X-Rays and Magnetism Joachim Stöhr Stanford Synchrotron Radiation Laboratory Past Present Future Present: Size > 0.1 mm, Speed > 1 nsec Future: Size Ultrafast Nanoscale Dynamics.

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Transcript X-Rays and Magnetism Joachim Stöhr Stanford Synchrotron Radiation Laboratory Past Present Future Present: Size > 0.1 mm, Speed > 1 nsec Future: Size Ultrafast Nanoscale Dynamics.

X-Rays and Magnetism
Joachim Stöhr
Stanford Synchrotron Radiation Laboratory
Past
Present
Future
Present: Size > 0.1 mm, Speed > 1 nsec
Future: Size < 0.1 mm, Speed < 1 nsec
Ultrafast Nanoscale Dynamics
Growth of X-Ray Brightness and Magnetic Storage Density
Non Resonant X-Ray Scattering
Relative Intensity: 1
Relative Intensity: (hn / mc2)2
hn ~ 10 keV, mc2 = 500 keV
Fe metal – L edge
Kortright and Kim, Phys. Rev. B 62, 12216 (2000)
Soft X-Rays are best for magnetism!
Core level binding energies give:
Element specificity
Chemical state specificity
Magnetic Spectroscopy and Microscopy
Part 1: Nanoscale Magnetism
Real Space Imaging
X-Rays have come a long way……
1895
1993
PEEM-II at ALS
Po la riz ed
X-ra ys
•
•
•
•
Full Field Imaging
Electrostatic (30 kV)
20 - 50 nm Resolution
Linear and circular polarization
PEEM Contrast Mechanisms
Topological
Elemental
Norm. Electron Yield
0.5
Tb
0.4
Fe
0.3
Co
0.2
0.1
600
800
1000
1200
1400
Photon Energy [eV]
Magnetic
Chemical bonding
Photon Energy (eV)
4
Norm. Electron Yield
Absorption Coefficient
10
8
6
4
2
0
690 700 710 720 730 740
3
2
Fe FeO
x
1
0
703
705
707
709 711
Photon Energy [eV]
Use soft x-rays – L edges of Fe, Co, Ni
713
Exchange Bias – Exchange Coupling
FM 1
W
FM 2
AFM
coercivity increase
(uniaxial anisotropy)
exchange bias, loop shift
(unidirectional anisotropy)
Magnetization(a.u.)
1.0
0.5
0.0
-0.5
-1.0
-1500 -1000
-500
0
500
1000
1500
Applied Field (Oe)
A ferromagnet behaves different when in contact with an antiferromagnet.
No appropriate understanding yet – 45 years after discovery
Conventional techniques cannot study the magnetic interface
Co
NiO
Co on NiO(001)
Analysis of dichroism contrast  3 dimensional spin structure
s
s
[010] s
2mm
Bare NiO(001)
NiO after deposition
2nm Co on NiO(001)
Ni spins near antiferromagnetic surface rotate in-plane
couple parallel to Co
Spectromicroscopy of Ferromagnets and Antiferromagnets
AFM domain
structure at
surface of NiO
substrate
s
[010] s
2mm
NiO
XMLD
0.10
8
TEY (a.u.)
TEY (a.u.)
0.15
0.05
Co
XMCD
4
0
0.00
868
870
872
874
