2 -L 3 )/(L 2 +L 3 ) m spin =-(6p-4q)*(1-n d )/r*(1/deg CP ) m orb =-4/3*(1-n d )*q/r*(1/deg CP ) n d [Co] = 7.51; deg CP = degree of circular polarization 4 A B L 2 L 3 hv 10 ML Co / W{110} mcd and xas integration (a.u.) 60 40 20 0 770 780 790 p energy 3 2 1 r 0-1 q 800 810 intensity (a.u.) PEEM and XPEEM methods 15

XMLD continuum absorption intensity at resonance E vac 3d E F Q zz = quadrupole moment of charge, linear dichroism 2p 3/2 2p 1/2 anti-ferromagnetic 2 nd term determines XMLD effect Ө is the angle between E and magnetic axis A M reflects long range magnetic order XMLD at max. for E A PEEM and XPEEM methods 16

Examples: XMCD and XMLD LaFeO 3 layer XMLD Fe L 3 Co layer XMCD Co L 3 /L 2 Nature, 405 (2000), 767. 2 µm Normalized Intensity (a.u.) 705 710 715 720 725 730770 775 780 785 790 795 800 Photon Energy (ev) Photon Energy (ev) PEEM and XPEEM methods 17

Examples MnAs/GaAs MnAs for spin injection into GaAs at room temperature? Problem: strain-induced phase coexistence between ferromagnetic and paramagnetic phase around room temperature α T< 40 o C NiAs (hexagonal) ferromagnetic β MnP (orthorhombic) paramagnetic γ T > 125 o C NiAs (hexagonal) paramagnetic easy axis α MnAs / GaAs(100) f 0 2 = 7.7% from L. Daeweritz et al 1999 PEEM and XPEEM methods 18

Examples MnAs/GaAs MnAs on GaAs(100) Thickness dependence of magnetic domain structure Room temperature M a b c 120 nm 180 nm 300 nm Field of view 5 µm diameter PEEM and XPEEM methods 19

Examples magnetic bits domain configuration and vortex in rings ring shaped Co polycrystalline elements vortex onion onion 1 µm (a) (b) (c) (d) Vortex state Vortex head to head walls (simulation) Onion state Magnetisation configuration of (c) M.Klaui, C.A.F. Vaza, W.Wernsdorfer, E.Bauer, S.Cherifi, S.Heun, A.Locatelli, G.Faini, E.Cambril, L.J. Heydermanf, J.A.C. Bland PEEM and XPEEM methods 20

Examples - nanostructures The ability to control growth processes on semiconductor surfaces will play a crucial role for the development of novel technologies such as high-density data storage, nanoscopic sensors, and even q-bits for quantum computing. The self-organisation of the matter provides an elegant efficient method for producing ordered arrays of nanostructures, potentially able to surpass lithography in speed and quality. Here, self-organized semiconductor surfaces have been used as large-area templates for the growth of Co magnetic nanostructures. 1 µm XMCD imaging of Co quantum dots in situ growth of self organized magnetic nano-particles Phys. Rev. B 71, 214422 (2005). The microscope available at Elettra s Nanospectroscopy beamline allows full characterisation of quantum dot magnetic nanostructures. The images on the left demonstrate that the morphology of the Co deposit is dictated by the surface templates. The images shown above show that magnetic contrast appears only in the Co rich regions. The dots are elongated along the direction perpendicular to Co deposition and this promotes an uniaxial magnetic anisotropy. Magnetic correlation between the dots is present, giving rise to magnetic domain patterns in the Co films. PEEM and XPEEM methods 21

Magnetic imaging at Elettra The Nanospectroscopy beamline Source: Monochromator: Spot: Microscope: Variable Polarization, helical undulator Wide spectral range Medium spectral resolution High photon flux density on sample Small variable spot size (~µm) Homogeneous illumination SPELEEM (Elmitec) PEEM and XPEEM methods 22

Helicity fast switching at SLS PEEM and XPEEM methods 23

Time resolved experiments Stroboscopic experiments combine high lateral resolution of PEEM with high time resolution, taking advantage of pulsed nature of synchrotron radiation probe pump Vogel et al, APL 82, 2299 (2003). PEEM and XPEEM methods 24

Setup for pump & probe Choe et Al, Science, 304 (2004), 420 PEEM and XPEEM methods 25

xmcd t i -t 0 MEASUREMENT OF: Vortex displacement (max 750 nm) Domain wall displacement and buldging Vortex velocity (~ 700 m/s) Quantitative time-dependent magnetisation Fourier analysis PEEM and XPEEM methods 26

Imaging domain dynamics Science, 304 (2004), 420 PEEM and XPEEM methods 27