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Published byTrevor Job O’Brien’ Modified over 6 years ago
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Motion Planning in Stereotaxic Radiosurgery
A. Schweikard, J.R. Adler, and J.C. Latombe Presented by Vijay Pradeep
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Radiosurgery Problem Minimally invasive procedure that uses an intense, focused beam of radiation as an ablative surgical instrument to destroy tumors Tumor = bad Critical Section = good & sensitive Brain = good
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Radiosurgery Methods – Single Beam
Single Beam: - High Power along entire cylinder - Damages lots of brain tissue Radiation
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Radiosurgery Methods – Multiple Beams
- Intersection of beams is spherical - Energy is highest at tumor Radiation Dose from multiple beams is additive
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LINAC System
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Problem Statement Goal: Parameters: Tumor Critical
Determine a set of beam configurations that will destroy a tumor by cross firing at it Parameters: Assume Spherical Tumor LINAC Kinematics (Only Vertical Great-Circle Arcs) Minimum angle of separation between arcs Min # Of Arcs I put the first sentence in light yellow and added fractionation in last item Critical Tumor
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Obstacle Representation
- Represent with half-sphere - Project obstacles onto surface - Find criticality points - Draw arcs Similar to Trapezoidal Decomposition
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Great Circle Plane Angle
Path Planning Criteria ω – Minimum spacing between arcs N – Number of great circle arcs K – Minimum free length of each arc s1 s2 s3 s4 s5 s6 I put the first sentence in light yellow and added fractionation in last item K Free Length π 2π Great Circle Plane Angle
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Great Circle Plane Angle
Path Planning Criteria ω – Minimum spacing between arcs N – Number of great circle arcs K – Minimum free length of each arc s1 s2 s3 s4 s5 s6 I put the first sentence in light yellow and added fractionation in last item p6 p2 p1 p3 p4 K Free Length ω ω ω π 2π Great Circle Plane Angle
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Automatically Planned
Results I put the first sentence in light yellow and added fractionation in last item Manually Planned Automatically Planned
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Non-Spherical Tumors Approximated by multiple independent spherical targets Plan for each spherical tumor is computed and executed independently.
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Takes advantage of structure/simplicity
Take Aways Takes advantage of structure/simplicity Uses idea of criticality on obstacles vertices Constrained to Vertical Great-Circle Arcs Assumes independent spherical tumors Plans for feasibility, not optimality Elegant, but not necessarily easiest Actually samples 128 points and chooses the best under constraints
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