WangFFSteigmannDJDaiHH.On a uniformly-valid asymptotic plate theory. Int J Non-Linear Mech2019; 112: 117–125.
2.
WangFFDaiHHGiorgioI.Numerical solutions of incompressible clamped plates based on the uniformly-valid asymptotic plate theory. Math Mech Solids. Epub ahead of print 5July2022. DOI: 10.1177/10812865211025583.
3.
FuCBChengZWangT, et al. An asymptotic modeling and resolution framework for morphology evolutions of multiple-period post-buckling modes in bilayers. Math Mech Solids. Epub ahead of print 17March2022. DOI: 10.1177/10812865221083046.
4.
WangJLiZFJinZL.Theoretical scheme on shape-programming of thin hyperelastic plates through differential growth. Math Mech Solids. Epub ahead of print 7April2022. DOI: 10.1177/10812865221089694.
5.
ChenXYPruchnickiEDaiHH, et al. A uniform framework for the dynamic behavior of linearized anisotropic elastic rods. Math Mech Solids2022; 27: X–X.
6.
PruchnickiEChenXYDaiHH.A new unidimensional model for a straight linear rod with double symmetric cross section: I—theory. Math Mech Solids2022; 27: X–X.
7.
ChenXYDaiHHPruchnickiE.On a consistent rod theory for a linearized anisotropic elastic material I: asymptotic reduction method. Math Mech Solids2021; 26: 217–229.
8.
BratovVKaplunovJLapatsinSN, et al. Elastodynamics of a coated half-space under a sliding contact. Math Mech Solids. Epub ahead of print 7May2022. DOI: 10.1177/10812865221094425.
9.
DestradeMSaccomandiG.Plane-polarised finite-amplitude shear waves in deformed incompressible materials. Math Mech Solids. Epub ahead of print 7April2022. DOI: 10.1177/10812865221089588.
10.
ZhuPPZhongZ.Wave propagation in a non-linearly elastic bar with phase transformations. Math Mech Solids. Epub ahead of print 24March2022. DOI: 10.1177/10812865221082524.
11.
WangYZLiZYGolubMV, et al. Interfacial delamination induced unidirectional propagation of guided waves in multilayered media. Math Mech Solids. Epub ahead of print 29April2022. DOI: 10.1177/10812865221092680.
12.
PrusaVRajagopalKRWinemanA.Pure bending of an elastic prismatic beam made of a material with density-dependent material parameters. Math Mech Solids. Epub ahead of print 24March2022. DOI: 10.1177/10812865221081519.
13.
YanKWeiPBChuKJ, et al. Measurement of two-dimensional residual stress in nanocrystalline superelastic NiTi fabricated with pre-strain laser shock peening. Math Mech Solids. Epub ahead of print 2May2022. DOI: 10.1177/10812865221090589.
14.
LiuRCJinLSCaiZX, et al. An experimental study of morphological formation in bilayered tubular structures driven by swelling/growth. Math Mech Solids. Epub ahead of print 12February2022. DOI: 10.48550/arXiv.2202.06077.
15.
ZhangYZhaoYP.The pull-in instability and eigenfrequency variations of a graphene resonator under electrostatic loading. Math Mech Solids2022; 27: X–X.
16.
WangMJinLSFuYB.Axisymmetric necking versus Treloar-Kearsley instability in a hyperelastic sheet under equibiaxial stretching. Math Mech Solids. Epub ahead of print 1February2022. DOI: 10.1177/10812865211072897.
17.
DaiH-HSachdevP-L (eds). Recent advances in differential equations: Pitman research notes in mathematics series. London: Addison Wesley Longman, 1998.
18.
LiJ-BDaiH-H.On the study of singular travelling wave equations: dynamical system approach (Mathematics monograph series 5). Beijing: Science Press, 2007.
19.
JeffreyADaiH-H.Handbook of mathematical formulas and integrals. 4th ed.New York: Academic Press, Elsevier, 2008.
20.
JeffreyADaiH-H.The variable coefficient version of Zakharov and Shabat’s method: with applications to the integration of variable coefficient nonlinear equations and to perturbed soliton equations. In: EngelbrechtJ (ed.) Nonlinear waves in active media. Berlin: Springer, 1989, pp. 8–16.
21.
