Incorporating Model Parameter Uncertainty into Prostate IMRT Treatment Planning

Abstract

Radiobiological treatment planning depends not only on the accuracy of the models describing the dose-response relation of different tumors and normal tissues but also on the accuracy of tissue specific radiobiological parameters in these models. Whereas the general formalism remains the same, different sets of model parameters lead to different solutions and thus critically determine the final plan. Here we describe an inverse planning formalism with inclusion of model parameter uncertainties. This is made possible by using a statistical analysis-based frame set developed by our group. In this formalism, the uncertainties of model parameters, such as the parameter that describes tissue-specific effect in EUD model, are expressed by probability density function and are included in the dose optimization process. We found that the final solution strongly depends on distribution functions of the model parameters. Considering that currently available models for computing biological effects of radiation are simplistic, and the clinical data used to derive the models are sparse and of questionable quality, the proposed technique provides us with an effective tool to minimize the effect cause by the uncertainties in a statistical sense. With the incorporation of the uncertainties, the technique has potential for use to maximally utilize the available radiobiology knowledge for better IMRT treatment.

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Document Details

Document Type
Technical Report
Publication Date
Apr 01, 2004
Accession Number
ADA427063

Entities

People

  • David Y. Yang
  • Jun Lian

Organizations

  • Stanford University

Tags

Communities of Interest

  • Human Systems

DTIC Thesaurus Topics

  • Algorithms
  • Computers
  • Data Science
  • Distribution Functions
  • Electronic Mail
  • Information Science
  • Mathematical Models
  • Neoplasms
  • Optimization
  • Probability
  • Probability Density Functions
  • Radiation
  • Radiation Oncology
  • Statistical Analysis
  • Statistical Inference
  • Three Dimensional
  • Tissues

Fields of Study

  • Medicine
  • Physics

Readers

  • Computational Modeling and Simulation
  • Statistical inference.
  • Systems Analysis and Design