Auger and conversion electron spectroscopy of medical radioisotope - - PowerPoint PPT Presentation

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Auger and conversion electron spectroscopy of medical radioisotope - - PowerPoint PPT Presentation

Auger and conversion electron spectroscopy of medical radioisotope 125 I A magic bullet for cancer therapy Auger electron Presented by: Bryan Tee Pi-Ern Date: 19 th October 2018 Supervised by Dr Tibor Kibdi, A/Prof Maarten Vos and Professor


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SLIDE 1

Auger and conversion electron spectroscopy of medical radioisotope 125I

Presented by: Bryan Tee Pi-Ern Date: 19th October 2018 Supervised by Dr Tibor Kibédi, A/Prof Maarten Vos and Professor Andrew Stuchberry

A magic bullet for cancer therapy

Auger electron

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SLIDE 2

2

β α

Strand of human DNA

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SLIDE 3

3

Auger e-

β α

Strand of human DNA

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SLIDE 4

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Decay scheme of 125I

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SLIDE 5

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Decay scheme of 125I

γ (Gamma decay)

  • r

e- (Internal conversion)

! = #$ #%

Conversion coefficient

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SLIDE 6

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Decay scheme of 125I

Mixing ratio of the M1+E2 transition is known to be small (δ<< 1).

γ (Gamma decay)

  • r

e- (Internal conversion)

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SLIDE 7

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Decay scheme of 125I Penetration effects

!(M1) = !0((1)(1 + *1+ + *2+2)

Where λ = penetration parameter γ (Gamma decay)

  • r

e- (Internal conversion)

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SLIDE 8

X-ray transition Auger transition

EK E

L3

ωK + aK = 1

K fluorescence yield K Auger yield

EK E

L3

E

M2 *Atomic notations: K = 1s1/2 , L3 = 2p3/2 , M2 = 3p1/2

EK ≈ EK - -

L3 M2

E E

L3M2

EK ≈ EK -

L3

E

L3

X-ray and Auger transitions

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SLIDE 9

v Resulting in heaps of Auger electrons v Energy range: a few eV to 30 keV (for 125I case)

9

K

X

X

Vacancy cascade

Note: X = X-ray transition, A = Auger transition

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Computational model - BriccEmis

v Calculate the Auger and X-ray spectra using a Monte Carlo approach v Transition probabilities from Evaluated Atomic Data Library (EADL) (Perkins 1991) v Transition energies are calculated using the relativistic self-consistent-field Dirac Fock method, using RAINE code (Band 2002)

2 4 6 8 10 20 22 24 26 28 30 32 34 36 Probability [/100 decays] Energy [keV] L

M,N,O KLL KLX

L M N KLL KLM

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SLIDE 11

v Measure an accurate Auger yield from medical radioisotope 125I

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Project Aims Approach I. Determine the nuclear parameters (λ and δ)

  • II. Measure the Auger to conversion electrons

intensity ratios.

  • III. Deduce the absolute intensity of Auger

electrons from the conversion coefficients.

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SLIDE 12

v Measure an accurate Auger yield from medical radioisotope 125I v Test and benchmark the model

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Project Aims

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SLIDE 13

v Monolayer of 125I on top of a gold substrate

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125I

Au(111) Source preparation

125I

Au(111)

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HV hemisphere 2D detector

Hemispherical electron energy analyser

High-energy electrostatic spectrometer

(Close to ground potential) (Positive high voltage) Vos et al. (2000)

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HV hemisphere 2D detector

Hemispherical electron energy analyser

High-energy electrostatic spectrometer

Energy range: 2 keV to 40 keV

(Positive high voltage) (Close to ground potential) Vos et al. (2000)

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SLIDE 16

2000 4000 6000 8000 10000 12000 14000 16000 30400 30600 30800 31000 31200

Counts Energy [eV]

Brabec et al. 1982 Miura et al. 1986 Casey et al. 1968 Present work. 2017

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L1 L2 L3 Resolution ≈ 5 eV

Conversion electron measurements

2018

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SLIDE 17

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Conversion electron line shapes