DaiH-H.The inverse scattering transform for a variable-coefficient KdV equation. In: DaiH-HSachdevPL (eds) Recent advances in differential equations. London: Addison Wesley Longman, 1998, pp. 87–100.
22.
DaiH-H.Nonlinear dispersive waves in a circular rod composed of a Mooney-Rivlin material. In: FuYOgdenRW (eds) Nonlinear elasticity: theory and applications. Cambridge: Cambridge University Press, 2001, pp. 392–432.
23.
LiY-YDaiH-H.A consistent dynamic finite-strain plate theory for incompressible hyperelastic materials. In: AltenbachHPougetJRousseauM, et al. (eds) Generalized models and non-classical approaches in complex materials 1: advanced structured materials, vol 89. Cham: Springer, 2018, pp. 487–504.
24.
JeffreyADaiH-H.On the reflection of a solitary wave at a sloping beach: Analytical results. Wave Motion1988; 10: 375–389.
25.
DaiH-HJeffreyA.Reflection of interface solitary waves at a slope. Wave Motion1989; 11: 463–479.
26.
DaiH-HJeffreyA.The inverse scattering transforms for certain types of variable coefficient KdV equations. Phys Lett A1989; 139: 369–372.
27.
JeffreyADaiH-H.On the weak oblique reflection of solitary waves at a slope. Int J Non-Linear Mech1989; 24: 415–424.
28.
JeffreyADaiH-H.On the application of a generalized version of the dressing method to the integration of variable-coefficient KdV equations. Ricerche Mat1990; 10: 433–455.
29.
DaiH-H.On the general asymptotic expansions of Kv-transforms. Appl Anal1992; 46: 157–174.
30.
DaiH-HNaylorD.On an asymptotic expansion of Fourier integrals. Proc Roy Soc Lond A1992; 436: 109–120.
31.
CohenHDaiH-H.Nonlinear axisymmetric waves in compressible hyperelastic rods: long finite amplitude waves. Acta Mech1993; 100: 223–239.
32.
DaiH-H.On the general asymptotic expansions of hv (1)-transform and related Bessel transforms. Analysis1994; 14: 19–42.
33.
DaiH-HWongR.A uniform asymptotic expansion for the shear-wave front in a layer. Wave Motion1994; 19: 293–308.
34.
DaiH-H.On the asymptotic solution of a wave damping problem arising in inhomogeneous media. Appl Anal1996; 60: 327–340.
35.
DaiH-H.Uniform asymptotic analysis for waves in an incompressible elastic rod I: disturbances superimposed on an initially stress-free state. IMA J Appl Math1997; 59: 245–260.
36.
DaiH-H.Exact travelling-wave solutions of an integrable equation arising in hyperelastic rods. Wave Motion1998; 28: 367–381.
37.
DaiH-H.Model equations for nonlinear dispersive waves in a compressible Mooney-Rivlin rod. Acta Mech1998; 127: 193–207.
38.
DaiH-H.Peakons and solitary shock waves in compressible hyperelastic rods. In: Proceedings of the international conference on nonlinear mechanics, ICNM, Shanghai, China, 17–20 August 1998. pp.620–621.
39.
DaiH-HPavlovM.Transformations for the Camassa-Holm equation, its high-frequency limit and the Sinh-Gordon equation. J Phys Soc Jpn1998; 67: 3655–3657.
40.
HuangDZhaoXDaiH-H.Invariant tori and chaotic streamlines in the ABC flow. Phys Lett A1998; 237: 136–140.
41.
DaiH-H.Exact solutions of a variable-coefficient KdV equation arising in a shallow water. J Phys Soc Jpn1999; 68: 1854–1858.
42.
DaiH-HCaiZ.Uniform asymptotic analysis for waves in an incompressible elastic rod II—disturbances superimposed on a pre-stressed state. IMA J Appl Math1999; 62: 1–29.
43.
DaiH-HGengX.New finite-dimensional completely integrable systems associated with the sine-Gordon equation. J Phys Soc Jpn1999; 68: 2878–2881.
44.
DaiH-HWuG.On thermal stress in a bituminous pavement: Analytic solutions and applications. ASME J Appl Mech1999; 66: 714–719.
45.
