Exact(3)
This shows that the order of the function f ( z ) in Theorem 1.1 is not always one.
where T is the order of the function, β γδ its coefficients and μ0, ν0 are defined as μ 0 = ν 0 = D 2. The approximation is performed using the least-squares method.
Thus, the level of the function named above is defined to be 2. Finally, we compute the order of the function denoted above as it was defined: the sum of the level plus the greatest of the orders of the arguments of the above function.
Similar(57)
Figure 2 outlines the order of the functions created within the program.
The order of the functions will be defined and computed given the following definitions.
Previous works based on β-spline functions consider the order of the spline function, which must be a natural number, as a parameter to sharpen the transition band.
where h(t) is the window function to segment the signal, M is the order of the polynomial function, ω1,......, and ωM−1 are the first-order derivative and other higher-order derivative of the instantaneous frequency of the analyzed signal.
In addition, we will use the notation σ ( f ) to denote the order of the meromorphic function f ( z ).
The trends identified by the indicator are used to determine the order of the drift function in the trended Kriging model.
It has been proven that the stability region has relation with the order of the boundary function and the region can be obtained by solving an inequality.
In this subsection, the order of the polynomial function for Eq. (22) is selected.
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