Method for determining emission tomography weight matrix based on bilinear interpolation principle
A bilinear interpolation, weight matrix technology, applied in image data processing, instrumentation, calculation, etc., can solve problems such as low accuracy and efficiency, complex algorithm, etc., to achieve high accuracy, high computational efficiency, and rapid acquisition.
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[0066] The traditional two-dimensional planar Radon transform is a special case of two-dimensional Radon transform in three-dimensional space. The method and effect of the present invention are described by taking the two-dimensional plane Radon transformation as an example.
[0067] The coordinate system of the two-dimensional planar Radon transformation projection is defined as figure 2 shown. When the nutation angle ψ=0 and the precession angle θ=0, the detection plane is perpendicular to the horizontal plane and located around the measured object, and the projection value of each row of pixels on the detection plane is the projection result on the same two-dimensional horizontal plane. According to formula (2), the rotation matrix at this time can be obtained as
[0068]
[0069] and the projection expression is
[0070]
[0071] According to the properties of the Dirac function, the above formula can be written as
[0072]
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