DaiH-HZhaoX.Nonlinear travelling waves in a rod composed of a modified Mooney-Rivlin material: I—bifurcation of critical points and the non-singular case. Proc Roy Soc Lond A1999; 455: 3845–3874.
46.
GengX-GDaiH-H.Nonlinearization of the 3 × 3 matrix eigenvalue problem related to coupled nonlinear Schrödinger equations. J Math Anal App1999; 233: 26–55.
47.
RuiBDaiH-HWongR.Uniform asymptotic expansions of an inverse-Laplace-transform integral with applications to problems of wave propagation. Q J Mech Appl Math1999; 52: 327–348.
48.
BiQDaiH-H.Analysis of non-linear dynamics and bifurcations of a shallow arch subjected to periodic excitation with internal resonance. J Sound Vib2000; 233: 557–571.
49.
DaiH-HCaiZ.Uniform asymptotic analysis for transient waves in a pre-stressed compressible hyperelastic rod. Acta Mech2000; 139: 201–230.
50.
DaiH-HDaiSHuoY.Head-on collision between two solitary waves in a compressible Mooney-Rivlin elastic rod. Wave Motion2000; 32: 93–111.
51.
DaiH-HHuoY.Solitary shock waves and other travelling waves in a general compressible hyperelastic rod. Proc Roy Soc Lond A2000; 456: 331–363.
52.
DaiH-HGengX.On the decomposition of the modified Kadomtsev-Petviashvili equation and explicit solutions. J Math Phys2000; 41: 7501–7509.
53.
GengXDaiH-H.Algebro-geometric solutions of (2 + 1)-dimensional coupled modified Kadomtsev-Petviashvili equations. J Math Phys2000; 41: 337–348.
54.
DaiH-HBiQ.Exact solutions for the large axially symmetric deformations of a neo-Hookean rod subjected to static loads. Q J Mech Appl Math2001; 54: 39–56.
55.
DaiH-HKongD.Nonlinear degree and partial stability for quasilinear hyperbolic systems and the application to plane elastic waves in hyperelastic materials. Phys Lett A2001; 289: 313–322.
56.
GengXCaoCDaiH-H.Quasi-periodic solutions for some (2 + 1)-dimensional integrable models generated by the Jaulent-Miodek hierarchy. J Phys A Math Gen2001; 34: 989–1004.
57.
PanK-LDaiH-H.Nonlocal elasticity and dislocation image force due to cracks. Arch Appl Mech2001; 71: 16–22.
58.
ZengYDaiH-H.Constructing the N-soliton solution for the mKdV equation through constrained flows. J Phys A2001; 34: 657–663.
59.
DaiH-HHuoY.Asymptotically approximate model equations for nonlinear dispersive waves in incompressible elastic rods. Acta Mech2002; 157: 97–112.
60.
DaiH-HHuoY.Solitary waves in an inhomogeneous rod composed of a general hyperelastic material. Wave Motion2002; 35: 55–69.
61.
DaiH-HGengX.Decomposition of certain nonlinear evolution equations and their quasi-periodic solutions. Chaos Soliton Fract2002; 14: 489–502.
ZengYDaiH-HSongJ.Bäcklund transformations for high-order constrained flows of the AKNS hierarchy: canonicity and spectrality property. J Phys A2002; 35: 1095–1108.
64.
ZengYZhuYXiaoT, et al. Canonical explicit Bäcklund transformations with spectrality for constrained flows of soliton hierarchies. Physica A2002; 303: 321–338.
65.
DaiH-HGengX.Decomposition of a 2 + 1-dimensional Volterra type lattice and its quasi-periodic solutions. Chaos Soliton Fract 2003; 18: 1031–1044.
66.
DaiH-HGengX.Explicit solutions of the 2 + 1-dimensional modified Toda lattice through straightening out of the relativistic toda flows. J Phys Soc Jpn2003; 72: 3063–3069.
67.
DaiH-HGengX.Finite-dimensional integrable systems through the decomposition of a modified Boussinesq equation. Phys Lett A2003; 317: 389–400.
68.
FanEDaiH-H.A direct approach with computerized symbolic computation for finding a series of traveling waves to nonlinear equations. Comput Phys Commun2003; 153: 17–30.
69.
GengXDaiH-H.Quasi-periodic solutions for some 2+1 -dimensional discrete models. Physica A2003; 319: 270–294.
