高阳副教授近五年学术论文: 2011 [1] Gao Y. and Ricoeur A.. Three

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高阳副教授近五年学术论文:
2011
[1] Gao Y. and Ricoeur A.. Three-dimensional Green's functions for two-dimensional
quasicrystal bimaterials. Proceedings of the Royal Society A-Mathematical, Physical and
Engineering Sciences, 2011, 467 (2133), 2622-2642. (SCI/EI)
[2] Gao Y., Ricoeur A. and Zhang L.. Plane problems of cubic quasicrystal media with an elliptic
hole or a crack. Physics Letters A, 2011, 375 (28-29), 2775-2781. (SCI)
[3] Gao Y. and Ricoeur A.. The refined theory of one-dimensional quasicrystals in thick plate
structures. Journal of Applied Mechanics–Transactions of the ASME, 2011, 78 (3), 031021.
(SCI/EI)
[4] Gao Y. and Ricoeur A.. The refined theory of plane problems for one-dimensional. Journal of
Applied Mechanics-Transactions of the ASME, 出版中(SCI/EI)
[5] Gao Y.. Decay conditions for 1D quasicrystal beams. IMA Journal of Applied Mathematics,
2011, 76 (4), 599-609. (SCI/EI)
[6] Gao Y. and Shang L. G.. Governing equations and general solutions of plane elasticity of
two-dimensional decagonal quasicrystals. International Journal of Modern Physics B, 2011,
25 (20), 2769-2778. (SCI)
[7] Zhao B. S., Zhao Y. T., Gao Y. and Zhang D. C.. A deformation theory without ad hoc
assumption of an axisymmetric circular cylinder. Acta Mechanica, 2011, 216 (1-4) 37-47.
(SCI/EI)
[8] Zhao B. S., Gao Y. and Zhao Y. T.. Boundary conditions for axisymmetric circular cylinder of
cubic quasicrystal. Advanced Materials Research, 2011, 160-162, 204-209. (EI)
[9] Zhao B. S., Gao Y. and Zhao Y. T.. The refined analysis about mechanical behavior for
torsional circular shaft of cubic quasicrystal. Advanced Materials Research, 2011, 213, 83-87.
(EI)
[10] Zhao B. S., Shi J. L., Zhao Y. T. and Gao Y.. The general solution for torsional circular shaft of
cubic quasicrystal. Advanced Materials Research, 2011, 213, 206-210. (EI)
[11] Zhao B. S., Zhao Y. T. and Gao Y.. The exact deformation theory of two-dimensional
dodecagonal quasicrystal Shaft. Advanced Materials Research, 2011, 213, 276-280. (EI)
2010
[1] Gao Y. and Ricoeur A.. Green’s functions for infinite bi-material planes of cubic quasicrystals
with imperfect interface. Physics Letters A, 374 (42), 4354-4358. (SCI)
[2] Gao Y.. The exact theory of one-dimensional quasicrystal deep beams. Acta Mechanica,
2010, 212 (3-4), 283-292. (SCI/EI)
[3] Gao Y. and Shang L. G.. The exact theory of deep beams without ad hoc assumptions.
Mechanics Research Communications, 2010, 37 (6), 559-564. (SCI/EI)
[4] Gao Y. and Xu B. X.. The refined theory for a magnetoelastic body - II. Plane problems.
International Journal of Applied Electromagnetics and Mechanics, 2010, 32 (1), 31-46.
(SCI/EI)
[5] Gao Y.. The refined theory of magnetoelastic beams for tension and compression
deformation. International Journal for Applied Electromagnetics and Mechanics, 2010, 34
(1-2), 63-71. (SCI/EI)
[6] Gao Y. Green’s functions for infinite planes and bi-material half-planes consisting of
quasicrystals. Journal of Zhejiang University-Science A, 2010, 11 (10), 835-840. (SCI/EI)
[7] Zhao B. S., Gao Y., Zhao Y. T. and Zhou X. Y.. Boundary conditions for an axisymmetric circular
cylinder. Comptes Rendus Mecanique, 2010, 338 (5), 255-259. (SCI)
[8] Chen G., Zhao B. S. and Gao Y.. A refined theory of beams resting on pasternak foundation
from Airy’s stress function. Journal of Materials Science and Engineering, 2010, 4 (1), 75-79.
