Publications in Peer Reviewed Archive Journals
134. Urata, Shingo, and Shaofan Li. “A multiscale model for amorphous materials.” Computational Materials Science 135 (2017): 64-77.[PDF]
133. Zhang, Y., G.-R. Ma, X.-C. Zhang, S. Li, and S.-T. Tu [2017], “Thermal oxidation of Ti-6Al4 V alloy
and pure titanium under external bending strain: Experiment and modelling,” Corrosion Science, Accepted for publication.[PDF]
132. Fan, H. and S. Li [2017], “A Peridynamics-SPH modeling and simulation of blast fragmentation of Soil under buried explosive loads” Computer Methods in Applied Mechanics and Engineering, 318, 349-381.[PDF]
131. Zhang Y., X.-Z. Zhang, S.-T. Tu, and S. Li [2016], “An Eshelbian homogenization solution for a coupled stress-diffusion moving interface problem in composites,” Journal of Micromechanics and Molecular Physics, 1, (3-4) (doi: 10.1142/S2424913016400117).[PDF]
130. Urara, S. and S. Li [2016], “Higher order Cauchy-Born rule based multiscale cohesive zone model and prediction of fracture toughness of Silicon thin lms,” International Journal of Fracture, Online.[PDF]
129. Lyu, D. and H. Fan and S. Li [2016], “A hierarchical multiscale cohesive zone model and simulation of dynamic fracture in metals,” Engineering Fracture Mechanics online.[PDF]
128. Tong, Q. and S. Li [2016], “Multiscale Coupling of Molecular Dynamics and Peridynamics,” Journal
of Mechanics and Physics of Solids, 95, 169-187.[PDF]
127. Fan, H. and S. Li [2016], “Parallel Peridynamics-SPH simulation of soil fragmentation by using Open- MP,” Computational Particle Mechanics, online, DOI: 10.1007/s40571-016-0116-5.[PDF]
126. Tu, Q., Q. Yang, H. Wang, and S. Li [2016], “Rotating carbon nanotube membrane lter for water
desalination,” Scienti c Reports, 6, 26183.[PDF]
125. Shi, C., Tu, Q., Fan, H., and S. Li [2016], “An interphase model for e ective elastic properties of concrete composites,” Journal of Micromechanics and Molecular Physics, 1 No.1, 1650005, DOI: 10.1142[PDF]
124. Bergel, G.L. and S. Li [2016], “The total and updated Lagrangian formulation of state-based peridynamics,” Computational Mechanics , 58, 351-370, DOI 10.1007/s00466-016-1297-8.[PDF]
123. Li, S. and S. Urata [2016], “An atomistic-to-continuum molecular dynamics: Theory, algorithm, and
applications,” Computer Methods in Applied Mechanics and Engineering, 306, 452-478.[PDF]
122. Peralta, N.R., K. M. Mosalam, and S. Li [2016], “Multiscale homogenization analysis for the effective elastic properties of masonry structures,” ASCE Journal of Materials in Civil Engineering, 04016056.[PDF]
121. Shi, C., Q. Tu, H. Fan, C. A. O. Rios and S. Li [2016], “Interphase Models for Nanoparticle-Polymer Composites,” ASCE Journal of Nanomechanics and Micromechanics, 6, 04016003.[PDF]
120. Fan, H. and S. Li [2015] “A three-dimensional surface formulation for adhesive contact in nite deformation,” International Journal for Numerical Methods in Engineering, Online, DOI: 10.1002/nme.5169.[PDF]
119. Fan, H., B. Ren and S. Li [2015] “An adhesive contact mechanics formulation based on atomistically induced surface traction,” Journal of Computational Physics, 302, 402-438; DOI:10.1016/j.jcp.2015.08.035.[PDF]
118. Fan, H., G. L. Bergel and S. Li [2015] “A hybrid Peridynamics-SPH simulation of soil fragmentation
by blast loads of buried explosive,” International Journal of Impact Engineering, 87, 14-27;
DOI:10.1016/j.ijimpeng.2015.08.006.[PDF]
117. Tong, Q. and S. Li [2015] “From molecular systems to continuum solids: A multiscale structure and