70.
GengXDaiH-HCaoC.Algebro: geometric constructions of the discrete Ablowitz–Ladik flows and applications. J Math Phys2003; 44: 4573–4588.
71.
WangYYuGDaiH-H.Transmission of elastic waves through a frictional contact interface between two anisotropic dissimilar media. Wave Motion2003; 37: 137–156.
72.
DaiH-H.Non-existence of one-dimensional stress problems in solid-solid phase transitions and uniqueness conditions for incompressible phase-transforming materials. C R Math2004; 338: 981–984.
73.
DaiH-HFanE-G.Variable separation and algebro-geometric solutions of the Gerdjikov-Ivanov equation. Chaos Soliton Fract2004; 22: 435–446.
74.
DaiH-HFanX.Asymptotically approximate model equations for weakly nonlinear long waves in compressible elastic rods and their comparisons with other simplified model equations. Math Mech Solids2004; 9: 61–79.
75.
DaiH-HHuangDLiuZ.Singular dynamics with application to singular waves in physical problems. J Phys Soc Jpn2004; 73: 1151–1155.
76.
DaiH-HKongD.Blowup of solutions to generalized Riemann problem for quasilinear hyperbolic systems of conservation laws. IMA J Appl Math2004; 69: 131–158.
77.
DaiH-HLiuZ.Nonlinear traveling waves in a compressible Mooney-Rivlin rod: I—Long finite-amplitude waves. Acta Mech Sinica2004; 20: 435–446.
78.
GengXDaiH-H.Decomposition and straightening out of the coupled mixed nonlinear Schrödinger flows. Chaos Soliton Fract2004; 20: 311–321.
79.
WangYDaiH-HYuG.Nonlinear interaction of an elastic pulse with a frictional contact interface between two anisotropic dissimilar media. ASME J Vib Acoust2004; 126: 108–117.
80.
WangYYuGDaiH-H. Addendum and corrigendum to “Transmission of elastic waves through a frictional contact interface between two anisotropic dissimilar media.”Wave Motion2004; 39: 275–278.
81.
DaiH-HLiY.The interaction of the ω-soliton and ω-cuspon of the Camassa-Holm equation. J Phys A2005; 38: 685–694.
82.
CaiZDaiH-H.Phase transitions in a slender cylinder composed of an incompressible elastic material—II: analytical solutions for two boundary-value problems. Proc Roy Soc Lond A2006; 462: 419–438.
ChenZShenLDaiH-HGanY.Recent efforts in modelling combined rate, size and thermal effects on single crystal strength. Rev Adv Mater Sci2006; 13: 27–32.
85.
DaiH-HBiQ.On constructing the unique solution for the necking in a hyper-elastic rod. J Elasticity2006; 82: 215–241.
86.
DaiH-HCaiZ.Phase transitions in a slender cylinder composed of an incompressible elastic material—I: asymptotic model equation. Proc Roy Soc Lond A2006; 462: 75–95.
87.
DaiH-HKongD.The propagation of impact-induced tensile waves in a kind of phase-transforming materials. J Comput Appl Math2006; 190: 57–73.
88.
DaiH-HKongD-X.Global structure stability of impact-induced tensile waves in a rubber-like material. IMA J Appl Math2006; 71: 14–33.
89.
DaiH-HKwekKGaoH, et al. On the Cauchy problem of the Camassa-Holm equation. Front Math China2006; 1: 144–159.
90.
GengXDaiH-H.A hierarchy of new nonlinear differential-difference equations. J Phys Soc Jpn2006; 75: 13002.
91.
CaiZDaiH-H.Analytical solutions for phase transitions in a slender elastic cylinder under non-deforming and other boundary conditions. Discrete Cont Dyn Syst: Ser B2007; 7: 497–514.
92.
DaiH-HWangF.Corner instabilities in a slender nonlinearly elastic cylinder: analytical solutions and formation mechanism. C R Math2007; 345: 55–58.
93.
DaiH-HWangF.On a three-dimensional axisymmetric boundary-value problem of nonlinear elastic deformation: asymptotic solution and exponentially small error. Int J Eng Sci2007; 45: 951–967.
94.