Main peak

Voigt profiles

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SLIDE 18

Atomic shell Experiment Present work Literature 100/(1+T ot) 6.68(14) [12] 6.55(13) [13] T ot 12.95(28) [15] a 14.25(64) [8] K/(1 + T ot) 0.80(5) [16] 0.804(10) [17] L/(1 + T ot) 0.11(2) [16] M/(1 + T ot) 0.020(4) [16] K 11.78(18) a [15] 11.90(31) [8] L 1.4(1) [18] K/L 12.3(25) [10] L/M 5.21(26) [9] M/N 4.87(20) [9] L1:L2:L3 1:0.085(2):0.019(2) 1:0.089(4):0.024(2) [7] 1:0.106(22):0.041(2) [10] 1:0.082(4):0.019(3) [8] 1:0.095(2):0.023(5) [9] L1:M1 1: 0.204(7)

  • M1:M2:M3

1:0.094(6):0.022(7) 1:0.092(5):0.044(3) [8] 1:0.101(5):0.030(5) [9] L1:M2 1:0.0173(26)

  • M1:N1

1:0.179(20) 1:0.214(6) [9]

a

Corrected ωK to 0.875

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ANU data only v Chi-square fitting method v Reduced χ2 = 0.63 v λ = 5.0(21), δ = 0.0000(84) Nuclear parameters determination

−0.5 0.5 1 1.5 2 2018ANU L2/L1 2018ANU L3/L1 2018ANU M1/L1 2018ANU M2/M1 2018ANU M3/M1 2018ANU M2/L1 2018ANU N1/M1

αExp/αFit

125I 35.4925 keV M1+E2

λ=5.0(21) δ=0.0000(84)

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SLIDE 19

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All data v Chi-square fitting method v Reduced χ2 = 1.55 v λ = 0.2(7), δ = 0.0132(71) Nuclear parameters determination

−0.5 0.5 1 1.5 2

1952Bo16 K/(1+Tot) 1952Bo16 L/(1+Tot) 1952Bo16 M/(1+Tot) 1959Na06 K/L 1959Na06 K/M 1959Na06 K/N 1965Ge04 L1/L2 1965Ge04 L1/L3 1969Ka08 Tot 1969Ka08 K 1969Ca01 L1/L2 1969Ca01 L1/L3 1969Ca01 K/L 1970Ma51 K/(1+Tot) 1979CoZG Tot 1979CoZG K 1979CoZG L2/L1 1979CoZG L3/L1 1979CoZG M2/M1 1979CoZG M3/M1 1982Br16 L/M 1982Br16 M/N 1982Br16 L1/L2 1982Br16 L1/L3 1982Br16 M1/M2 1982Br16 M1/M3 1982Br16 M2/M3 1982Br16 M1/N1 1990Iw04 γ−ray 1992ScZZ γ−ray 1999Sa55 L 2018ANU L2/L1 2018ANU L3/L1 2018ANU M1/L1 2018ANU M2/M1 2018ANU M3/M1 2018ANU M2/L1 2018ANU N1/M1

αExp/αFit

125I 35.4925 keV M1+E2 λ=0.2(7)

δ=0.0132(71)

Atomic shell Experiment Present work Literature 100/(1+T ot) 6.68(14) [12] 6.55(13) [13] T ot 12.95(28) [15] a 14.25(64) [8] K/(1 + T ot) 0.80(5) [16] 0.804(10) [17] L/(1 + T ot) 0.11(2) [16] M/(1 + T ot) 0.020(4) [16] K 11.78(18) a [15] 11.90(31) [8] L 1.4(1) [18] K/L 12.3(25) [10] L/M 5.21(26) [9] M/N 4.87(20) [9] L1:L2:L3 1:0.085(2):0.019(2) 1:0.089(4):0.024(2) [7] 1:0.106(22):0.041(2) [10] 1:0.082(4):0.019(3) [8] 1:0.095(2):0.023(5) [9] L1:M1 1: 0.204(7)

  • M1:M2:M3

1:0.094(6):0.022(7) 1:0.092(5):0.044(3) [8] 1:0.101(5):0.030(5) [9] L1:M2 1:0.0173(26)