dynamics,” Journal of Chemical Physics, 143, No. 064101; DOI: 10.1063/1.4927656.[PDF]
116. Fan, H. and S. Li [2015] “Computational modelling of fracture in polycrystalline materials,” Gesellschaft fur Angewandte Mathematik und Mechanik (GAMM), 38, 268-284.[PDF]
115. Yang, H., Z. Chen, S. Li, H. Zhang and J. Fan [2015] “An integrated coupling element for vehicle-railbridge interaction system with a non-uniform continuous bridge,” Acta Mechanica Solida Sinica, 28,
313-330.[PDF]
114. Tong, Q. and S. Li [2015] “A multiscale molecular dynamics allowing macroscale mechanical loads,” European Physics Letters, 110, No. 60005.[PDF]
113. Li, S. and H. Fan [2015] “On multiscale moving contact line theory” Proceedings of Royal Society of London A, 471, No. 20150224.[PDF]
112. Shi, C., H. Fan, and S. Li [2015] “Interphase model for effective moduli of nanoparticle reinforced
composites,” ASCE Journal of Engineering Mechanics, 141, 1350015. DOI:10.1061/(ASCE)EM.1943-
7889.0000958.[PDF]
111. Chen, Z., H. Cao, K. Ye, H. Zhu and S. Li [2015] “An improved particle swarm optimization (IPSO)-
based form- nding method for suspension bridge installation analysis,” ASCE Journal of Computing
in Civil Engineering, 29, No. 04014047, DOI: 10.1061/(ASCE)CP.1943-5487.0000354. [PDF]
110. Fan, H. and S. Li [2015] “Modeling universal dynamics of cell spreading on elastic substrates,” Biomechanics and Modeling in Mechanobiology (BMMB), 14, 1265-1280, (DOI) 10.1007/s10237-015-0673-1.[PDF]
109. Li, S. and Q. Tong [2015] “A concurrent multiscale micromorphic molecular dynamics,” Journal of
Applied Physics, 117, No. 154303, DOI:10.1063/1.4916702.[PDF]
108. Lai, X., B. Ren, H. Fan, S. Li, C. T. Wu, R. A. Regueiro, and L. Liu [2014], “Peridynamics simulations of geomaterial fragmentation by impulse loads,” International Journal for Numerical and Analytical Methods in Geomechanics, 39, 1304-1330, DOI: 10.1002/nag.2356.[PDF]
107. Ren, B., H. Fan, G. L. Bergel, R. A. Regueiro, X. Lai, and S. Li [2014], “A peridynamics-SPH coupling approach to simulate soil fragmentation induced by shock waves,” Computational Mechanics, 55, 287- 302, DOI 10.1007/s00466-014-1101-6.[PDF]
106. Fan, H. and S. Li [2014] “Modeling microtubule cytoskeleton via an active liquid crystal elastomer
model,” Computational Materials Science, 96, Part B, 559-566.[PDF]
105. Ren, B. and S. Li [2014] “Multiscale modeling and prediction of bonded joint failures by using an
adhesive process zone model,” Theoretical and Applied Fracture Mechanics, 72, 76-88.[PDF]
104. Chen, Z., H. Cao, H. Zhu, J. Hu and S. Li [2014] “A simpli ed structural mechanics model for cabletruss footbridges and its implications for preliminary design,” Engineering Structures, 68, 121-133.[PDF]
103. Minaki, H. and S. Li [2014] “Multiscale modeling and simulation of dynamic wetting,” Computer
Methods in Applied Mechanics and Engineering, 273, 274-302.[PDF]
102. Li, S., B. Ren, and H. Minaki [2014] “Multiscale crystal defect dynamics: A dual-lattice process zone model,” Philosophical Magazine, 94, 1414-1450, DOI:10.1080/14786435.2014.887859.[PDF]
101. Li, S. and Q. Tong [2014] “On higher-order quantum stress,” Acta Mechanica, 225, 1235-1243.[PDF]
100. Zeng, X. and S. Li [2014] “A biomechanical cell model by liquid crystal elastomers,” ASCE Journal of Engineering Mechanics, 140 (4), Article No. 04013003.[PDF]
99. Tu, Q.-S., M. Lee, S. Zhang, and S. Li [2014] “Molecular dynamics simulations of ions di usion in
carbon nanotubes embedded in cell,” Computer Modeling in Engineering and Science, 98, 247-259.[PDF]