GengXDaiH-H.Nonlinearization of the Lax pairs for discrete Ablowitz-Ladik hierarchy. J Math Anal App2007; 327: 829–853.
95.
GengXDaiH-HZhuJ.Decomposition of the discrete Ablowitz-Ladik hierarchy. Stud Appl Math2007; 118: 281–312.
96.
HillJ-MPadukkaNDaiH-H.Asymptotic axially symmetric deformations for perfectly elastic neo-Hookean and Mooney materials. J Elasticity2007; 86: 113–137.
97.
DaiH-HHuoY.Solitary waves in a slender tube composed of an incompressible nonlinear elastic material. Comput Math Appl2008; 55: 620–635.
98.
DaiH-HHaoYChenZ.On constructing the analytical solutions for localizations in a slender cylinder composed of an incompressible hyperelastic material. Int J Solids Struct2008; 45: 2613–2628.
99.
DaiH-HWangF.Bifurcation to a corner-like formation in a slender nonlinearly elastic cylinder: asymptotic solution and mechanism. Proc Roy Soc Lond A2008; 464: 1587–1613.
100.
DaiH-HXuZ.Impact-induced wave patterns in a slender cylinder composed of a non-convex elastic material. AIP Conf Proc2008; 1029: 77–91.
101.
FanEDaiH-H.A differential-difference hierarchy associated with relativistic Toda and Volterra hierarchies. Phys Lett A2008; 372: 4578–4585.
102.
DaiH-HLiJ.Nonlinear travelling waves in a hyperelastic rod composed of a compressible Mooney-Rivlin material. Int J Non-linear Mech2009; 44: 499–510.
103.
DaiH-HLiYSuT.Multi-soliton and multi-cuspon solutions of a Camassa-Holm hierarchy and their interactions. J Phys A2009; 42: 55203.
104.
DaiH-HWangJ.An analytical study on the geometrical size effect on phase transitions in a slender compressible hyperelastic cylinder. Int J Non-linear Mech2009; 44: 229–239.
105.
DaiH-HWangJChenZ.An analytical study of the instability of a superelastic shape memory alloy cylinder subject to practical boundary conditions. Smart Mater Struct2009; 18: 24007.
106.
HanDDaiH-HQiL.Conditions for strong ellipticity of anisotropic elastic materials. J Elasticity2009; 97: 1–13.
107.
PengXDaiH-H.Deltons, peakons and other traveling-wave solutions of a Camassa-Holm hierarchy. Phys Lett A2009; 373: 2454–2460.
108.
QiLDaiH-HHanD.Conditions for strong ellipticity and M-eigenvalues. Front Math China2009; 4: 349–364.
109.
SuTDaiH-HGengX.On the application of a generalized dressing method to the integration of variable-coefficient coupled Hirota equations. J Math Phys2009; 50: 113507.
110.
DaiH-HKaplunovJPrikazchikovD-A.A long-wave model for the surface elastic wave in a coated half-space. Proc Roy Soc Lond A2010; 466: 3097–3116.
111.
DaiH-HSuT.The generalized dressing method with applications to the integration of variable-coefficient Toda equations. Proc Est Acad Sci2010; 59: 93–98.
112.
DaiH-HWangF.Asymptotic bifurcation solutions for compressions of a clamped nonlinearly elastic rectangle: transition region and barrelling to a corner-like profile. SIAM J Appl Math2010; 70: 2673–2692.
113.
DaiH-HWangJ.Instabilities induced by phase transformation fronts coalescence during the phase transitions in a thin SMA layer: mechanism and analytical descriptions. Int J Eng Sci2010; 48: 1146–1163.
114.
SuTGengXDaiH-H.Algebro-geometric constructions of semi-discrete Chen-Lee-Liu equations. Phys Lett A2010; 374: 3101–3111.
115.
WangFDaiH-H.Asymptotic bifurcation analysis and post-buckling for uniaxial compression of a thin incompressible hyperelastic rectangle. IMA J Appl Math2010; 75: 506–524.
116.
WangJDaiH-H.Phase transitions induced by extension in a slender SMA cylinder: Analytical solutions for the hysteresis loop based on a quasi-3D continuum model. Int J Plasticity2010; 26: 467–487.
117.
