SEM2 - Electron Microscopy Group

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THE UNIVERSITY OF BIRMINGHAM Centre for Electron Microscopy Chemical Analysis in the SEM Ian Jones 1. Basic processes: why x-rays 2. EDX 3. WDX 4. Quantification 5. Other detectors Chemical analysis in the SEM 1. Basic processes: why x-rays 2. EDX 3. WDX 4. Quantification 5. Other detectors Chemical analysis in the SEM Elastic and Inelastic scattering Elastic and Inelastic scattering Electron bounces off whole atom Electron interacts with one of the orbital electrons Secondary electrons, X-rays Elastic no loss of energy Inelastic energy is lost Sample-Electron Interaction For SEM imaging backscattered and secondary electrons are important. Sample-Electron Interaction Electron beam Electron beam Electron beam Electron beam Electron beam Electron beam Low atomic number Low atomic number Medium atomic number Medium atomic number High atomic number High atomic number Monte Carlo simulation of 100 Monte Carlo simulation of 100 electron trajectories electron trajectories (E=25keV) in different (E=25keV) in different materials. materials.

Transcript of SEM2 - Electron Microscopy Group

Page 1: SEM2 - Electron Microscopy Group

THE UNIVERSITYOF BIRMINGHAM

Centre for Electron Microscopy

Chemical Analysis

in the

SEM

Ian Jones

1. Basic processes: why x-rays

2. EDX

3. WDX

4. Quantification

5. Other detectors

Chemical analysis in the SEM

1. Basic processes: why x-rays

2. EDX

3. WDX

4. Quantification

5. Other detectors

Chemical analysis in the SEMElastic and Inelastic scatteringElastic and Inelastic scattering

Electronbounces offwhole atom

Electroninteracts withone of theorbitalelectrons

Secondaryelectrons, X-rays

Elastic ≡ no loss of energyInelastic ≡ energy is lost

Sample-Electron Interaction

For SEM imaging backscattered andsecondary electrons are important.

Sample-Electron Interaction

Electron beamElectron beam Electron beamElectron beam Electron beamElectron beam

Low atomic numberLow atomic number

Medium atomic numberMedium atomic number

High atomic numberHigh atomic number

Monte Carlo simulation of 100Monte Carlo simulation of 100electron trajectorieselectron trajectories(E=25keV) in different(E=25keV) in differentmaterials.materials.

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Characteristic X-ray

Kα => transition from L to K ShellKβ => transition from M to K ShellKγ => transition from N to K Shell

Lα => transition from M to L ShellLβ => transition from N to L Shell

Ephoton ~ Z2

TransitionsTransitionsFluorescence yields

Fluorescence yields for K and L shells for 5 ≤ Z ≤ 110.

Probability of aspecific excited atomemitting a photon inpreference to anAuger electron.

YBa2Cu3O7E0 = 10 keVSimulated spectrum, as emitted

Ba LY LCu LO K

Photon energy (keV)

Inte

nsity Measurement challenges:

Natural peak widths ~ 1 eVComplex spectraComplex backgroundPoor P/B (relatively high continuum background)

0 0.5 1.0 1.5 2.0 2.5 3.0 3.5 4.0 4.5 5.0

1. Basic processes: why x-rays

2. EDX

3. WDX

4. Quantification

5. Other detectors

Chemical analysis in the SEM

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EDX detectorEDX detector

Liquid N2 Dewar

Si (Li) Detector(detectioncrystal)

Field Effect Transistor(FET) Window

Electron trapCollimator

To preamplifier

Monolithic Semiconductor Energy Dispersive X-ray Spectrometer

Woldseth, 1973

2005Resolution (LN2, ~ 80 K): 129 eV at MnKα (10 mm2); 140 eV (50 mm2)Limiting count rate: ~ 2 kHz (best resolution); 30 kHz (resolution ~ 180 eV)

3 mmGold electrode (rear)

“The last piece of authentic 1960ssemiconductor electronics to still make a buck!” (David Joy)

-500V

( 0 V)

Fitzgerald, R, Keil, K. and Heinrich, K. Science v 159 (1968) 528“Solid-State Energy-Dispersion Spectrometer for Electron-Microprobe X-ray Analysis”

Schematic of EDS detector (Reed)

A Typical EDX SpectrumA Typical EDX Spectrum

Schematic of sum peaks (Reed)

Schematic of EDS pulse processor (Reed)

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A Typical EDX SpectrumA Typical EDX Spectrum

X-ray spectrum

X-ray energy

The first stage in quantification is to convert the EDX spectrum to

numbers of characteristic x-rays.

