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Research ArticleClinical (Radiobiology/Dosimetry/Safety)

Dosimetry for Radiopharmaceutical Therapy: Current Practices and Commercial Resources

Jacek Capala, Stephen A. Graves, Aaron Scott, George Sgouros, Sara St. James, Pat Zanzonico and Brian E. Zimmerman
Journal of Nuclear Medicine December 2021, 62 (Supplement 3) 3S-11S; DOI: https://doi.org/10.2967/jnumed.121.262749
Jacek Capala
1National Cancer Institute, Bethesda, Maryland;
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Stephen A. Graves
2University of Iowa, Iowa City, Iowa;
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Aaron Scott
3Johns Hopkins University, Baltimore, Maryland;
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George Sgouros
3Johns Hopkins University, Baltimore, Maryland;
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Sara St. James
4University of California, San Francisco, California;
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Pat Zanzonico
5Memorial Sloan Kettering Cancer Center, New York, New York; and
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Brian E. Zimmerman
6National Institute of Standards and Technology, Gaithersburg, Maryland
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    FIGURE 1.

    Hybrid SPECT–planar imaging approach to measurement of radiopharmaceutical kinetics.

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    FIGURE 2.

    Effect of dose nonuniformity on tumor response. (A) Hypothetical nonuniform dose to tumor cell population represented by normal distribution with average of 40 Gy, SD of 7 Gy, and fractional SD of 7 Gy/40 Gy = 0.175. (B) Overall tumor cell survival fraction as function of dose nonuniformity expressed as fractional SD of average dose from 0 (i.e., uniform dose) to 0.5 and of average tumor dose from 10 Gy (highest curve) to 60 Gy (lowest curve). Tumor cell survival is greater as dose nonuniformity increases. (C) Tumor cell survival probability for dose distribution in A, assuming monoexponential tumor cell survival curve with mean lethal dose Do of 2.85 Gy (i.e., α = 0.35/Gy). Overall tumor cell survival fraction is area under curve. (D) Dose–response for dose nonuniformity (i.e., fractional SD) of 0.35, corresponding to points intersecting dotted vertical line, is concave upward. (Adapted from reference (57).)

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    TABLE 1

    Bioeffects Modeling of RPT: Dose Metrics and Related Parameters (19)

    ParameterDefinition or description
    Lea–Catcheside time factor (46)Radiation delivered at high dose rate is more biologically damaging than same dose delivered at low dose rate as a result of cells’ ability to repair sublethal damage over duration of irradiation. Modifying effect of repair has been modeled with Lea–Catcheside time factor, G(T): Embedded Image where D is total absorbed dose; Embedded Image is dose rate; μ is repair rate, assuming that probability of repair event decreases exponentially as function of time; w is time of first single-strand DNA break; t is time of second break; and T is duration of irradiation. For protracted irradiations such as those encountered in RPT, surviving fraction thus becomes Embedded Image.
    Biologically effective dose (47–49)Variation in biologic response to same absorbed dose delivered at different dose rates or different numbers of fractions has led to concept of biologically effective dose (BED) (or extrapolated tolerance dose, ETD), the absorbed dose required to cause biologic effect if dose were delivered in infinitely small doses per fraction or, equivalently, at very low dose rates: Embedded Image and therefore Embedded Image.
    Equieffective dose (50,51)Equieffective dose (EQDX in Gy) is a quantity that, like BED, is intended to account for differences in fractionation or dose rate; X in this notation refers to reference value of absorbed dose (Gy) per fraction d. It has been recommended that nomenclature for equieffective dose include α/β ratio as well as reference to X: Embedded Image. Newer notation for equieffective dose is thus EQDXα/β, with recommended standard of EQD2α/β, where 2 refers to reference 2-Gy daily fraction. BED is equivalent to EQD0 (52) and is thus particularly relevant to RPT. Low, continuous dose rates delivered by radiopharmaceuticals require modification of this equation to incorporate Lea–Catcheside time factor G(T = ∞) (53–55): Embedded Image
    Equivalent uniform dose (56–58)Tumor therapeutic response and normal-tissue toxicity may not correlate with average absorbed doses even when based on individualized biodistribution and kinetic data because of spatial nonuniformity of dose (Fig. 2 (57)). A quantity has therefore been developed, equivalent uniform dose (EUD), that provides a single value weighted to account for surviving fraction of tumor cells, given spatial distribution of absorbed dose within tumor volume. For any dose distribution, corresponding EUD is absorbed dose (Gy), which, when distributed uniformly across target volume comprised of N voxels, achieves same survival fraction among clonogenic cells: Embedded Image.
    Equivalent uniform biologically effective dose (56–58)EUD has been formulated as equivalent uniform biologic effective dose, EUBED), as first described by O’Donoghue (57). It is often expressed using only linear component of linear-quadratic model: Embedded Image. Solving for EUBED yields Embedded Image
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Journal of Nuclear Medicine: 62 (Supplement 3)
Journal of Nuclear Medicine
Vol. 62, Issue Supplement 3
December 1, 2021
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Dosimetry for Radiopharmaceutical Therapy: Current Practices and Commercial Resources
Jacek Capala, Stephen A. Graves, Aaron Scott, George Sgouros, Sara St. James, Pat Zanzonico, Brian E. Zimmerman
Journal of Nuclear Medicine Dec 2021, 62 (Supplement 3) 3S-11S; DOI: 10.2967/jnumed.121.262749

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Dosimetry for Radiopharmaceutical Therapy: Current Practices and Commercial Resources
Jacek Capala, Stephen A. Graves, Aaron Scott, George Sgouros, Sara St. James, Pat Zanzonico, Brian E. Zimmerman
Journal of Nuclear Medicine Dec 2021, 62 (Supplement 3) 3S-11S; DOI: 10.2967/jnumed.121.262749
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  • Article
    • Abstract
    • DOSE PRESCRIPTION ALGORITHMS
    • PARADIGM FOR PATIENT-SPECIFIC DOSIMETRY
    • MEASUREMENT OF TIME–ACTIVITY DATA
    • CALCULATION OF TIAS
    • DEFINITION OF PATIENT-SPECIFIC ANATOMY
    • CALCULATION OF ABSORBED DOSES
    • BIOEFFECTS MODELING
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