ChungK-WNgK-TDaiH-H.Bifurcations in a boundary-value problem of a nonlinear model for stress-induced phase transitions. Int J Bifurcat Chaos2011; 21: 3231–3247.
118.
DaiH-HPengX.Weakly nonlinear long waves in a prestretched Blatz-Ko cylinder: solitary, kink and periodic waves. Wave Motion2011; 48: 761–772.
119.
DaiH-HSongZ.Some analytical formulas for the equilibrium states of a swollen hydrogel shell. Soft Matter2011; 7: 8473–8483.
120.
DaiH-HZhuXChenZ.An analytical study on the post-peak structural response. ASME J Appl Mech2011; 78: 44501.
DaiH-HCaiZ.An analytical study on the instability phenomena during the phase transitions in a thin strip under uniaxial tension. J Mech Phys Solids2012; 60: 691–710.
123.
DaiH-HPengX.Elliptic-spline solutions for large localizations in a circular blatz-ko cylinder due to geometric softening. SIAM J Appl Math2012; 72: 181–200.
124.
DaiH-HWangF.Analytical solutions for the post-buckling states of an incompressible hyperelastic layer. Anal App2012; 10: 21–46.
125.
HuangSDaiH-HChenZ, et al. Mathematical theory and analytical solutions for the wave catching-up phenomena in a nonlinearly elastic composite bar. Proc R Soc A2012; 468: 3882–3901.
126.
SuTDaiH-HGengX-G.On the application of a generalized version of the dressing method to the integration of variable coefficient N-coupled nonlinear Schrödinger equation. J Nonlinear Math Phys2012; 19: 12500283.
127.
WangJDaiH-H.An internal-variable rod model for stress-induced phase transitions in a slender SMA layer—I: asymptotic equations and a two-phase solution. Mech Mater2012; 45: 117–134.
128.
WangJDaiH-H.An internal-variable rod model for stress-induced phase transitions in a slender SMA layer—II: analytical solutions for the outer loop and inner loops. Mech Mater2012; 45: 83–102.
129.
VallikiviMSalupereADaiH-H.Numerical simulation of propagation of solitary deformation waves in a compressible hyperelastic rod. Math Comput Simulat2012; 82: 1348–1362.
130.
ZhuX-WDaiH-H.Solution for a nonlocal elastic bar in tension. Sci China: Phys Mech Astro2012; 55: 1059–1065.
131.
ChenXDaiH-H.Asymptotic solutions and new insights for cylinder and core-shell polymer gels in a solvent. Soft Matter2013; 36: 8664–8677.
132.
DaiH-HWangYWangF.Primary and secondary bifurcations of a compressible hyperelastic layer: asymptotic model equations and solutions. Int J Non-Linear Mech2013; 52: 58–72.
133.
SuTDaiH-HGengX.A variable-coefficient Manakov model and its explicit solutions through the generalized dressing method. Chinese Phys Lett2013; 30: 60201.
134.
SongZDaiH-HSunQ.Propagation stresses in phase transitions of an SMA wire: New analytical formulas based on an internal-variable model. Int J Plasticity2013; 42: 101–119.
135.
WangJSteinmannPDaiH-H.Analytical study on the stress-induced phase or variant transformation in slender shape memory alloy samples. Meccanica2013; 48: 943–970.
136.
DaiH-HLiuY.Critical thickness ratio for buckled and wrinkled fruits and vegetables. EPL2014; 108: 44003.
137.
DaiH-HSongZ.On a consistent finite-strain plate theory based on three-dimensional energy principle. Proc R Soc A2014; 470: 20140494.
138.
GengXZhaiYDaiH-H.Algebro-geometric solutions of the coupled modified Korteweg-de Vries hierarchy. Adv Math2014; 263: 123–153.
139.
LiuYDaiH-H.Compression of a hyperelastic layer-substrate structure: transitions between buckling and surface modes. Int J Eng Sci2014; 80: 74–89.
140.
JiangJXuYDaiH-H.A dissipation-rate reserving DG method for wave catching-up phenomena in a nonlinearly elastic composite bar. J Comput Phys2014; 258: 405–430.
141.
ChenXDaiH-H.Swelling and instability of a gel annulus. Acta Mech Sinica2015; 31: 627–636.
142.
