2015
DOI: 10.1007/s00285-015-0908-x
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Optimization of radiation dosing schedules for proneural glioblastoma

Abstract: Glioblastomas are the most aggressive primary brain tumor. Despite treatment with surgery, radiation and chemotherapy, these tumors remain uncurable and few significant increases in survival have been observed over the last half-century. We recently employed a combined theoretical and experimental approach to predict the effectiveness of radiation administration schedules, identifying two schedules that led to superior survival in a mouse model of the disease (Leder et al., Cell 156 (3):603-616, 2014). Here we… Show more

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Cited by 32 publications
(25 citation statements)
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“…A multidisciplinary approach has been increasingly applied to problems of clonal evolution in cancer [26]. Theory and tools from evolutionary biology have been applied to the field of cancer biology to understand the rates of accumulation of mutations in cellular lineages [5, 7], spatial and temporal patterns of intratumor heterogeneity [810], the timing and order of metastatic progression [1114], and optimal strategies for therapeutic dosing and schedules [1517]. However, a large disciplinary divide still exists between cancer biology and evolutionary biology, and potentially useful theoretical and experimental tools have yet to be applied across disciplines.…”
Section: Introductionmentioning
confidence: 99%
“…A multidisciplinary approach has been increasingly applied to problems of clonal evolution in cancer [26]. Theory and tools from evolutionary biology have been applied to the field of cancer biology to understand the rates of accumulation of mutations in cellular lineages [5, 7], spatial and temporal patterns of intratumor heterogeneity [810], the timing and order of metastatic progression [1114], and optimal strategies for therapeutic dosing and schedules [1517]. However, a large disciplinary divide still exists between cancer biology and evolutionary biology, and potentially useful theoretical and experimental tools have yet to be applied across disciplines.…”
Section: Introductionmentioning
confidence: 99%
“…Recognizing the critical roles of heterogeneity in cancer dynamics, mathematical models of tumor progression often include distinct subpopulations, such as cancer stem cells (14,40,41), or drug resistant and sensitive subpopulations (17,18,21,42). However, despite these models being calibrated to observed experimental or clinical data, the underlying phenotypic composition that these model calibrations suggest cannot easily be validated, since the degree of resistance or stemness of a cancer cell population in time is not easily measured longitudinally via a single biomarker.…”
Section: Discussionmentioning
confidence: 99%
“…This enables adaptive fractionation schemes that are tailored to the response of the tumor (Unkelbach et al 2014b) or that include dose to multiple normal tissues (Saberian et al 2016). Badri et al (2015) have taken this approach to apply a mathematical optimization for glioblastoma and demonstrate improved tumor control after mathematical model-predicted improved response to an alternative treatment regime in which the treatment fractions were temporally optimized to minimize toxicity to early and late responding normal tissues. The treatment plans suggested by Badri et al were also constrained by the 8 a.m.-5 p.m. clinical workday, to provide a practical dosing schedule that could be performed in the clinic.…”
Section: Spatial Dose and Fractionation Optimizationmentioning
confidence: 99%