98. Fan, H., C. Shi, and S. Li [2013] “Application of multiscale process zone model to simulate fracture in polycrystalline solids,” Journal of Multiscale Modeling, 5, 1350015.[PDF]
97. Ren, B. and S. Li [2013] “A three-dimensional atomistic-based process zone nite element simulation of fragmentation in polycrystalline solids,” International Journal for Numerical Methods in Engineering, 93, 989-1014; DOI: 10.1002/nme.4430.[PDF]
96. Zeng, X. and S. Li [2012] “Application of a multiscale cohesive zone method to model composite materials,” International Journal of Multiscale Computational Engineering, 10, 391-405; DOI: 10.1615/IntJMultCompEng. v10.i5[PDF]
95. Liu, L. and S. Li [2012] “A nite temperature multiscale interphase nite element method and simulations of fracture,” ASME Journal of Engineering Materials and Technology, 134, No. 031014.[PDF]
94. Ren, B. and S. Li [2012] “Modeling and simulation of large-scale ductile fracture in plates and shells,” International Journal of Solids and Structures, 49, 2373-2393, DOI: 10.1016/j.ijsolstr.2012.04.033.[PDF]
93. Li, S., X. Zeng, B. Ren, J. Qian, J. Zhang, and A.J. Jha [2012] “An atomistic-based interphase zone
model for crystalline solids,” Computer Methods in Applied Mechanics and Engineering, 229-232,
87-109. DOI: 10.1016/j.cma.2012.03.023[PDF]
92. He, M. and S. Li [2012] “An embedded atom hyperelastic constitutive model and cohesive nite element method,” Computational Mechanics, 49, 337-355;[PDF]
91. Zeng, X. and S. Li [2012] “A three dimensional soft matter cell model for mechanotransduction,” Soft Matter, 8, 5765-5778, DOI: 10.1039/c2sm07138j.[PDF]
90. Zeng, X. and S. Li [2011] “Modeling and simulation of substrate elasticity sensing in stem cells,”
Computer Methods in Biomechanics and Biomedical Engineering, 14, 447-458;[PDF]
89. Zeng, X. and S. Li [2011] “Multiscale modeling and simulation of soft adhesion and contact of stem
cells,” Journal of the Mechanical Behavior of Biomedical Materials, 4, 180-189;[PDF]
88. Ren, B., J. Qian, X. Zeng, A. K. Jha, S. Xiao, and S. Li [2011] “Recent Developments on thermomechanical simulations of ductile failure by meshfree method,” CMES: Computer Modeling in Engineering & Sciences, 71, 253-277;[PDF]
87. Ren, B., S. Li, J. Qian, and X. Zeng [2011] “Meshfree simulations of spall fracture,” Computer Methods in Applied Mechanics and Engineering, 200, 797-811;[PDF]
86. Qian, J. and S. Li [2011] “Application of multiscale cohesive zone model to simulate fracture in polycrystalline solids,” ASME Journal of Engineering Materials and Technology, 133, No. 011010;[PDF]
85. Liu, W.K., D. Qian, S. Gonella, S. Li, W. Chen, and S. Chirputkar [2010] “Multiscale methods for
mechanical science of complex materials: Bridging from quantum to stochastic multiresolution continuum”, International Journal for Numerical Methods in Engineering, 83, 1039C1080, DOI: 10.1002/nme. 2915;[PDF]
84. Ren, B. and S. Li [2010] “Meshfree simulations of plugging failures in high-speed impacts,” Computers & Structures, 88, 909-923;[PDF]
83. Zeng, X. and S. Li [2010] “A multiscale cohesive zone model and simulations of fracture,” Computer Methods in Applied Mechanics and Engineering, 199, 547-556;[PDF]
82. Li, S. and N. Sheng [2010] “On multiscale non-equilibrium molecular dynamics simulations”, International Journal for Numerical Methods in Engineering, 83, 998-1038, DOI: 10.1002/nme.2849;[PDF]
81. Sheng, N. and S. Li [2009] “A multiscale non-equilibrium molecular dynamics algorithm and its applications,” International Journal of Applied Mechanics, 1, 405-420;[PDF]