[9] 赵宝生, 高阳, 赵颖涛. Winkler地基梁内磁弹性梁精化理论. 应用力学学报, 2010, 27 (3):
461-465. (EI)
[10] 赵宝生, 高阳, 吴秀娥. 基于学生学习基础的理论教学研究. 中国科教创新导刊. 2010年
第5期, 41.
[11] 赵宝生, 高阳, 吴寒客. 专业基础课程考试模式改革的研究. 科技创新导报, 2010, 30,
141.
2009
[1] Gao Y.. Governing equations and general solutions of plane elasticity of cubic quasicrystals.
Physics Letters A, 2009, 373 (8-9), 885-889. (SCI)
[2] Gao Y.. The appropriate edge conditions for two-dimensional quasicrystal semi-infinite strips
with mixed edge-data. International Journal of Solids and Structures, 2009, 46 (9),
1849-1855. (SCI/EI)
[3] Gao Y.and Zhao B. S.. A refined theory of elastic thick plates for extensional deformation.
Archive of Applied Mechanics, 2009, 79 (1), 5-18. (SCI/EI) 开卷首篇
[4] Gao Y., and Zhao B. S.. General solutions of three-dimensional problems for
two-dimensional quasicrystals. Applied Mathematical Modelling, 2009, 33 (8), 3382-3391.
(SCI/EI)
[5] Gao Y.and Zhao B. S.. The refined theory for a magnetoelastic body - I. plate problems.
International Journal of Applied Electromagnetics and Mechanics, 2009, 29 (1), 1-14.
(SCI/EI) 开卷首篇
[6] Gao Y., Xu S. P. and Zhao B. S.. General solutions of equilibrium equations for 1D hexagonal
quasicrystals. Mechanics Research Communications, 2009, 36 (3), 302-308. (SCI/EI)
[7] Gao Y., Xu S. P. and Zhao B. S.. Mixed boundary conditions for piezoelectric plates. Science in
China Series G, 2009, 52 (5), 755-761. (SCI/EI)
[8] Gao Y. and Wang M. Z.. The refined theory of deep rectangular beams for symmetrical
deformation. Science in China Series G, 2009, 52 (6), 919-925. (SCI/EI)
[9] Zhao B. S., Gao Y. and Wu X. E.. A refined theory of torsional deformation of a circular shaft.
Acta Mechanica, 2009, 207 (1-2), 1-10. (SCI/EI)
[10] Wang M. Z., Gao Y. and Zhao B. S.. The refined theory of thermoelastic beams posting inside
Winkler foundation. Journal of Mechanics and MEMS, 1 (2), 2009, 191-196.
[11] Zhao B. S., Gao Y. and Chen X.. A refined theory of a transversely isotropic elastic layer
posting inside elastic foundation. Journal of Materials Science and Engineering, 2009, 3 (8),
49-53.
[12] 赵宝生, 高阳, 吴秀娥. Eshelby问题中棱上各点位移梯度的跳跃. 固体力学学报, 2009,
30 (1), 61-64. (EI)
[13] 赵宝生, 佟继龙, 高阳. 置入线弹性地基内梁的精化理论. 工程力学, 2009, 26 (增刊I),
16-19. (EI)
2008
[1] Gao Y., Xu B. X., Zhao B. S. and Chang T. C.. New general solutions of plane elasticity of
one-dimensional quasicrystals. Physica Status Solidi B, 2008, 245 (1), 20-27. (SCI)
[2] Gao Y., Xu S. P. and Zhao B. S.. A theory of general solutions of 3D problems in 1D hexagonal
quasicrystals. Physica Scripta, 2008, 77 (1), 015601. (SCI/EI)
[3] Gao Y., Zhao B. S. and Xu S. P.. A theory of general solutions of plane problems in
two-dimensional octagonal quasicrystals. Journal of Elasticity, 2008, 93 (3), 263-277. (SCI/EI)
[4] Gao Y. and Xu B. X.. The remarkable nature of one-dimensional quasicrystal. Zeitschrift fur
Kristallographie, 2008, 223 (11-12), 809-812. (SCI)
[5] Gao Y., Zhao B. S. and Xu B. X.. The decomposed form and boundary conditions of elastic
beams with free faces. Acta Mechanica, 2008, 196 (3-4), 193-203. (SCI/EI)
[6] Gao Y. and Xu B. X.. Method on holomorphic vector functions and applications in
two-dimensional quasicrystals. International Journal of Modern Physics B, 2008, 22 (6),
635-643. (SCI)
[7] Gao Y., Xu S. P. and Zhao B. S.. Boundary conditions for the bending of a piezoelectric beam.