  • M1:N1

1:0.179(20) 1:0.214(6) [9]

a

Corrected ωK to 0.875

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SLIDE 20

20 1000 2000 3000 4000 5000 6000 7000 8000 9000 10000 30450 30600 1000 2000 3000 4000 5000 6000 7000 8000 9000 10000 Energy [eV] (b) L1 Conversion 1500 2000 2500 3000 3500 21600 22000 22400 22800 Counts Energy (eV) Experiment BrIccEmis (a) KLL Auger

KL1L1 KL1L2 KL1L3 + KL2L2 KL2L3 KL3L3

KLL Auger electron measurements

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21 1000 2000 3000 4000 5000 6000 7000 8000 9000 10000 30450 30600 1000 2000 3000 4000 5000 6000 7000 8000 9000 10000 Energy [eV] (b) L1 Conversion 1500 2000 2500 3000 3500 21600 22000 22400 22800 Counts Energy (eV) Experiment BrIccEmis (a) KLL Auger

KL1L1 KL1L2 KL1L3 + KL2L2 KL2L3 KL3L3

KLL Auger electron measurements

Auger to conversion ratio underestimated by 20%

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KLM Auger electron measurements

4000 5000 6000 7000 8000 9000 10000 11000 12000 30450 30600 4000 5000 6000 7000 8000 9000 10000 11000 12000 Energy (eV) (b) L1 Conversion 4400 4500 4600 4700 4800 4900 5000 25600 26000 26400 26800 Counts Energy (eV) Experiment BrIccEmis (a) KLM Auger

KL1M1 KL1M2 KL1M3 KL2M1 KL1M4,5 KL2M2,3 KL3M1 KL3M2 + KL2M4 KL2M5 + KL3M3

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KLM Auger electron measurements

4000 5000 6000 7000 8000 9000 10000 11000 12000 30450 30600 4000 5000 6000 7000 8000 9000 10000 11000 12000 Energy (eV) (b) L1 Conversion 4400 4500 4600 4700 4800 4900 5000 25600 26000 26400 26800 Counts Energy (eV) Experiment BrIccEmis (a) KLM Auger

KL1M1 KL1M2 KL1M3 KL2M1 KL1M4,5 KL2M2,3 KL3M1 KL3M2 + KL2M4 KL2M5 + KL3M3

Auger to conversion ratio underestimated by 20%

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24 24 0.65 0.7 0.75 0.8 0.85 0.9

Present (2017) Yashoda (2005) Ozdemir (2002) Singh (1990) Tolea (1974) Karttunen (1969) EADL (1991)

ωK

ωK 10%

2% 0.85 0.15 0.88 0.12

20% 3%

K fluorescence yield determination 0.87 0.13

5%

30%

ωK + aK = 1

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SLIDE 25

25 25 0.65 0.7 0.75 0.8 0.85 0.9

Present (2017) Yashoda (2005) Ozdemir (2002) Singh (1990) Tolea (1974) Karttunen (1969) EADL (1991)

ωK

ωK

K fluorescence yield determination

Semi-empirical value (Schonfeld, 1996)

10%

2% 0.85 0.15 0.88 0.12

20% 3%

0.87 0.13

5%

30%

ωK + aK = 1

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K fluorescence yield global fit curve

Data compilation up to 2017 (ANU Summer research, 2017) Semi-empirical fit typical error: 3%

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v Quantify the Auger electrons with energy < 1 keV v Effects of electron shake-off following internal conversion and Auger transition (the tails) v Atomic structure effect: What is the atomic field after electron capture v Potential medical isotopes to study: 80mBr,

99mTc, 99Mo, 119Sc, 153Sm, 177Lu, 193mPt, 195mPt, 201Tl, 80mBr

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What to do next?

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SLIDE 28
  • Supervisors
  • 1. Dr. Tibor Kibédi
  • 2. A/Prof. Maarten Vos
  • 3. Prof. Andrew Stuchbery
  • Collaborators
  • 1. M. Alotiby
  • 2. B.Q Lee
  • 3. ANSTO (Australian Nuclear Science and

Technology Organisation)

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Acknowledgement