80. Lee, C.-L. and S. Li [2008] “The size effect of thin lms on the Peierls stress of edge dislocations,”
Mathematics and Mechanics of Solids, 13, 316-335;[PDF]
79. Li, S. [2008] “On variational symmetry of defect potentials and multiscale con gurational force,” Philosophical Magazine, 88, 1059-1084;[PDF]
78. Sauer, R.A., G. Wang, and S. Li [2008] “The composite Eshelby tensors and their applications to
homogenization,” Acta Mechanica, 197, 63-96;[PDF]
77. Li, S., N. Sheng, and X. Liu [2008] “A non-equilibrium multiscale simulation paradigm,” Chemical
Physics Letters, 451, 293-300;[PDF]
76. Qian, D., T. Eason, S. Li, and W.K. Liu [2008] “Meshfree simulation of failure modes in thin cylinder
subjected to combined loads of internal pressure and localized heat,” International Journal for
Numerical Methods in Engineering, 76, 1159-1180;[PDF]
75. Sheng, N. and S. Li [2008] “A nonequilibrium multiscale simulation of shock wave propagation,” Mechanics Research Communications, 35, 10-16;[PDF]
74. Sauer, R.A. and S. Li [2008] “An atomistically enriched continuum model for nanoscale contact mechanics and its application to contact scaling,” Journal of Nanoscience and Nanotechnology, 8, 3757-3773;[PDF]
73. Liu, X., S. Li, and N. Sheng [2008] “A cohesive nite element for quasi-continua,” Computational
Mechanics, 42, 543-553;[PDF]
72. Sauer, R.A. and S. Li [2007] “An atomic interaction-based continuum model for computational multiscale contact mechanics,” Proceedings in Applied Mathematics and Mechanics(PAMM), 7, 4080029- 4080030;[PDF]
71. Li, S. [2007] “A Multiscale Griffth criterion,” Philosophical Magazine Letters, 87, 945-954;[PDF]
70. Li, S., G.Wang, and R. Sauer [2007] “The Eshelby tensors in a nite spherical domain : II. Applications in homogenization,” ASME Journal of Applied Mechanics, 74, 784-797;[PDF]
69. Li, S., R. Sauer, and G. Wang [2007] “The Eshelby tensors in a nite spherical domain : I. Theoretical formulations,” ASME Journal of Applied Mechanics, 74, 770-783;[PDF]
68. Wang, G., S. Li, H.-N, Nguyen, and N. Sitar [2007] “Effective elastic sti ness for periodic masonry
structures via eigenstrain homogenization,” ASCE Journal of Materials in Civil Engineering, 19, 269-
277;[PDF]
67. Liu, X. and S. Li [2007] “Nonequilibrium multiscale computational model,” Journal of Chemical Physics, 126, article No. 124105;[PDF]
66. Sauer, R.A. and S. Li [2007] “An atomic interaction based continuum mechanics model for adhesive contact mechanics” Finite Elements in Analysis and Design, 43, 384-396;[PDF]
65. Sauer, R.A. and S. Li [2007] “A contact mechanics model for quasi-continua,” International Journal
for Numerical Methods in Engineering, 71, 931-962;[PDF]
64. Lee, C.-L. and S. Li [2007], “A half-space Peierls-Nabarro model and the mobility of screw dislocation in a thin lm,” Acta Materialia, 55, 2149-2157;[PDF]
63. Li, S., C. Linder, and J. W. Foulk III, [2007] “On con gurational compatibility and multiscale energy
momentum tensors,” Journal of Mechanics and Physics of Solids, 55, 980-1000;[PDF]
62. Medyanik, S., W.-K. Liu, and S. Li [2007] “On criteria for dynamic adiabatic shear band propagation,” Journal of Mechanics and Physics of Solids, 55, 1439-1461;[PDF]
61. Li, S., X. Liu, A. Agrawal, and A. C. To [2006] “Perfectly matched multiscale simulations for discrete
systems: Extension to multiple dimensions,” Physical Review B, 74, 045418. Virtual Journal of
Nanoscale Science & Technology, 14, Issue 5;[PDF]
