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Key points: operator standards Diagnostic interventional cases are pressure wire/OCT (and optical frequency domain imaging) or IVUS cases.
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Most approaches detect feature points in the environment, using an interest point operator that looks for small textured image templates.
This is accomplished by adding nonzero entries in the upper right and lower left corners of SBP operator matrices with a repeating interior-point operator.
However, diagonal-norm operators with a repeating interior-point operator that have thus far been constructed suffer from a loss of accuracy.
This yields a two-fold saddle point operator equation as the resulting LDG mixed formulation, which is then reduced to a dual mixed formulation.
The significant improvements in accuracy of this new family, for the same repeating interior-point operator, are demonstrated in the context of the linear convection equation.
The particular simplicity of our approach results from using the closest point operator to extend the problem from the surface to the surrounding space.
Next, it goes on to consider the widely used Harris interest point operator, which is based on the determinant of the matrix of second moments of the first derivatives of the intensity function.
This implies that for hyperbolic problems and operators of degree greater than unity they lead to solutions with a global order of accuracy lower than the degree of the interior-point operator.
Then our fixed point operator A is defined by A = P ∘ L, i.e. A = Z.
and let A g be the fixed point operator associated to (2.8).
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