Photon Energy(eV)
777
778
779
Photon Energy (eV)
H. Ohldag, A. Scholl et al., Phys. Rev. Lett. 86(13), 2878 (2001).
FM domain
structure in
thin Co film on
NiO substrate
Interface Spectroscopy
0.02
Ni
A
L2-edge
M  MxOy
Upon Co deposition on NiO
2ML NiO  Ni
2ML Co  CoO
Electron Yield (arb. units.)
XAS Line shape is sensitive to
transition
Ni
NiO
Co/NiO
Model
B
0.01
0.00
868
0.10
870
872
874
Co
CoO
Co/NiO
Model
Co
L3-edge
0.05
Linear combination of metal and
oxide spectra possible
0.00
776
778
780
Photon Energy (eV)
Experiment 3:
Interface Microscopy
Co
Co
NiO
CoNiO
NiO
AFM NiO
FM Ni(O)
FM Co
XMLD
XMCD
XMCD
Chemically induced interfacial spins provide the magnetic link
Only a small fraction of interfacial spins is pinned
Method
Experiment
+0.5%
Co/IrMn
15
Co
10
-0.5%
Loops of interfacial Mn spins
Bias
polar
XMCD Asymmetry (%)
5
0
-5
-10
-15
0.3
Mn
0.2
0.1
0.0
-0.1
-0.2
-0.3
-3k
-2k
-1k
0
1k
2k
3k
Applied Field (Oe)
azimuthal
A small fraction (4%) of interfacial spins is pinned – they are the origin of exchange bias!
Exchange Bias:
A new x-ray look at an old
problem
4 crucial experiments
1.) The bare antiferromagnetic surface.
F. U. Hillebrecht, H. Ohldag et al., Phys Rev. Lett. 86(15), 3419 (2001).
2.) The antiferromagnet surface coupled to a
ferromagnet.
H. Ohldag, A. Scholl et al., Phys. Rev. Lett. 86(13), 2878 (2001).
3.) The interface between both.
H. Ohldag, A. Scholl et al., Phys Rev Lett. 87(24), 7201 (2001).
4.) Where are the pinned interfacial spins?
To be published.
Exchange Bias Model from X-Rays
ideal AFM
poly AFM
The Future - PEEM-III
M
D
•
•
Aberration corrected PEEM
Estimated 2 nm resolution
O
L
L
A
L
SM
L
D
S
L
D
X
E
t
50-70 ps
•
Picosecond dynamics
330 ns
LL
L
I
Part 2: Ultrafast Magnetization Dynamics
Switching with Exchange Fields
Oersted fields
Exchange fields
Oersted fields are
long range and weak
Exchange fields are
short range and strong
Magnetic Switching by Spin Injection
• Nanoscale: <1000 Å
M
t
t+
t
t+
• Both “in-plane” (black) and “outof-plane” (red)
M
Proposed Solution
• Use exchange field of
injected spin current
• Strong field, short pulse
• Picosecond switching
t0
• Optimal at small sizes
t0 + t
The Ultrafast Worlds
Creating spin current
•Spin moment relaxes into direction of bulk ferromagnet
•Spin polarization reaches maximum at approximately 10 nm
•Theoretically, spin polarization can be ~100% in some metals
Spin injection
FM
NM
current
Polarization
 is spin coherence length
or spin flip length

