“…Theoretical error estimations for the FPM have been established in References [37][38][39]. Due to these features, the FPM has been applied to many scientific and engineering problems such as fluid mechanics problems [32,40,41], interface problems [42,43], computational finance [39,44], Josephson junctions [45], two-dimensional nonstationary incompressible Boussinesq equations [46] and inverse heat conduction problems [47,48]. In addition, various improvements of the MLS approximation, such as the improved MLS [49], complex variable MLS [50] and interpolating MLS [51] and the corresponding meshless methods have been developed in recent years [24].…”