1 |
Lee, S.H., Yoon, Y.C. (2004) Meshfree Point Collocation Method for Elasticity and Crack Problems, Int. J. Numer. Methods Eng., 61, pp.22-48.
DOI
|
2 |
Simo, J.C., Taylor, R.L. (1985) Consistent Tangent Operators for Rate-independent Elastoplasticity, Comput. Methods Appl. Mech. & Eng., 48, pp.101-118.
DOI
|
3 |
Simo, J.C., Hughes, T.J.R. (1998) Computational inelasticity, Springer-Verlag, New York.
|
4 |
Yoon, Y.C., Kim, D.J., Lee, S.H. (2007) A Gridless Finite Difference Method for Elastic Crack Analysis, J. Comput Struct. Eng., 20(3), pp.321-327.
|
5 |
Yoon, Y.C., Lee, S.H. (2009) Intrinsically Extended Moving Least Squares Finite Difference Method for Potential Problems with Interfacial Boundary, J. Comput Struct. Eng., 22(5), pp.411-420.
|
6 |
Yoon, Y.C., Kim, K.H., Lee, S.H. (2012) Dynamic Algorithm for Solid Problems using MLS Difference Method, J. Comput. Struct. Eng., 25(2), pp.139-148.
|
7 |
Yoon, Y.C., Kim, K.H., Lee, S.H. (2014) Analysis of Dynamic Crack Propagation using MLS Difference Method, J. Comput. Struct. Eng., 27(1), pp.17-26.
|
8 |
Yoon, Y.C., Song, J.-H. (2014a) Extended Particle Difference Method for Weak and Strong Discontinuity Problems: Part I. Derivation of the Extended Particle Derivative Approximation for the Representation of Weak and Strong Discontinuities, Comput. Mech., 53(6), pp.1087-1103.
DOI
|
9 |
Yoon, Y.C., Song, J.-H. (2014b) Extended Particle Difference Method for Weak and Strong Discontinuity Problems: Part II. Formulations and Applications for Various Interfacial Singularity Problems, Comput. Mech., 53(6). pp.1105-1128.
DOI
|
10 |
Dai, K.Y., Liu, G.R., Han, X., Li, Y. (2006) Inelastic Analysis of 2D Solids using a Weak-form RPIM based on Deformation Theory, Comput. Methods Appl. Mech. & Eng., 195, pp.4179-4193.
DOI
|
11 |
Gu, Y.T., Wang, Q.X., Lam, K.Y., Dai, K.Y. (2007) A Pseudo-elastic Local Meshless Method for Analysis of Material Nonlinear Problems in Solids, Eng. Anal. Bound. Elem., 31, pp.771-782.
DOI
|
12 |
Pozo, P.L., Perazzo, F., Angulo, A. (2009) A Meshless FPM Model for Solving Nonlinear Material Problems with Proportional Loading based on Deformation Theory, Adv. Eng. Softw., 40, pp.1148-1154.
DOI
|