60. To, A. C., S, Li, and S. Glasser [2006] “Propagation of a mode-III interfacial conductive crack along a conductive interface between two piezoelectric half spaces,” Wave Motion, 43, 369-386;[PDF]
59. Liu, X. and S. Li [2006] “A variational multiscale stabilized method for the Stokes ow problem,”
Finite Elements in Analysis and Design, 42, 580-591;[PDF]
58. Li, S. and A. Gupta [2006] “On dual con gurational forces,” Journal of Elasticity, 84, 12-31;[PDF]
57. Simkins Jr., D.C. and S. Li [2005] “Meshfree simulations of thermo-mechanical ductile fracture,” Computational Mechanics, 38, 235-249;[PDF]
56. Wang, G., X. Liu, S. Li, and N. Sitar [2005] “Smart element method II. Finite Eshelby formulation,”
International Journal for Numerical Methods in Engineering, 64, 1303-1333;[PDF]
55. Li, S. A. C. To, and S. D. Glasser [2005] “On the scattering in a piezoelectric medium by a crack,”
ASME Journal of Applied Mechanics, 72, 943-954;[PDF]
54. Wang, G., S. Li, and R. Sauer [2005] “Circular inclusion in a nite elastic domain. II. The Neumann-
Eshelby problem,” Acta Mechanica, 179, 91-110;[PDF]
53. Li, S., R. Sauer, and G. Wang [2005] “Circular inclusion in a nite elastic domain. I. The Dirichelt-
Eshelby problem,” Acta Mechanica, 179, 67-90;[PDF]
52. To, A. C., S. Li, and S. D. Glaser [2005] “On scattering in dissimilar piezoelectric materials by an
interfacial crack,” Quarterly Journal of Mechanics and Applied Mathematics, 58, 309-331;[PDF]
51. To, A. C. and S. Li [2005] “Perfectly matched multiscale simulations,” Physical Review B. 72, Article
No. 035414;[PDF]
50. Li, S. and B. C. Simonsen [2005] “Meshfree simulations of ductile crack propagation,” International
Journal of Computational Engineering Science, 6, 1-25;[PDF]
49. Li, S., A. Gupta, and X. Markenscoff [2005] “Conservation laws of linear elasticity in stress formulations,” Proceedings of Royal Society of London A, 461, 99-116;[PDF]
48. Li, S., X. Liu, and A. Gupta, [2005] “Smart element method I. Zienkiewicz-Zhu feedback,” International Journal for Numerical Methods in Engineering, 62, 1264-1294;[PDF]
47. Li, S., G. Wang, and E. Morgan, [2004] “Effective elastic moduli of solids with cohesive microcracks,”
European Journal of Mechanics A, 23, 925-933;[PDF]
46. Li, S. and A. Gupta [2004] “The Peierls stress of a screw dislocation in a piezoelectric medium,” Applied Physics Letters, 85, 2211-2213;[PDF]
45. Simonsen, B. C. and S. Li [2004] “Meshfree simulation of ductile fracture,” International Journal of
Numerical Methods in Engineering, 60, 1425-1450;[PDF]
44. Li, S. [2004] “On dual conservation laws in linear elasticity: stress function formalism,” Nonlinear
Dynamics, 36, 77-96;[PDF]
43. Li, S., A. Gupta, X. Liu, and M. Mahyari [2004] “Variational eigenstrain multiscale nite element
method,” Computer Methods in Applied Mechanics and Engineering, 193, 1803-1824;[PDF]
42. Simkins, Jr., D.C., S. Li, H. Lu, and W.-K. Liu [2004] “Reproducing kernel element method Part
IV. Globally compatible Cn(n≥1) triangle hierarchy,” Computer Methods in Applied Mechanics and
Engineering, 193, 1013-1034;[PDF]
41. Lu, H., S. Li, D. C. Simkins, Jr. W.-K. Liu and J. Cao [2004] “Reproducing kernel element method
Part III. Generalized enrichment and applications,” Computer Methods in Applied Mechanics and
Engineering, 193, 989-1011;[PDF]
40. Li, S., H. Lu, W. Han, W. -K. Liu, and D. C. Simkins, Jr. [2004] “Reproducing kernel element
method Part II. Globally conforming Im=Cn hierarchies,” Computer Methods in Applied Mechanics
and Engineering, 193, 953-987;[PDF]
