The meshfree GoFD method can be combined with adaptive strategies to further improve computational accuracy and convergence order for fractional Laplacian boundary value problems. By incorporating adaptive mesh refinement techniques, the method can dynamically adjust the resolution of the point cloud or mesh based on the solution behavior, such as gradients or singularities. This adaptive refinement can help concentrate computational resources in regions of interest, leading to more accurate solutions with improved convergence rates. Adaptive strategies can also enhance the method's efficiency by reducing the number of points or elements in areas where the solution is smooth and increasing resolution where it is needed most. This adaptive approach can optimize the computational resources and improve the overall performance of the meshfree GoFD method.