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One of the main limitations of this study is that the two imaging systems were operated by different individuals, and operator related differences may yield different results.
In state-of-the-art methods, the most time-consuming parts include inversion of a linear operator related to convolution.
In this paper, we introduce the operator related to such a measure and assume it is bounded on.
In this subsection we will describe the mapping properties of an elliptic operator related to L M k, τ.
In 2005, Derriennic [14] studied an analogue of the Bernstein-Durrmeyer operator related to the q-Bernstein basis.
In this section, we consider a Bessel-generalized shift operator related to the multidimensional Bessel differential operator.
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Now we introduce linear operators related to (3.7).
The Bernstein-Durrmeyer operators related to the q-Bernstein operators were studied by Derriennic [5].
We introduce truncation operators related to and modify the truncation operator as follows.
Some compact operators related to a quasi-variable mesh were mentioned in the literature [26, 27].
Furthermore, the commutators of singular integral operators related to Schrödinger operators have been brought to many scholars' attention.
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