Isodose Surface Cost Functions for Radiation Dose Optimization

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Solution Overview

Problem

Current radiation treatment planning methods, particularly in intensity-modulated radiotherapy (IMRT) and volumetric modulated arc therapy (VMAT), face challenges in defining cost functions that accurately represent dose distribution, leading to suboptimal treatment plans due to limited information provided by dose volume histograms (DVHs) about the spatial distribution of radiation doses.

Innovation Solution

The approach defines cost functions and their gradients based on isodose surfaces, allowing for a more precise representation of clinical goals by specifying dose thresholds and their spatial conformity, enabling the use of multicriteria optimization (MCO) to generate optimized treatment plans that minimize radiation exposure to healthy tissues while ensuring effective tumor targeting.

Engineering Contradictions & Design Principles

VSEngineering Contradiction Analysis

1Device complexity

If dose volume histograms (DVHs) are used to define cost functions, then treatment planning can be performed with simplified dose summary, but the spatial distribution information of radiation doses is lost leading to suboptimal treatment plans

Engineering Contradiction:
Improvecost function definition complexityVSAvoidspatial distribution information
Core Design Contradiction:
Device complexityVSLoss of information

Solution Approach 1:

The patent transitions from using DVHs which provide only volumetric summaries to using isodose surfaces which add spatial dimensionality. Isodose surfaces represent dose distribution in three-dimensional space, allowing the cost function to incorporate spatial location information while maintaining computational feasibility through surface-based representations rather than full volumetric data.

Inventive Principle:
Principle #17Another dimension (Dimensionality change)

2Measurement precision

If isodose surfaces are used to define cost functions, then spatial distribution accuracy is improved, but computational complexity increases

Engineering Contradiction:
Improvedose distribution accuracyVSAvoidcost function calculation complexity
Core Design Contradiction:
Measurement precisionVSDevice complexity

Solution Approach 1:

The patent extracts the essential spatial information from full volumetric dose data by representing dose distribution through isodose surfaces. This extraction process removes redundant internal volume information while retaining the critical spatial boundaries and gradients needed for accurate treatment planning, thereby reducing computational complexity while maintaining precision.

Inventive Principle:
Principle #2Taking out (Extraction)

3Productivity

If traditional DVH-based cost functions are used, then treatment planning is computationally efficient, but the ability to enforce spatial conformity of dose thresholds is limited

Engineering Contradiction:
Improvetreatment planning efficiencyVSAvoiddose conformity precision
Core Design Contradiction:
ProductivityVSManufacturing precision

Solution Approach 1:

The patent applies local quality by enabling different cost function components to be defined at different spatial locations through isodose surfaces. Each surface can have customized cost parameters and constraints tailored to specific anatomical regions or clinical priorities, allowing precise local control over dose distribution while maintaining overall computational efficiency through the surface-based framework.

Inventive Principle:
Principle #3Local quality

Data Source

PatentEP3946584B1Using isodose surfaces for optimizing dose distribution in radiation treatment planning
Publication Date: 2024.03.06 SIEMENS HEALTHINEERS INTERNATIONAL AG
  • EP3946584B1 patent drawingFigure 1
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AI summary

Cost functions and cost function gradients for use in radiation treatment planning can be computed based on an approximation of an "isodose" surface. Where a clinical goal is expressed by reference to a threshold isodose surface, a corresponding cost function component can be defined directly by reference to that isodose surface 1004, and a corresponding contribution to the cost function gradient can be approximated by identifying voxels that are intersected by the threshold isodose surface and approximating the gradient of the dose distribution within each such voxel.