DaiDDaiH-HYangT, et al. The selected works of Roderick S C Wong. Singapore City, Singapore: World Scientific, 2015.
143.
DaiH-HWangFWangJ, et al. Pitchfork and octopus bifurcations in a hyperelastic tube subjected to compression: analytical post-bifurcation solutions and imperfection sensitivity. Math Mech Solids2015; 20: 25–52.
144.
HuangSDaiH-HKongD.Global structure stability for the wave catching-up phenomenon in a prestressed two-material bar. SIAM J Appl Math2015; 75: 585–604.
145.
OuXHanQDaiH-H, et al. Molecular dynamic simulations of the water absorbency of hydrogels. J Mol Model2015; 21: 231.
146.
SongZDaiH-H.Closed-form solutions for inhomogeneous states of a slender 3-D SMA cylinder undergoing stress-induced phase transitions. Int J Eng Sci2015; 88: 40–63.
147.
WangY-ZDaiH-HChenW-Q.Kink and kink-like waves in pre-stretched Mooney-Rivlin viscoelastic rods. AIP Adv2015; 5: 97167.
148.
WangY-ZZhangC-LDaiH-H, et al. Adjustable solitary waves in electroactive rods. J Sound Vib2015; 355: 188–207.
149.
SongZDaiH-H.On a consistent dynamic finite-strain plate theory and its linearization. J Elasticity2016; 125: 149–183.
150.
SongZDaiH-H.On a consistent finite-strain shell theory based on 3-D nonlinear elasticity. Int J Solids Struct2016; 97–98: 137–149.
151.
SuTDaiH-HDingG.Periodic-wave solutions of the two-dimensional Toda lattice equation by a direct method. Adv Differ Equ2016; 2016: 1–14.
152.
WuFDaiH-HKongD.Mechanism for the transition from a regular reflection to a mach reflection or a von Neumann reflection. Act Math Sci2016; 36: 931–944.
153.
WangJSongZDaiH-H.On a consistent finite-strain plate theory for incompressible hyperelastic materials. Int J Solids Struct2016; 78–79: 101–109.
154.
WangY-BZhuX-WDaiH-H.Exact solutions for the static bending of Euler-Bernoulli beams using Eringen’s two-phase local/nonlocal model. AIP Adv2016; 6: 85114.
155.
ZhuPDaiH-H.Wave propagation in a shape memory alloy bar under an impulsive loading. ASME J Appl Mech2016; 83: 104502.
156.
ZhuPFengPSunQ, et al. Determining the up-down-up response through tension tests of a pre-twisted shape memory alloy tube. Int J Plasticity2016; 85: 52–76.
157.
HuangSRajagopalK-RDaiH-H.Wave patterns in a nonclassic nonlinearly-elastic bar under Riemann data. Int J Non-Linear Mech2017; 91: 76–85.
158.
LiuHWangJDaiH-H.Analytical study on stress-induced phase transitions in geometrically graded shape memory alloy layers—part I: asymptotic equation and analytical solutions. Mech Mater2017; 112: 40–55.
159.
LiuHWangJDaiH-H.Analytical study on stress-induced phase transitions in geometrically graded shape memory alloy layers—part II: analyses on geometrical shapes, loading procedures and boundary conditions. Mech Mater2017; 112: 114–128.
160.
SuTDaiH-H.Theta function solutions of the 3 + 1-dimensional Jimbo-Miwa equation. Math Probl Eng2017; 2017: 2924947.
161.
ZhuXWangYDaiH-H.Buckling analysis of Euler-Bernoulli beams using Eringen’s two-phase nonlocal model. Int J Eng Sci2017; 116: 130–140.
162.
ChenXSongZDaiH-H.Pointwise error estimate for a consistent beam theory. Anal App2018; 16: 103–132.
163.
SuTDaiH-H.A new integrable variable-coefficient 2 + 1-dimensional long wave-short wave equation and the generalized dressing method. Adv Math Phys2018; 2018: 7286574.
164.
WangJSteigmannDWangF, et al. On a consistent finite-strain plate theory of growth. J Mech Phys Solids2018; 111: 184–214.
165.
WangJWangQDaiH-H.Stress-free bending of a neo-Hookean plate induced by growth: exact solution and experiments. Int J Non-Linear Mech2018; 106: 280–287.
166.