Science in China Series G, 2008, 51 (7), 847-856. (SCI/EI)
[8] Gao Y., Wang M. Z. and Zhao B. S.. The remarkable nature of radially symmetric deformation
of anisotropic piezoelectric inclusion. Acta Mechanica Solida Sinica, 2008, 21 (3), 278-282.
(SCI/EI)
[9] Xu S. P., Gao Y. and Wang W.. Completeness of general solutions for three-dimensional
transversely isotropic piezoelectricity. International Journal of Solids and Structures, 2008,
45 (18-19), 5118-5126. (SCI/EI)
2007
[1] Gao Y., Zhao Y. T. and Zhao B. S.. Boundary value problems of holomorphic vector functions
in 1D QCs. Physica B, 2007, 394, 56-61. (SCI/EI)
[2] Gao Y. and Zhao B. S.. A note on the nonuniqueness of the Boussinesq-Galerkin solution in
elastic theory. International Journal of Solids and Structures, 2007, 44 (5), 1685-1689.
(SCI/EI)
[3] Gao Y., Xu S. P. and Zhao B. S.. Boundary conditions for plate bending in one-dimensional
hexagonal quasicrystals. Journal of Elasticity, 2007, 86 (3), 221-233. (SCI/EI)
[4] Gao Y. and Wang M. Z.. The equivalence of the refined theory and the decomposed theorem
of rectangular beams. Applied Mathematical Modelling, 2007, 31 (3), 551-563. (SCI/EI)
[5] Gao Y. and Zhao B. S.. The refined theory of thermoelastic rectangular plates. Journal of
Thermal Stresses, 2007, 30 (5), 505-520. (SCI/EI)
[6] Gao Y. and Zhao B. S.. The refined theory of thermoelastic plane problems. Journal of
Thermal Stresses, 2007, 30 (12), 1233-1248. (SCI/EI)
[7] Gao Y., Wang M. Z. and Zhao B. S.. The refined theory of rectangular curved beams. Acta
Mechanica, 2007, 189 (3-4), 141-150. (SCI/EI)
[8] Gao Y., Xu B. X. and Zhao B. S.. The refined theory of beams for a transversely isotropic body.
Acta Mechanica, 2007, 191 (1-2), 109-122. (SCI/EI)
[9] Gao Y., Xu B. X. and Zhao B. S.. The decomposed form of magnetoelastic beams with free
faces. Acta Mechanica, 2007, 192 (1-4), 235-242. (SCI/EI)
[10] Gao Y., Xu S. P. and Zhao B. S.. Boundary conditions for elastic beam bending. Comptes
Rendus Mecanique, 2007, 335 (1), 1-6. (SCI) 开卷首篇
[11] Gao Y., Xu S. P. and Zhao B. S.. Stress and mixed boundary conditions for two-dimensional
dodecagonal quasi-crystal plates. Pramana-Journal of Physics, 2007, 68 (5), 803-817. (SCI)
[12] Xu S. P., Gao Y. and Wang W.. On the boundary conditions for transversely isotropic
piezoelectric plates. Mechanics Research Communications, 2007, 34 (5-6), 480-487. (SCI/EI)
2006
[1] Gao Y. and Zhao B. S.. A general treatment of three-dimensional elasticity of quasicrystals by
an operator method. Physica Status Solidi B, 2006, 243 (15), 4007-4019. (SCI)
[2] Gao Y. and Wang M. Z.. Comment on “Stress boundary conditions for plate bending” by
F.Y.M. Wan [Int. J. Solids Struct. 40 (2003) 4107–4123]. International Journal of Solids and
Structures, 2006, 43 (6), 1854-1855. (SCI/EI)
[3] Gao Y. and Wang M. Z.. The refined theory of deep rectangular beams based on general
solutions of elasticity. Science in China Series G, 2006, 49 (3), 291-303. (SCI/EI)
[4] Gao Y. and Wang M. Z.. The refined theory of transversely isotropic piezoelectric rectangular
beams. Science in China Series G, 2006, 49 (4), 473-486. (SCI/EI)
[5] 高阳, 王敏中. 定常温度热弹性梁的精化理论. 工程力学, 2006, 23 (2), 34-40. (EI)
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