There are two approaches:

•Modelling

•Filtering

The EDX units in the EM Centre use filtering. The spectrum is passed

through a top hat filter, which effectively double differentiates it. This

results in narrower peaks and aids deconvolution. Each peak included

in your analysis is stored as a profile, along with its electronic

characteristics (peak width etc). The relevant profiles are then converted

to be compatible with your spectrum and fitted to it.

FilteringFiltering

Things under your control:

• Energy range of spectrum

• Discriminator setting

(time constant)

• Count rate

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Energy Timeconstant

Countrate

Peakwidth

√ √ √

Sumpeaks

√ √

EDS has now been replaced by SDD

SDD Backsurface

Central anode,80 µm diameter

Resistor bridge

Ring electrodes

Silicon Drift Detector (SDD)

300 µmSDDs are thin!

SDDs have a complexback surface electrodestructure.

Area 5 mm2 to 100 mm2

X-rays

The anode of an SDDis ~ 0.005 mm2 for a 50 mm2 detector, about1/10,000 the area of EDS

E. Gatti and P. Rehak, 1984 Mapping in the SEM

Comment:

Alumix 231

(Al14Si2.5Cu0.5Mg)

3 min 18 min

SDD Count rate 130 kcps

Dr MQ Chu

1. Basic processes: why x-rays

2. EDX

3. WDX

4. Quantification

5. Other detectors

Chemical analysis in the SEM WDX

AnalysingCrystalSample

Detector

Schematic diagram of a WDX analysis system

X-ray

Electron beam

2dsinθ = λ

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By continuously changing θ, different x-raywavelengths can be selected in turn, and byappropriately positioning a detector, the x-rayintensity is measured as a function of wavelength.

How WDX works

ExamplesExamples

The ED spectrum from an alloy containing0.15 wt% Si. The red line shows the

expected peak position for Si, but it isdifficult to be positive about reliable

identification

In the WD spectrum from the same sampleas in , the improvement in peak to

background ratio means there is no doubtthat Si is present.

ExamplesExamples

ED and WD spectra from a nickel-based superalloy. The WDspectra shows the lines from W, Ta and Re clearly separated,

whereas this is not the case in the ED spectrum

Analysing crystalsName Formula Range λ (A) Range z (Kα) Range z (Kβ)

Lithiumfluoride

LiF 0.25 – 2.70.35 – 3.8

22 – 6819 - 58

> 56> 49

Quartz α-SiO2 0.58 – 6.3 15 - 46 > 49

PET C(CH2OH)4 0.76 – 8.2 14 - 40 > 36

PbSt [CH3(CH2)16CO]2Pb

8.7 - 94 5 - 12 20 - 36

sinθ = λ/2d

Main characteristics

Energy resolution: 5 eV

Detection limit: Be

Signal to noise ratio: 103

Time for analysis: long (300-3000 sec)

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Extracting the peak intensities is relatively straightforward, because the peaks are so narrow.

WDX

1. Basic processes: why x-rays

2. EDX

3. WDX

4. Quantification

5. Other detectors

Chemical analysis in the SEM

Quantification

For an element A, its concentration in wt%

is

!

cA

= A

specimen

NA

standard

N

where

!

A

specimen

N is the number of x-rays

from the specimen

and

!

A

standard

N is the number of x-rays from

the pure element standard under identical

conditions.

ZAF corrections

This rough first estimate is refined via five ‘ZAF’

corrections:

Z Backscattering

Z Stopping power

A Absorption

F Fluorescence by characteristic x-rays

F Fluorescence by Bremsstrahlung

which are iterated.

Notes

1. Specimens should be smooth.

2. Compound standards are OK.

3. The closer a standard’s composition is to that ofthe specimen, the better.

4. Standards should be single phase andhomogeneous.

5. Spatial resolution depends on beam voltage andbut is likely to be a substantial fraction of a µm.

!

Z

1. Basic processes: why x-rays

2. EDX

3. WDX

4. Quantification

5. Other detectors

Chemical analysis in the SEM

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Microcalorimetry Approach to EDS

Need heat capacity C to be small:1. Low temperature of operation2. Small absorber volume3. Insulators and superconductors

Temperature

Time

CEν

CG

τ =

G ThermalConductance

CHeat

X-rayThermometer

Capacity

ΔEFWHM = 2.36√ kT2C

For area ~ mm2, thickness ~ few µmΔEFWHM ~ few eV at T = 100 mK

JEOL 6400 SEM

NIST MicrocalorimeterCryostat

ConventionalSi(Li) EDS

1. Liquid N2 to 77K2. Liquid He to 4 K3. Adiabaticdemagnetizationrefrigerator to100 mK

The end