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The diffusion operation can be described by the following equation: (4) ∂ I (x, y, t ) ∂ t = div [ D (∇ I ) ], where ∇ I denotes the local image gradient and the operator D the diffusive function.
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This operation can be described by (11).
Here, the reconstruction operation can be arbitrary.
The basic operation can be applied individually or be combined with one other basic operation to act like a single operation, namely a composite operation.
This operation can be finished in time O(m).
Therefore, this operation can be regarded as short-term laparoscopy.
This deletion operation can be combined with concatenation.
More such operations can be expected.
But not all operations can be scaled.
Real inversion operations can be applied instead.
All integer operations can be ignored.
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