[1] Gingold RA, Monaghan JJ (1977) Smoothed particle hydrodynamics: Theory and application to non-spherical stars. Mon. Notices Royal Astron Soc 181(3): 375-389.

[2] Lucy LB (1977) A numerical approach to the testing of the fission hypothesis. AJ 82: 1013-1024.

[3] Dilts GA (1999) Moving‐least‐squares‐particle hydrodynamics—I. Consistency and stability. Int J Numer Meth Eng 44(8): 1115-1155.

[4] Atluri SN, Zhu T (1998) A new meshless local Petrov-Galerkin (MLPG) approach in computational mechanics. Comput Mech  22(2): 117-127.

[5] Lin H, Atluri SN (2001) The meshless local Petrov-Galerkin (MLPG) method for solving incompressible Navier-Stokes equations. Cmes-Comp Model Eng 2(2): 117-142.

[6] Wang JG, Yan L, Liu GR (2005) A local radial point interpolation method for dissipation process of excess pore water pressure. Int J Numer Method H  15(6): 567-587.

[7] Mai‐Duy N, Tanner RI (2005) Computing non‐Newtonian fluid flow with radial basis function networks. Int J Numer Methods Fluids 48(12): 1309-1336.

[8] Wang JG, Liu GR (2001) Radial point interpolation method for no-yielding surface models. In Proceedings of the first MIT conference on computational fluid and solid mechanics (538-540).

[9] Duan Q, Li X (2007) An ALE based iterative CBS algorithm for non-isothermal non-Newtonian flow with adaptive coupled finite element and meshfree method. Comput Methods in Appl Mech Eng 196(49-52): 4911-4933.

[10] Shamekhi A, Sadeghy K (2009) Cavity flow simulation of Carreau–Yasuda non-Newtonian fluids using PIM meshfree method. Appl Math Model 33(11): 4131-4145.

 [11] Hon YC, Šarler B, Yun DF (2015) Local radial basis function collocation method for solving thermo-driven fluid-flow problems with free surface. Eng Anal Bound Elem 57: 2-8.

[14] Oliveira T, Portela A (2016) Weak-form collocation–A local meshless method in linear elasticity. Eng Anal Bound Elem 73: 144-160.

[15] Zamolo R, Nobile E (2017) Numerical analysis of heat conduction problems on 3D general-shaped domains by means of a RBF Collocation Meshless Method. J Phys Conf Ser 923.

[16] Ahlkrona J, Shcherbakov V (2017) A  meshfree approach to non-Newtonian free surface ice flow: Application to the Haut Glacier d'Arolla. J Comput Phys 330: 633-649.

[17] Nodoushan EJ, Shakibaeinia A (2019) Multiphase mesh-free particle modeling of local sediment scouring with μ (I) rheology. J Hydroinformatics 21(2): 279-294.

[18] Kaennakham, S., & Chuathong, N. (2019). An automatic node-adaptive scheme applied with a RBF-collocation meshless method. Appl. Math. Comput, 348, 102-125.

[19] Ku CY, Xiao JE, Liu CY (2019) On Solving Nonlinear moving boundary problems with heterogeneity using the collocation meshless method. Water 11(4): 835.

[20] Arzani H, Afshar MH (2006) Solving Poisson’s equations by the discrete least square meshless method. WIT Trans Modelling Simul 42: 23-31.

[21] Firoozjaee AR, Afshar MH (2011) Steady‐state solution of incompressible Navier–Stokes equations using discrete least‐squares meshless method. Int J Numer Methods Fluids 67(3): 369-382.

[22] Lashckarbolok M, Jabbari E (2012) Collocated discrete least squares (CDLS) meshless method for the stream function-vorticity formulation of 2D incompressible Navier–Stokes equations. Sci Iran 19(6): 1422-1430.

[24] Naghian M, Lashkarbolok M, Jabbari E (2017) Numerical simulation of turbulent flows using a least squares based meshless method. Int J Civ Eng 15(1): 77-87.

[25] Dalimunthe HS, Surana KS (1996) p-Version least squares finite element formulation for three-dimensional, incompressible, non-isothermal, non-Newtonian fluid flow. Comput Struct 58(1): 85-105.

[26] Bell BC, Surana KS (1994) p‐version least squares finite element formulation for two‐dimensional, incompressible, non‐Newtonian isothermal and non‐isothermal fluid flow. Int J Numer Methods Fluids 18(2): 127-162.

[27] Mercan H, Atalik K (2011) Flow structure for Power-Law fluids in lid-driven arc-shape cavities. Korea Aust Rheol J 23(2): 71-80.