39. Liu, W.K., W. Han, H. Lu, S. Li, and J. Cao [2004] “Reproducing kernel element method Part I.
Theoretical formulation,” Computer Methods in Applied Mechanics and Engineering, 193, 933-951;[PDF]
38. Li, S. and G. Wang [2004] “On damage theory of a cohesive medium,” International Journal of Engineering Science, 42, 861-885;[PDF]
37. Li, S. [2004] “On dual conservation laws in planar elasticity,” International Journal of Engineering
Science, 42, 1215-1239;[PDF]
36. Wang, G. and S. Li [2003] “A penny-shaped cohesive crack model for material damage,” Theoretical and Applied Fracture Mechanics, 42, 303-316;[PDF]
35. Simkins, Jr., D.C. and S. Li [2003] “Effective bending stiffness for plates with micro-cracks,” Archive
of Applied Mechanics, 73, 282-309;[PDF]
34. Li, S. and E. F. Morgan [2003] “Micromechanics modeling of plastic yielding in a solid containing mode III cohesive cracks,” International Journal of Fracture, 119, L105-L112;[PDF]
33. O’Sullivan, S., J. D. Bray, and S. Li [2003] “A new approach for calculating strain for particulate
media,” International Journal for Numerical and Analytical Methods in Geomechanics, 27, 859-877;[PDF]
32. Li, S. [2003] “On saturation-strip model of a permeable crack in a piezoelectric ceramic,” Acta Mechanica, 165, 47-71;[PDF]
31. Li, S. [2003] “On global energy release rate of a permeable crack in a piezoelectric crack,” ASME
Journal of Applied Mechanics, 70, 246-252;[PDF]
30. Li, S., W.-K. Liu, A. J. Rosakis, T. Belytschko, and W. Hao [2002] “Meshfree Galerkin simulations
of dynamic shear band propagation and failure mode transition,” International Journal of Solids and
Structures, 39, 1213-1240;[PDF]
29. Li, S. and D. C. Simkins Jr. [2002] “Conserving Galerkin weak formulations for computational fracture mechanics,” Communications in Numerical Methods in Engineering, 18, 835-850;[PDF]
28. Li, S. and W.-K. Liu [2002] “Meshfree particle methods and their applications,” Applied Mechanics
Review, 53, 1-34;[PDF]
27. Song, N., D. Qian, J. Cao, W.-K. Liu, and S. Li [2001] “Effective model for prediction of springback
in anging,” ASME Journal of Engineering Materials and Technology, 23, 456-461;[PDF]
26. Li, S., W.-K. Liu, D. Qian, P. Guduru, and A. J. Rosakis [2001] “Dynamic shear band propagation and micro-structure of adiabatic shear band,” Computer Methods in Applied Mechanics and Engineering, 191, 73-92;[PDF]
25. Li, S. [2001] “On diffraction in a piezoelectric medium by half-plane: The Sommerfeld problem”, ZAMP (Zeitschrift fur angewandte Mathematik und Physik), 52, 101-134;[PDF]
24. Li, S., D. Qian, W.-K. Liu and T. Belytschko [2001] “A meshfree contact-detection algorithm”, Computer Methods in Applied Mechanics and Engineering, 190, 3271-3292;[PDF]
23. Danielson,K.T., R. A. Uras, M. D. Adley, and S. Li [2000] “Large-scale application of some modern
CSM methodologies by parallel computation,” Advances in Engineering Software, 31, 501-509;[PDF]
22. Li, S. W. Hao and W.-K. Liu [2000] “Numerical simulations of large deformation of thin shell structures using meshfree methods,” Computational Mechanics,25, 2/3 102-116;[PDF]
21. Li, S. [2000] “Transient wave propagation in a transversely isotropic piezoelectric half space,” ZAMP (Zeitschrift fur angewandte Mathematik und Physik), 51, 236-266;[PDF]
20. Li, S., W. Hao, and W.-K. Liu [2000] “Mesh-free simulations of shear banding in large deformation”,
International Journal of Solids and Structures 37, 7185-7206;[PDF]
