研究团队 首页» 学术团队» 研究团队

2013-08-28
郑泉水

Q.-S. Zheng (ZHENG Quanshui, 郑泉水)

Yangtse Chair Professor and Department Chairman
Dept. of Engineering Mechanics, Tsinghua University, Beijing 100084, CHINA
Tel: +86-10-62771112
Fax: 62781824
E-mail: zhengqs@tsinghua.edu.cn

EDUCATION:
B.S. (2/1982), Civil Engng, Jiangxi Institute of Technology; M.S.
(12/1985), Solid Mechanics, Hunan University; Ph.D (12/1989),
Solid Mechanics, exceptionally awarded, Tsinghua University


PROFESSIONAL EXPERIENCE:
1982~1993 Assistant/Associate Professor/Professor, Dept. Civil Engng, Jiangxi Polytechnic University, China
93~present Professor/Yangtse Chair Professor, Dept. Engineering Mechanics, Tsinghua University, China
07~present Concurrent Professor of Nanchang University, China, and Monash University, Australia
Five years Fellows or Visiting Prof.: Univ. Nottingham, UK; Inst. Mech. Grenoble, France; Tech. Univ. Aachen,
Germany; Max Plank Institute for Metals – Stuttgart, Germany; Univ. California – Riverside, USA;
Univ. Auckland, New Zealand, Chungkung Univ., Taiwan; Hong Kong Polytechnic Univ.

EDITORIAL BOARD MEMBER OF INTERNATIONAL JOURNALS
Acta Mechanica, Acta Mechanica Sinica, Acta Mechanica Solida Sinica (Editor-in-Chief); Applield
Mathematics and Mechanics, IMA J. Applied Mathanics (Associate Editor), Int’l J. Applied
Mechanics Engineering, Int’l J. Non-Linear Mechanics, Int’l J. Solids & Structures, Mathematics and
Mechanics of Solids

AWARDS AND HONORS
First IJES Distinguished Paper Award (SES, USA), 1994; National Distinguished Young Scientists
Foundation, 1995; Research Achievement Award (YD Huo Education Foundation, Hong Kong),
1995; Yokoyama Foundation Distinguished Paper Award (Japan), 1996; The Prizes for Young
Scientists of China (11 winners not older than 45 biennially in China), 1996; National Outstanding
Specialist, 1998, National Natural Science Award 2nd Class (1st Awardee), 2004.

RESEARCH INTERESTS
(1) Nanomechanics, nano-devices, micro/nano- bionics; (2) mechanics of heterogeneous
materials, damage mechanics, constitutive equations (composites, polymers,
biomaterials, teeth, polycrystals, ceramics); (3) theory of representations for tensors and
tensor functions, mechanics of anisotropic behavior, rational mechanics.
SELECTED PUBLICATIONS (ZHENG QS* = CORRESPONDING AUTHOR)