 ~ 1 nm for ferromagnets (or 10 fs)
 ~ 1 µm for noble metals ( or 10 ps)
 ~ 100 µm for semiconductors (or 1 ns)
X-ray experiments can observe:
effect, size, sign and dynamics
Negative Damping by Spin Injection
Minority spin injection
Nano-structure for Spin Injection
2 nm
1 – 1000 nm
30 nm
40 nm
NiFe
Cu
Si3N4
Co
Focused Ion Beam Holes
1 µm
Si3N4
• Current flows through Co to
become spin polarized
PEEM
microscopy
• Spin polarized current enters
the NiFe layer changes the
domain structure
Oersted Switching by Current through Contact Holes
Current is not polarized,
switching due to Oerstedlike field
100 contact holes
diameter 40 nm
j  1012 A/m2
initial
Fe
0.8 nm
Cu
10 nm
Si3N4
30 nm
Cu
160 nm
after 180 mA
H
10 mm
10-100 mm
Measuring Precession by Pump/Probe Technique
• Pump: induce spin
polarization by
current pulse
• Probe: Image with
delayed photon pulse
Current
pulse
50 ps
330 ns
• Vary the delay
between current and
photon pulse
• Vary the strength of
the current pulse

Photon
pulse
X-Ray Free Electron Lasers
Peak Brightness [Phot./(s · mrad2 · mm2 · 0.1%bandw.)]
Part 3: The Future
X-Ray FELs
initial
future
ERLs
3rd Gen. SR
SPPS
2nd Gen. SR
Laser Slicing
FWHM X-Ray Pulse Duration [ps]
• SASE gives 106 intensity gain
over spontaneous emission

• FELs can produce ultrafast
pulses (of order 100 fs)
LINAC COHERENT LIGHT SOURCE
0 Km
2 Km
3 Km
Concepts of the LCLS:

Based on single pass free electron laser (FEL)

Uses high energy linac (~15 GeV) to provide compressed
electron beam to long undulator(s) (~120 m)

Based on SASE physics to produce 800-8,000eV (up to 24KeV
in 3rd harmonic) radiation

Analogous in concept to XFEL of TESLA project at DESY
Proposed Schedule and Budget
• FY2003-2004
– Prepare preliminary designs
• FY2005
– Procure undulator
– Construct injector
• FY2006-2007
– Convert linac,install undulator, begin FEL commissioning
• FY2008
– Complete civil construction, characterize photon beam
 Estimated Total Project Cost : M$ 221 + M$ 47 = M$ 268
Example: Nanoscale Magnetism
Reciprocal Space Imaging = Speckle
Sample is non-periodic – no Bragg peaks
Nanoscale Magnetism
PEEM versus SPECKLE
PEEM – X-ray Absorption
Speckle – Coherent X-ray Scattering
• Photon-in / electron-out
• Photon-in / photon-out
• Spatial resolution set by electron
optics
• Spatial resolution set by x-ray
wavelength:  (775 eV)  16 Å)
• No strong external magnetic fields
• Magnetic and electric fields
• Equilibrium dynamics: > 1msec
• Equilibrium dynamics: > 1msec (now)
fsec (in future)
• Pump-probe:
ultrafast and single shot
• Pump-probe:
no single shot – space charge limit
Technique of choice for
dynamics, future X-FELs
Incoherent vs. Coherent X-Ray Scattering
Small Angle Scattering
-40
40
-20
0
20
scattering vector q (mm-1)
Coherence length larger than domains,
but smaller than illuminated area
information
about
domain
statistics
20
0
-20
-40
40
log (intensity)
-40
-20
0
20
40
scattering vector q (mm-1)
Coherence length
larger than illuminated area
-40
40
-20
0
20
scattering vector q (mm-1)
Speckle
true
information
about
domain
structure
20
0
-20
-40
40
log (intensity)
-40
-20
0
20
scattering vector q (mm-1)
40
Imaging by Coherent X-Ray Diffraction
Phase problem can be solved by “oversampling” speckle image
Transmission
X-ray
Microscope
Reconstruction
from
Speckle Intensities
 5 mm
(different areas)
S. Eisebitt, M. Lörgen, J. Lüning, J. Stöhr, W. Eberhardt, E. Fullerton (unpublished)
Spin Block Fluctuations around Critical Temperature
Magnetization
Tc
Temperature t = (T-Tc) / Tc
T < Tc
T  Tc
T > Tc
Collaborators
Stanford Synchrotron Radiation Laboratory
Advanced Light Source
Hendrik Ohldag
Andreas Scholl
Christian Stamm
Frithjof Nolting (now SLS)
Hans Christoph Siegmann
Simone Anders (now IBM)
Yves Acremann
Stanford University:
BESSY
Scott Andrews
Stefan Eisebitt
Bruce Clemens
Marcus Lörgen
Wolfgang Eberhardt
IBM Almaden
Erik Fullerton
Charles Rettner
Jan-Ulrich Thiele
Summary
X-FELs will deliver:
unprecedented brightness and femtosecond pulses
Understanding of laser physics and technology well founded
FELs promise to be extraordinary scientific tools
Applications in many areas:
chemistry, biology, plasma physics, atomic physics,
condensed matter physics
The End
Spin Injection
mm
electron flow
mm
elec tron flow
m
m
m
Spin injection a nd da mping torque
m
m
m
Fast Magnetization Dynamics is governed by
Landau-Lifschitz-Gilbert equation:

1 dM

 
- M H

 dt
Angular momentum change
1 

 M
Precession torque
1 Tesla field: 90o rotation in 10 ps








M

dM
dt







Gilbert damping torque
Typically  << 1, 100 ps
We want to understand  on atomic level
 controls switching time, ~1 optimal
Stoner Excitations:
Changing the Magnetization by Electron Scattering
X-FEL Radiation – Electric and Magnetic Fields
Part 3: Ultrafast Magnetization Dynamics
Switching with Oersted Fields
ca. 200 BC
1995
Experimental Principle
•High field pulses up to 5 T
•High beam precision allows multiple shots on the same spot
C. H. Back, R. Allenspach, W. Weber, S. S. P. Parkin, D. Weller, E. L. Garwin, H. C. Siegmann, Science 285, 864-867 (1999)
Precession Torques
Maximum torque
Minimum Torque
Simulation Results
Small damping, many precessions
Medium damping, fewer precessions
Large damping, magnetization creeps into field
Results show high sensitivity to damping ( optimal ~1)
Experiment
•State-of-art media (courtesy of Komag)
Pattern read by PEEM
e
X-Rays
•
•
•
•
Photoelectron emission
microscopy image
Same image drawn to
simulation scale
Comparison with simulation
shows  must be larger than 1
Larger than expected from all
previous results
But media have distribution of
nanostructured regions
Need to control nanostructure
to understand why  is so large
Resonant Magnetic Soft X-ray Scattering
e’
Fe
e
M
I
n exp( i q rn ) fn
charge
2
magnetic -XMCD
fn  e'  e Fn(0)  i (e' e) Mn Fn(1)
where Fn(i) are complex
= f1 + i f2
Note: at resonance f1 = 0
Kortright and Kim, Phys. Rev. B 62, 12216 (2000)
Resonant Magnetic Scattering Cross-Section
e’
e
M
Charge
magnetic
Circular dichroism
XMCD
magnetic
Linear Dichroism
XMLD
J. P. Hannon, G. T. Trammell, M. Blume, D. Gibbs, Phys. Rev. Lett 61, 1245 (1988)
Motivation
• Present methods of writing are unfavorable:
– present recording time ~1 ns
– unfavorable torque and dependent on thermal activation
• Understand switching of soft and hard materials on sub-nanosecond
scale
– faster switching
– avoid configuration with small torque on magnetization
Magnetization and Spin Dynamics
Magnetism ruled by four fundamental interactions:
Exchange interaction =>
produces magnetic order on atomic scale,
magnetic stiffness, TC , TN,
spin-spin scattering, coherence time of spin excitations
Spin-orbit interaction =>
produces magneto-crystalline anisotropy,
spin-phonon (thermal) excitations,
friction (Gilbert damping)
Zeeman interaction
=>
produces macroscopic spin alignment,
torque (Landau-Lifshitz), magnetic switching
Dipolar interaction
=>
produces shape anisotropy,
magnetic domain structure and motion
Energy/atom
time scale
length
scale
Exchange
eV
fs
Spin-orbit
meV- meV
ps - ns
nano (nm)
atomic
Zeeman
< meV
ps - ns
> nano
Dipolar
< meV
ps - ms
> nano
Time scale of various processes,
(leading to spin lattice relaxation)
Stoner excitation: 10-15 sec (Femtosec)
Emission of a spin wave : 10-12 sec (Picosec)
Absoption of spin waves by the lattice: 10-10 sec