19. Liu, W.-K., S. Hao, T. Belytschko, S. Li, and C.-T. Chang [2000] “Multiscale methods,” International
Journal for Numerical Methods in Engineering, 47, 1343-1361;[PDF]
18. Danielson, K.T., S. Hao, W.-K. Liu, A. Uras, and S. Li [2000] “Parallel computation of meshless
methods for explicit dynamic analysis,” International Journal for Numerical Methods in Engineering,
47, 1323-1341;[PDF]
17. Li, S. and W.-K. Liu [2000], “Numerical simulations of strain localization in inelastic solids using
mesh-free methods,” International Journal for Numerical Methods in Engineering, 48, 1285-1309;[PDF]
16. Li, S. [2000] “On micromechanics of Reissner-Mindlin plates,” Acta Mechanica, 142, 47-99;[PDF]
15. Li, S. [2000] “The micromechanics of classical plates: A congruous estimate of overall elastic sti ness,” International Journal of Solids and Structures, 37, 5599-5628;[PDF]
14. Liu, W.-K. and S. Hao and T. Belytschko and S. Li and C. T. Chang [1999] “Multiple scale meshfree
methods for damage fracture and localization,” Computational Materials Science, 16, 197-205;[PDF]
13. Li, S. and W. K. Liu [1999] “Reproducing kernel hierarchical partition of unity Part II: Applications,”
International Journal for Numerical Methods in Engineering, 45, 289-300;[PDF]
12. Li, S. and W. K. Liu [1999] “Reproducing kernel hierarchical partition of unity Part I: Formulations,”
International Journal for Numerical Methods in Engineering, 45, 251-288;[PDF]
11. Li, S. and W. K. Liu [1998] “Synchronized reproducing kernel interpolant via multiple wavelet expansion,” Computational Mechanics, 21, 28-47;[PDF]
10. Li, S. and W. Shyy [1997] “On invariant integrals in the Marguerre-von Karman shallow shell,” International Journal of Solids and Structures, 34, 2927-2944;[PDF]
9. Liu, W.-K., S. Li, and T. Belytschko [1997] “Moving least square reproducing kernel method. (I)
Methodology and convergence,” Computer Methods in Applied Mechanics and Engineering, 143, 113-
154;[PDF]
8. Li, S. and W.-K. Liu [1996] “Moving least square reproducing kernel method (II) Fourier analysis,”
Computer Methods in Applied Mechanics and Engineering, 139, 159-193;[PDF]
7. Li, S. [1996] “The electromagneto-acoustic surface wave in a piezoelectric medium: The Bleustein-
Gulyaev mode,” Journal of Applied Physics, 80, 5264-5269;[PDF]
6. Li, S. and P. A. Mataga [1996] “Dynamic crack propagation in piezoelectric materials Part II: Vacuum
solution,” Journal of the Mechanics and Physics of Solids, 44, 1831-1866;[PDF]
5. Li, S. and P. A. Mataga [1996] “Dynamic crack propagation in piezoelectric materials Part I: Electrode solution,” Journal of the Mechanics and Physics of Solids, 44, 1799-1830;[PDF]
4. Liu, W.-K., S. Jun, S. Li, J. Adee, and T. Belytschko,[1995] “Reproducing kernel particle methods for
structural dynamics,” International Journal of Numerical Methods for Engineering, 38, 1655-1679;[PDF]
3. Li, S. and L. Vu-Quoc [1995] “Finite difference calculus invariant structure of a class of algorithms for
the nonlinear Klein-Gordon equation,” SIAM Journal on Numerical Analysis, 32, 1839-1875;[PDF]
2. Vu-Quoc, L. and S. Li [1995] “Dynamics of sliding geometrically-exact beams: Large angle maneuvers and nonlinear parametric resonance,” Computer Methods in Applied Mechanics and Engineering, 120, 65-118;[PDF]
1. Vu-Quoc, L. and S. Li [1993] “Invariant-conserving finite difference algorithms for the nonlinear Klein-
Gordon equation,” Computer Methods in Applied Mechanics and Engineering, 107, 341-391;[PDF]