Presentation is loading. Please wait.

Presentation is loading. Please wait.

Ion Beam Analysis of Gold Flecks in a Foam Lattice F E Gauntlett, A S Clough Physics Department, University of Surrey, Guildford, GU2 7XH, UK.

Similar presentations


Presentation on theme: "Ion Beam Analysis of Gold Flecks in a Foam Lattice F E Gauntlett, A S Clough Physics Department, University of Surrey, Guildford, GU2 7XH, UK."— Presentation transcript:

1 Ion Beam Analysis of Gold Flecks in a Foam Lattice F E Gauntlett, A S Clough Physics Department, University of Surrey, Guildford, GU2 7XH, UK

2 Ion Beam Characterisation of Gold-Loaded Foam Sample At Surrey we have been asked to measure: Techniques: Scanning Micro-PIXE Scanning Micro-RBS Low density foam cylinder (1mm diameter  1mm) loaded with tiny gold spheres (~ 5  m diameter). 1mm 1mm the total MASS of the gold flecks in the foam, the average SIZE of the flecks, the uniformity of DISTRIBUTION of the flecks. Gold loaded foam cylinder is encased in a Kapton (polyimide) sleeve.

3 Surrey Ion Beam Centre Facility: 2 MV Tandetron Beamline: Scanning in vacuo proton microbeam

4 Detectors Hence we use Amptek CdTe detectors which are ~100% efficient between 10- 70keV. Thus we need to detect both: Gold K X-rays have energies of 66–78keV, so they are only attenuated by ~1%. However, their yield is very low. At Ep ~4MeV gold L X-rays (~10keV) are produced in abundance but they are attenuated by ~35% in a 5  m diameter gold fleck. We also detect Backscattered protons with 100mm 2 ORTEC ULTRA detectors with a 300  m depletion layer. K X-rays to determine the overall quantity of gold present L X-rays to determine from the attenuation the average size of the flecks. and

5 Detectors in Sample Chamber We use two detectors in both cases to obviate any instrumental asymmetries.

6 A Sample in Carbon Blocks and Beam Setting-Up Plate (View of Vertical Sample Holder)  m thick 2  m thick Gold Foil (Comparison) Foam Sample Scintillator Carbon Blocks Copper Grid

7 View of sample in the chamber through microscope at 135  to beam direction: Sample In Chamber Copper Sleeve

8 Carbon Oxygen Gold Energy, keV Gold L X-rays Copper K X-rays Energy, keV Counts Spectra! The PIXE spectrum, contains gold L X- rays, also a lot of copper. The Backscatter spectrum, contains carbon, oxygen and gold. The microbeam is raster scanned over the scan area, recording the position associated with each event. We can draw 2D maps corresponding with specific features (i.e. counts within a chosen energy window) on the spectra…

9 Carbon Backscatters, TOP Carbon Backscatters, BOTTOM Gold L X-rays, LEFT Gold L X-rays, RIGHT MAPS…. Max. Counts Min. Counts

10 RBS Detector Spectrum from Foam Containing Gold Flecks Oxygen Edge Carbon Edge Gold Continuum(!) Energy, keV Counts

11 Gold Continuum Energy, keV Counts The gold continuum is sloping, without the sharp edge typical of backscatter spectra from uniform layers:

12 (Assuming gold flecks are 5  m in diameter and have a total mass of ~15% of the foam mass – an upper estimate – the number of gold flecks in a cylinder is ~700 and the areal ratio (sum of cross sectional areas of gold spheres/area of foam cylinder) ~7x10 -2 i.e. 93% of the time protons in the beam incident on the foam go through the foam completely missing any gold flecks.) How Do We Explain the Shape of the Gold Continuum? 165  to detector protons It is likely that at most only 1 gold fleck is in the path of a proton.

