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Treatment Planning Optimization for Radiofrequency Ablation of Hepatic Tumors
Hernán Abeledo, Ph.D.Associate Professor
Engineering Management and Systems Engineering
School of Engineering and Applied Science
(202) 994-7521
Joint with: Enrique Campos-Nañez & Stella S. Munuo (GWU-SEAS)
Kevin Cleary & Filip Banovac (GUMC-ISIS)
Partially funded by the GW Institute for Biomedical Engineering
Radiofrequency Ablation of Liver Tumors
♦Minimally invasive cancer treatment modality (percutaneous,
laparoscopic)
♦Cells killed by heat generated by radiofrequency energy
♦Treatment alternative for 80% of un-resectable hepatic malignancies
♦Performed by Interventional Radiologists guided by Ultrasound, CT or MRI
♦Region treated by a single ablation is approximately a spherical ellipsoid
♦Probes come in several sizes (up to 5 cm diameter)
♦Large tumors may require multiple overlapping ablations
Figures from [Dodd, Soulen et al. 2000]
Towards Real-time RFA Planning
Goal: create a treatment planning tool that computes
optimized probe trajectories and ablation placements
Tumor Data Opti
mization
Module
OptimizedTreatment
Plan
No MDOK?
YesModifymodel
Tracking System relays probe location
MD
ablates
Updated Tumor & Ablation Data
Research Activities
♦Objectives and constraints of optimization module:
♦ Ensure entire tumor plus 1 cm margin are treated
♦ Avoid burns or punctures of other organs, bones, or major vessels
♦ Minimize number of required ablations
♦ Limit number of punctures to liver capsule (e.g., at most 3)
♦ Minimize number of needle insertions
♦ Allow reinsertion of probes through same puncture of liver capsule
♦ Minimize damage to healthy tissue (beyond 1 cm margin)
♦Develop mathematical models and optimization algorithms
as part of an image-guided treatment planning system
Optimization Methodology
♦Image data is discretized into a 3-D grid (~3mm resolution)
♦Grid points classified as tumor, margin, healthy, organ type, etc.
♦Integer programming methods used to model and solve problem
♦ Integer programming optimization techniques also used in
radiotherapy planning (brachytherapy, Gamma Knife)
♦RFA provides challenging problems for mathematical optimization