The summability methods used in approximations belong to these methods.
To the best of our knowledge, the approximation of functions belonging to the generalized Zygmund class by Hausdorff means has not been investigated so far.
In addition, Ren et al. (2014) prepared a theoretical analysis of the moving least-squares (MLS) approximation, which belongs to the family of meshless methods.
The spectral methods, which belong to the approximation techniques, are often used to find approximate solution of FDEs.
This implies that despite the great number of solutions found by NSGA-II, few of them belong to the approximation of the real front.
A few interesting results with respect to the error in the approximation of periodic signals (functions) belonging to the different Lipschitz classes by almost convergent sequences have been audited.
The EDG methods are thus obtained from the hybridizable discontinuous Galerkin (HDG) method by requiring the approximate trace to belong to smaller approximation spaces than the one in the HDG method.
In this section we are concerned with the study of the existence, the qualitative properties and the approximation of classical solutions, i.e., belonging to C 2 ( [ 0, 1 ] ), of problem (1), where a > 0 and b > 0 are fixed constants.
To estimate P → and M we have to determine areas to which these measurements belong to, such that the approximation error is minimized.
Hence, the Gamma-Ap (also including the Nakagami approximation, as they belong to the same family) represents a versatile approximation approach, which may find applications for a lot of problems in practice, including a lot of performance analysis problems in wireless communications.