13 At the highest backscatter detected energy (4.046 MeV) only the front surface nuclei of any gold fleck at the front of the foam (left on this figure) will contribute. Gold Continuum Highest Energy

14 At lower and lower backscatter detected energies, more and more combinations of protons backscattered from within flecks at various depths will contribute. In Gold Continuum

15 Au Low E Au Medium E Au High E Energy, keV Counts Example

16 Limiting Depth The Limiting Depth is when the backscatter energy from the front of a Au fleck at that depth is equal to the backscatter energy from Oxygen at the front of the foam (3.221MeV). Limiting Depth For 4MeV protons D L ~0.7mm. Thus to detect all the gold flecks in the full length of the foam cylinder - 1mm - with 4MeV protons we must use X-rays. Carbon Oxygen Gold Energy, keV Counts

17 Can we get an estimate of the gold mass? Re-run spectra offline, screening out the wire Normalisation Calculations Validation of Technique

18 Carbon (Backscatters) Gold (Backscatters) Top Bottom Gold and Carbon Maps from Backscatter Spectra

19 Gold K X-rays Gold L X-rays Left Right Gold Maps from PIXE Spectra

20 Energy, keV Counts New Spectra Counts Energy, keV Au L X-rays Energy, keV 60 70 80 Energy, keV 0 90 Counts 10 Au K X-rays

21 Can We Get an Estimate of the Gold Mass? Re-run spectra offline, screening out the wire Normalisation Calculations Validation of Technique

22 Normalisation with Protons Backscattered from Carbon N C /A C Gold Foil Sample

23 Can we get an estimate of the gold mass? Re-run spectra offline, screening out the wire Normalisation Calculations Validation of Technique

24 We can use this to relate the gold K X-ray scatters from the gold flecks to those from the foil: We find M Au = 3.2  0.4  g where M Au is the mass of gold in the sample, M AuF is the mass of gold foil included in the scan and the differential cross-sections are evaluated at the mean proton energies E S, E F in the sample and foil respectively. K X-rays We then get an excellent measure of the beam charge ratio between the foam sample run and the foil run:

25 From this equation, using the gold mass M Au from the K X-ray measurements, we can find a characteristic attenuation length l, for the L X-rays in the gold. And for the L X-rays: We find D = 5.5  0.6  m L X-rays This can be related to the gold diameter D, using an expression derived by Dirac, for the mean chord length in any one direction in a sphere D = 3 l:

26 Can We Get an Estimate of the Gold Mass? Re-run spectra offline, screening out the wire Normalisation Calculations Validation of Technique

27 Experimental Validation Using a Complementary Technique An alternative technique to measure the mass of gold flecks in foam is XRF (rhodium target x-ray tube). However this can only produce L X-rays from gold, eliminating the technique as a candidate for measuring 5  m diameter flecks. So, to check our technique, we did measurements on a foam sample containing a similar mass of gold but having fleck diameters of ~0.5  m. In these sub-micron flecks L X-ray attenuation is of order 1%! From XRF measurements the gold mass is: M Au = 4.1  0.8  g From our K X-ray measurements we find: M Au = 3.8  0.7  g From our L X-ray measurements we find: M Au = 4.4  0.5  g All three measurements are compatible.

28 Another interesting feature of the measurement on the 0.5  m flecks is the Backscatter spectrum – which, at the high backscatter end, looks like one you would expect from a low density gold film. Backscatter from Sub-Micron Gold Flecks Energy, keV Counts

29 Estimate of mass from RBS Measurements Because of energy loss in the polyimide sleeve the gold backscatter spectrum above the Oxygen edge is representative of only a fraction, an elliptic cylinder, of the foam volume. From this though we can calculate the gold density. Assuming a uniform distribution of the gold we can then infer the mass by multiplying by the full foam cylinder volume. We find D = 5.0  0.5  g BUT: This probably over-estimates the mass due to slight deformations of the cylindrical shape.

30 Conclusions We have successfully: This work is continuing using an updated version of one of the CdTe detectors. This will eliminate much of the background electronic noise on the spectra of the older detector and improve the statistical accuracy. measured the mass of the gold flecks loaded within the foam, devised a novel technique for characterising gold flecks in foam, observed their spatial distribution in 2D maps, validated the technique. measured the average fleck size,

31 Any Questions? Thank you for listening!


Download ppt "Ion Beam Analysis of Gold Flecks in a Foam Lattice F E Gauntlett, A S Clough Physics Department, University of Surrey, Guildford, GU2 7XH, UK."

Similar presentations


Ads by Google