Monochromatic “Scanning” Measurement

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Sources and Optics for XAS
Apurva Mehta
Stanford Synchrotron Radiation
Lightsource
X-ray absorption Spectroscopy
Apurva Mehta
Basic Experiment :
=XANES (X-ay Absorption Near Edge Structure)
=NEXAFS (Near Edge X ray Absorption Fine Structure)
(EXAFS = Extended X ray
Absorption Fine Structure)
Eb
EXAFS
Xanes
Core electron
binding energy, Eb
Apurva Mehta
Two ways of collecting data
White Beam Energy Dispersive
Spectrum in Single Shot
Optics and Detector were not Available
But bent crystal optics is making some of this possible
XES – Uwe
Two ways of collecting data
detector
Monochromatic “Scanning” Measurement
sample
Apurva Mehta
Two ways of collecting data
detector
Monochromatic “Scanning” Measurement
sample
Apurva Mehta
Two ways of collecting data
detector
Monochromatic “Scanning” Measurement
sample
Apurva Mehta
Two ways of collecting data
detector
Monochromatic “Scanning” Measurement
sample
Apurva Mehta
Two ways of collecting data
detector
Monochromatic “Scanning” Measurement
sample
Apurva Mehta
Slow but doable
Outline
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Sources
 Wiggler vs. Undulator
Slits
Monochromator
 Energy Resolution
 “Glitches”
 Harmonic rejection
Mirrors
 High Flux Density
XAS BL Layout
Transparent
Detector - Io
Xanes
detector
Measurement Requirements
sample
Apurva Mehta
Det/Io =
signal
EXAFS
Very Robust
Normalization
Energy
Resolution
Homogeneous Beam
Very High
Signal to Noise
Storage ring with straight sections
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Sources
insertion device
Bend magnets and Wigglers
bending magnet - a “sweeping searchlight”
3.60E+013
Intensity
3.20E+013
2.80E+013
Good for EXAFS
2.40E+013
wiggler - incoherent superposition
2.00E+013
2000
4000
6000
8000
10000
Energy eV
Undulators
6.00E+012
Bad for EXAFS
5.00E+012
Intensity
4.00E+012
undulator - coherent interference
3.00E+012
2.00E+012
1.00E+012
0.00E+000
2000
3000
4000
5000
6000
Energy eV
7000
8000
9000
10000
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How to Use an Undulator
Changing the Undulator K – Scanning the Gap
6.00E+012
3.00E+012
0.00E+000
5000
5200
5400
5600
Energy eV
5800
6000
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Double Crystal Monochromator
1.0
0.8
0.6
0.4
0.2
0.0
-50
Bragg’s Law:
2dsin(q) = h/E
0
angle/energy
50
100
Apurva Mehta
Double Crystal Monochromator
Increasing Energy Resolution
1.0
0.8
0.6
0.4
0.2
0.0
-50
0
50
100
50
100
angle/energy
1.0
0.8
0.6
0.4
Use Higher Order Reflection
0.2
0.0
-50
0
angle/energy
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Double Crystal Monochromator
Increasing Energy Resolution
Use Narrower Io Slits
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Double Crystal Monochromator
Increasing Energy Resolution
Use Narrower Mono
Slits
Apurva Mehta
Double Crystal Monochromator
Increasing Energy Resolution
Use Collimated Beam
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Double Crystal Monochromator
Harmonics Rejection
8keV
16keV
Transparent
Detector - Io
detector
Why Harmonics are a Problem
sample
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Required Measurement =
DetF
IoF
Actual Measurement =
DetF + DetH
IoF + IoH
Det/Io =
signal
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Double Crystal Monochromator
Harmonics Rejection
8keV
220 @ 8 keV
440 @ 16keV
1.0
16keV
0.8
0.6
0.4
0.2
0.0
-50
0
angle (microrad)
detuning
50
100
Double Crystal Monochromator
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Collimating mirror for Harmonic Rejection
Harmonic Rejection Mirror
1.0
0.8
Reflectivity
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0.6
0.4
0.2
0.0
2000
4000
6000
8000
10000 12000 14000 16000 18000 20000
Energy eV
Ni kedge
Mn kedge
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Focusing Mirror
A Cylindrical Mirror Bent into a Torous
Focuses Vertically and Horizonally
XAS BL Optics Layout
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Bend Magnet or
Focusing
Wiggler Preferred.
Mirror
Undulator – should
be scanned.
Double Crystal
Monochromator
M1 Slits
Storage ring with
straight sections
Mo Slits
insertion device
Io Slits
Expt. Hutch
“Detune”
Mono Slits 1. Energy Resolution
2. Harmonic Rejection
Collimating/ Harmonic
Rejection Mirror
3. High Flux Density
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Apurva Mehta
Monochromator “Glitches”
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Scattering from a Single crystal
2q
w
Bragg’s Law:
2dsin(q) = h/E
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Scattering from a Single crystal
Real Space
X-ray Diffraction
Momentum Transfer Space
Real Space Lattice
Reciprocal Lattice
Scattering from a Single crystal
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QD
Q1
Q0
Ewald’s
Sphere
29
Multiple Reflections
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Ewald’s
Sphere
Resonance between
the two reflections
Energy Transfer
between the two
30
Multiple Reflections – Phi Rotation
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Primary
reflection
Ewald’s
Sphere
F rotation eliminates the
secondary reflection 
eliminates the resonance/glitch
31
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Monochromator “Glitches”
Location Depends on Phi
Orientation
Severity depends on
precise crystal
orientation, difficult to
predict
Can not be eliminated,
but sometimes can be
made sufficiently narrow
by slits adjustment that
EXAFS are not affected.
Apurva Mehta
Preparation for an XAS Experiment
 Absorbing Element
K, L, M edge
BL with the appropriate energy range
 Energy Resolution
Monochromator crystal order (e.g., 111, 220)
 Crystal Orientation – phi cut – “Glitch” spectrum.
Collimation of the beam prior to the Mono
Narrow slits
 Harmonic Rejection Strategy
Mo angle adjustment for appropriate cut-off
Detune the monochromator
 Flux Density on the sample
Select an insertion device source if available
Adjust the M1 focus
Open Slits
XAS BL Optics Layout
Apurva Mehta
Bend Magnet or
Focusing
Wiggler Preferred.
Mirror
Undulator – should
be scanned.
Double Crystal
Monochromator
M1 Slits
Storage ring with
straight sections
Mo Slits
insertion device
Io Slits
“Detune”
Mono Slits
Collimating/ Harmonic
Rejection Mirror
Expt. Hutch
Thanks
Questions?
Stanford Synchrotron Radiation
Lightsource
XAS BL Optics Layout
Apurva Mehta
Bend Magnet or
Focusing
Wiggler Preferred.
Mirror
Undulator – should
be scanned.
Double Crystal
Monochromator
M1 Slits
Storage ring with
straight sections
Mo Slits
insertion device
Io Slits
“Detune”
Mono Slits
Collimating/ Harmonic
Rejection Mirror
Expt. Hutch
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