REVIEW ARTICLE
[0] Zheng QS (1994): Theory of representations for tensor functions — A unified invariant approach to
constitutive equations. Appl. Mech. Rev. 47, 545-587.
(1) NANOMECHANICS, NANODEVICES, MICRO/NANO-BIONICS
[1] Wang LF, Zheng QS* (2007): Extreme anisotropy of graphite and single-walled carbon nanotube bundles.
Appl. Phys. Lett. 90, 153113.
[2] Deng F, Zheng QS*, Wang LF (2007): Effects of anisotropy, aspect ratio, and nonstraightness of carbon
nanotubes on thermal conductivity of carbon nanotube composites, Appl. Phys. Lett. 90, 021914.
[3] Wang LF, Zheng QS*, Liu JZ, Jiang Q (2005): Size dependence of the thin-shell model for carbon
nanotubes. Phys. Rev. Lett. 95, 105501
[4] Zheng QS*, Yu Y, Zhao ZH (2005), Effects of Hydraulic Pressure on the Stability and Transition of Wetting
Modes of Superhydrophobic Surfaces, Langmuir 21, 12207
[5] Liu H, Li SH, Zhai J, Li HJ, Zheng QS, Jiang L, Zhu DB (2004): Self-assembly of large-scale
micropatterns on aligned carbon nanotube films. Angewe Chemie-International Edition, 43(9): 1146-1149.
[6] Guo WL, Guo YF, Gao H, Zheng QS, Zhong WY (2003): Energy dissipation in gigahertz oscillators from
multiwalled carbon nanotubes. Phys. Rev. Lett. 91, 125501.
[7] Liu JZ, Zheng QS*, Jiang Q (2003): Effect of bending instabilities on the measurements of mechanical
properties of multiwalled carbon nanotubes. Phys. Rev. B. 67, article 075414.
[8] Zheng QS*, Jiang Q (2002): Multiwalled carbon nanotubes as gigahertz oscillators. Phys. Rev. Lett., 88,
article 045503.
[9] Zheng QS*, Liu JZ, Jiang Q (2002): Excess van der Waals interaction energy of a multiwalled carbon
nanobube with an extruded core and the induced core oscillation. Phys. Rev. B, 65, article 245409.
[10] Liu Z, Zheng QS*, Jiang Q (2001): Effect of a rippling mode on resonances of carbon nanotubes. Phys. Rev.
Lett. 86(21), 4843-4846.
(2) MECHANICS OF HETEROGENEOUS MATERIALS AND MICROMECHANICS
[11] Zheng QS*, Zhao ZH, Du DX (2006): Irreducible structure, symmetry and average of Eshelby’s tensor
fields in isotropic elasticity, J. Mech. Phys. Solids 54, 368–383.
[12] Liu JZ, Zheng QS*, Wang LF, Jiang Q (2005): Mechanical properties of single-walled carbon nanotube
bundles as bulk materials. J. Mech. Phys. Solids 53, 123-142.
[13] Ren Z-Y, Zheng QS* (2002): A quantitative study of minimum sizes of representative volume elements of
cubic polycrystals – numerical experiments. J. Mech. Phys. Solids, 50(4), 881-893.
[14] Zheng QS*, Du D-X (2001): An explicit and universally applicable estimate for the effective properties of
multiphase composites which accounts for inclusion distribution. J. Mech. Phys. Solids 49(11), 2765-2788.
[15] Zheng QS*, Chen T (1999): Generalized plane deformation of electromagnetic thermoelastic solids. Parts I
& II. Proc. Roy. Soc. Lond. A455, 1283-1299; 1301-1314.
[16] Zheng QS*, Collins IF (1998): The relationship between damage variables and their evolution laws and
microstructural and physical properties. Proc. Roy. Soc. Lond. A454, 1469-1498
[17] Chen M-X, Yang W, Zheng QS (1998): Simulation of crack tip superblunting in semi-crystalline polymers.
J. Mech. Phys. Solids 46(2), 337-356
[18] Zheng QS*, Hwang K C (1997): Two-dimensional elastic compliance of materials with holes and
microcracks. Proc. Roy. Soc. Lond. A453, 353-364
[19] Zheng QS*, Hwang K C (1996): Reduced dependence of defect compliance on matrix and inclusion elastic
properties in two-dimensional elasticity. Proc. Roy. Soc. Lond. A452, 2493-2507.
[20] Chen M-X, Zheng QS, Yang W (1996): A micromechanical model of texture induced orthotropy in planar
crystalline polymers. J. Mech. Phys. Solids 44(2), 157-178.
(3) THEORY OF REPRESENTATIONS OF TENSOR FUNCTIONS & RATIONAL MECHANICS
[21] Zou WN, Zheng QS* (2003): Maxwell's multipole representation of traceless symmetric tensors and its
application to functions of high order tensors. Proc. Roy. Soc. Lond. A459: 527-538.
[22] Zheng QS*, Betten J (1995): On the tensor function representations of 2nd-order and 4th-order tensors:
Part I. ZAMM 75(4), 269-281.
[23] Zheng QS*, Boehler JP (1994): The description, classification, and reality of material and physical
symmetries. Acta Mechanica 102, 73-89.
[24] Zheng QS*, Betten J (1995): On the tensor function representations of 2nd-order and 4th-order tensors:
Part I. ZAMM 75(4), 269-281
[25] Zheng QS (1993): Two-dimensional tensor function representations for all kinds of material symmetry.
Proc. Roy. Soc. Lond. A443, 127-138.
[26] Zheng QS*, Spencer AJM (1993): On the canonical representations for Kronecker power of orthogonal
tensors with applications to material symmetry problems. Int. J. Engng Sci. 31, 617-635.
[27] Zheng QS (1993): On transversely isotropic, orthotropic and relative isotropic functions of symmetric
tensors, skew-symmetric tensors and vectors: Parts I – V. Int. J. Engng Sci. 31, 1399-1453.
[28] Zheng QS*, Spencer AJM (1993): Tensors which characterize anisotropies. International Journal of
Engineering Science 31(5), 679-693.
[29] Zheng QS*, Hwang K C (1992): On Cauchy's mean rotation. ASME J. Appl. Mech. 59, 405-410.
[30] Zheng QS (1992): On the generalization of constitutive laws from their arotational forms. Acta Mechanica
91, 97-105


网站属南昌大学内部二级网站 总站备案号:赣B2-20050168号

南昌大学高等研究院 © 版权所有 2017

地址:江西省南昌市红谷滩新区学府大道999号高等研究院

邮编:330031 邮箱:ias@ncu.edu.cn

网站技术支持:宁伟科技