The Direct Integration Theorem provides a consistent discrete framework for the inverse Radon problem that achieves quasi-exact reconstruction limited only by sampling and grid geometry while preserving statistical properties better than Filtered Back Projection.
Iterative methods for the three-dimensional reconstruction of an object from projections
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The Direct Integration Theorem: A Rigorous Framework for Consistent Discrete Solutions of the Inverse Radon Problem
The Direct Integration Theorem provides a consistent discrete framework for the inverse Radon problem that achieves quasi-exact reconstruction limited only by sampling and grid geometry while preserving statistical properties better than Filtered Back Projection.