YangYDaiH-HXuF, et al. Pattern transitions in a soft cylindrical shell. Phys Rev Lett2018; 120: 215503.
167.
ZhuPDaiH-H.Uniqueness condition for dynamical phase transitions in a shape memory alloy bar. Mech Res Commun2018; 93: 169–173.
168.
ChenXDaiH-H.An incremental plate theory for polymer gels in equilibrium. Mech Res Commun2019; 96: 49–55.
169.
LiYDaiH-HWangJ.On a consistent finite-strain shell theory for incompressible hyperelastic materials. Math Mech Solids2019; 24: 1320–1339.
170.
PruchnickiEDaiH-H.New refined models for curved beams in both linear and nonlinear settings. Math Mech Solids2019; 24: 2295–2319.
171.
SongZWangJDaiH-H.On a consistent dynamic finite-strain shell theory and its linearization. Math Mech Solids2019; 24: 2335–2360.
172.
WangFSteigmannD-JDaiH-H.On a uniformly-valid asymptotic plate theory. Int J Non-Linear Mech2019; 112: 117–125.
173.
WangJWangQDaiH-H, et al. Shape-programming of hyperelastic plates through differential growth: an analytical approach. Soft Matter2019; 15: 2391–2399.
174.
ChenXDaiH-H.Stress-free configurations induced by a family of locally incompatible growth functions. J Mech Phys Solids2020; 137: 103834.
175.
CiarlettaPDaiH-HTaffetaniM.Elastic fingering of a bonded soft disc in traction: interplay of geometric and physical nonlinearities. SIAM J Appl Math2020; 80: 690–705.
176.
DuPDaiH-HWangJ, et al. Analytical study on growth-induced bending deformations of multi-layered hyperelastic plates. Int J Non-Linear Mech2020; 119: 103370.
177.
LiuYMaW-DDaiH-H.On a consistent finite-strain plate model of nematic liquid crystal elastomers. J Mech Phys Solids2020; 145: 104169.
178.
YuXFuY-BDaiH-H.A refined dynamic finite-strain shell theory for incompressible hyperelastic materials: equations and two-dimensional shell virtual work principle. Proc R Soc A2020; 476: 20200031.
179.
ZhuPDaiH-H.On the derivation of an admissibility condition for phase boundary propagation in an SMA bar based on a 3-D formulation. Wave Motion2020; 92: 102442.
180.
ChenXCiarlettaPDaiH-H.Physical principles of morphogenesis in mushrooms. Phys Rev E2021; 103: 022412.
181.
ChenXDaiH-H.Stiffness distribution of a spherical gel structure and bifurcation analysis with application to stem-cell differentiation. Int J Non-Linear Mech2021; 129: 103640.
182.
ChenXDaiH-HPruchnickiE.On a consistent rod theory for a linearized anisotropic elastic material: I—asymptotic reduction method. Math Mech Solids2021; 26: 217–229.
183.
FuCDaiH-HXuF.Computing wrinkling and restabilization of stretched sheets based on a consistent finite-strain plate theory. Comput Methods Appl Mech Eng2021; 384: 113986.
184.
GuDDaiH-HXuF.Buckling of an elastic layer based on implicit constitution: Incremental theory and numerical framework. Int J Eng Sci2021; 169: 103568.
185.
GuDFuCDaiH-H, et al. Asymptotic beam theory for non-classical elastic materials. Int J Mech Sci2021; 189: 105950.
186.
LiuYMaW-DDaiH-H.Bending-induced director reorientation of a nematic liquid crystal elastomer bonded to a hyperelastic substrate. J Appl Phys2021; 129: 104701.
187.
YuXFuY-BDaiH-H.On propagation of waves in pressurized fiber-reinforced hyperelastic tubes based on a reduced model. J Sound Vib2021; 515: 116476.
188.
ChenXDaiH-HPruchnickiE.On a consistent rod theory for a linearized anisotropic elastic material II: verification and parametric study. Math Mech Solids2022; 27: 687–710.
189.
WangFDaiH-HGiorgioI.A numerical comparison of the uniformly valid asymptotic plate equations with a 3D model: clamped rectangular incompressible elastic plates. Math Mech Solids. Epub ahead of print 5July2022. DOI: 10.1177/10812865211025583.