neutron radiation and dosimetry vylet

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  • 8/3/2019 Neutron Radiation and Dosimetry Vylet

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    Neutron Irradiations and

    Dosimetry

    Vashek Vylet, PhD

    Duke University Medical Center

    Center for Medical Countermeasures Against Radiation

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    Goal: Introduce you to

    Challenges in Neutron Dosimetry

    How we can determine dosimetricquantities of interest

    Neutron irradiations available at Duke

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    Facts and Challenges

    Neutrons ionize indirectly, via secondary

    charged particles: protons and heavier cp

    Neutron energies span many decades

    Their biological effects vary greatly withenergy

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    10-2 10-1 100 101 102 103 104 105 106 107

    En / eV

    0.1

    0.2

    0.3

    0.4

    0.5

    En

    *

    E(En

    )/cm-2

    10-2 10-1 100 101 102 103 104 105 106 107

    En / eV

    0.1

    0.2

    0.3

    0.4

    0.5

    En

    *E

    (En

    )/c

    m-2

    Soft Reactor Spectrum

    Hard Reactor Spectrum

    252Cf-Bare

    D2

    0 Moderated 252Cf

    Example of Neutron Spectra

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    Quantities (quick recap) Fluence: = dN/da [cm-2] ; dNis number of

    particles impinging on a sphere around point ofinterest, with great-circle area da (particles/cm2)

    Exposure X [Roentgen] Obsolete, not forneutrons; replaced by Kerma in air

    Kerma K= dtr/dm[Gy=J.kg-1] or [rad] wheretr is energy tranferred by indirectly ionizingradiation (neutrons, )

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    Quantities Absorbed Dose D = d/dm[Gy= J.kg-1 =

    100 rad] where is energy imparted (to a smallvolume of mass dm)

    Dose Equivalent H = D.Q [Sv=J.kg-1]where Q=f(LET)is the quality factor

    Linear Energy Transfer: LET[keV.m-1] howdensely is energy imparted; much higher forprotons than electrons

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    N vs : Biological effects

    For same energy deposited, neutrons

    much more effective (~10x) in damagingcells

    Neutron secondaries: high LET (mostly p+

    ) Photon products: low LET (e- and e+)

    1 MeV e- range in H2O: 4.3 mm

    1 MeV p+ range in H2O: 0.023 mm

    Ionization density much higher for p+

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    Quantities

    Equivalent Dose HT=wRDR [Sv=J.kg-1]

    Effective Dose E=wTHT [Sv=J.kg-1

    ]

    Dose-Equivalent Index HI[Sv=J.kg-1] i.e. max. Dose-Equivalent in an

    ICRU tissue sphere (30 cm diameter).

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    Quantities Fluence, Abs. Dose and Kerma are purely

    physical = measurable quantities

    H, HT

    , E, EDE must be estimated orcalculated from measured (E), D(LET),

    Measurable (not really) quantity: AmbientDose Equivalent (similar to Dose-EquivalentIndex in 30 cm sphere)

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    Underground Quantity Definitions

    Exposure is a quantity that everybody can

    measure, but nobody wants

    Dose equivalent is a quantity that everybodywants, but nobody can measure

    Ambient Dose Equivalent The dose equivalentreceived by a 30-cm diameter spherical man.ifhe werent there

    Loosely after J. McDonald

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    Cant measure H,

    so measure ()And use this

    conversion factor

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    Conversion Factors Calculated for humans (not mice)

    using Monte-Carlo codes andincreasingly complex phantoms

    VIP-Man, based on theVisible Human Project

    MIRD Phantoms

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    Triangle Universities Nuclear Lab

    Two areas for neutron irradiations in TUNL

    N

    N

    NTOF

    SNSA

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    TUNL

    Charge particle beams at TUNL

    less than 500 eVEnergy spread

    50 nAHeavy ions

    500 nA3He and 4He2 Apolarized protons and deuterons

    2 A pulsed and 5 A dc (d)unpolarized protons and deuterons

    Maximum current on target

    p, d, 3He, 4He and heavier ions (c)Particle types

    DC to 2.5 MHz with 1.5 ns wide pulses (b)Beam pulse repetition rate

    1.5 to 19.0 MeV (a)Nominal energy range

    Performance SpecificationsParameter

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    Neutron production at TUNL

    Reactions: 2H(d,n)3He, 3H(p,n)3He,7Li(p,n)7Be

    High-flux yield from protons or deuterons

    on

    9

    Be: Dose-equivalent rates from5 micro-A deuterons on 9-Be target

    En [MeV] Sv/h rem/h

    0.5 1.13 112.73.2 7.13 713.3

    8 2.84 283.8

    14 0.12 12.3

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    Neutron production at TUNL

    Shielded Neutron Source Deuterium gas target

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    TUNL Beam profile at Shielded Neutron Source

    Area with circular collimator

    Position (cm)

    Horizontal

    Vertical

    Relative

    Neutron

    Flux

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    Dosimetry Goals at TUNL Measure neutron fluence and its energy

    distribution (E)

    Establish the photon contamination ofneutron beams: DG

    Measure (and calculate) distribution ofdose as a function of LET.

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    Neutron Beam Characterization Time-Of-Flight measurements for energy

    Long-counter for fluence

    Bonner spheres for fluence and energy

    Ionization Chambers for tissue Kerma TEPC for Dose as function of LET (micro-

    dosimetry)

    Monte Carlo calculations for specificphantom: spatial distribution of D(LET)

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    Long Counter Secondary standard for neutron fluence

    measurements

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    Duke Bonner Spheres

    30.48

    PAPortable

    MCAHV

    A

    25.420.32

    14.28 cm

    He-3counter

    12.7x12.7cmscintillator (C11)

    Measurements of primary and scattered

    neutron spectra in room using spectra

    unfolding technique

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    Twin Ionization Chambers Tissue-equivalent and graphite

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    Twin Chamber Technique There are no pure neutron fields, photon

    (gamma) always present: Dtot = DN + DG

    Goal: separate DN and DG using twoionization chambers (IC):

    Tissue-equivalent IC (T): equally sensitive to

    N and G Carbon IC (U): very low sensitivity to N

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    Twin Chamber Technique Response of TE IC:

    Response of graphite IC:

    kT, hT sensitivity of TE IC to N and G, resp. kU, hU sensitivity of graphite IC to N and G,

    respectively (formalism of AAPM Report No. 7, Protocol forNeutron Beam Dosimetry)

    U U N U G R k D h D= +

    T T N T G

    R k D h D= +

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    Twin Chamber Technique Then DN and DG can be easily obtained from

    measured RT and RU:

    U T T U U U U T N G

    U T T U U T T U

    h R h R k R k RD D

    h k h k h k h k

    = =

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    TEPC Tissue-equivalent Proportional Counter:

    measures Dose as function of LET

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    Monte Carlo Calculations Predict contribution of scatter in experiment

    Calculate energy deposition patterns ingreat detail, including spatial and energy

    distributions of secondary charged particlesin specific small animal phantoms

    Establish conversion fluence-to-dosefactors for mice or other small animals

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    Suitable voxel-based phantoms maybe developed using data from micro-CT and NMR, or possibly importedfrom computer models developed forother purposes (Duke, ORNL).

    MONTE CARLO