XUE, Wei Min

BSc, Tsinghua; PhD, Georgia Tech.
Associate Professor
Assistant to the Dean of Science Faculty (China Development)
Department of Mathematics
Hong Kong Baptist University
Kowloon Tong, Hong Kong
Research Interests:
Variational Principles in Mechanics, Computational Mechanics,
Finite Element Methods, Problem Solving Environment, Numerical Software
Telephone: (852) 3411-7339
Facsimile: (852) 3411-5811
Email:
Office: FSC1204, Fong Shu Chuen Building, HKBU
Selected Publications:
  1. Z.N. Zhu and W.M. Xue, Two new integrable lattice systems associated with a discrete Schödinger nonisospectral problem and their infinitely many conservation laws, Physics Letter A, 320, (2004), pp. 396-407.
  2. X.B. Hu and W.M. Xue, A bilinear Bäcklund transformation and nonlinear superposition formula for the negative Volterra hierarchy, J. Physics Society of Japan, 72 (12), (2003).
  3. Y.Q. Huang, Z.C. Shi, T. Tang and W.M. Xue, Multilevel successive iteration methods for ellilptic problems, Mathematics of Computation, 73 (246), (2003), pp.525-539.
  4. Y.B. Zeng, Y.J. Shao and W.M. Xue, Positon solutions of the KdV equation with self-consistent sources, Theoretical and Mathematical Physics, 137 (2), (2003), pp. 1621-1630.
  5. X.N. Wu and W.M. Xue, Discrete boundary conditions for elasticity problems with singularities, Comput. Methods Appl. Mech. Engrg., 192, (2003), pp. 3777-3795.
  6. Y.B. Zeng, Y.J. Shao and W.M. Xue, Negaton and positon solutions of the soliton equation with self-consistent sources, J. Phys. A: Math. Gen., 36, (2003), pp. 5035-5043.
  7. X.L. Cheng and W.M. Xue, Linear finite element approximations for the Timoshenko Beam and the shallow arch, J. Computational Mathematics, 20 (1), (2002), pp. 15-22.
  8. Y.Q. Huang and W.M. Xue, Convergence of finite element approximations and multilevel linearization for Ginzburg-Landau model of D-wave superconductors, Adv. Comput. Math., 17, (2002), pp. 5035-5043.
  9. W.M. Xue, Z.N. Zhu and Q. Ding, Integrable lattice systems associated with a higher order discrete spectral problem and their integrable discretizations, Chinese J. of Physics, 40 (6), (2002), pp. 605-615.
  10. T. Tang, W.M. Xue and P.-W. Zhang, Analysis of moving mesh methods based on geoemtrical variables, J. Comput. Math., 19 (1) (2001), pp. 41-54.
  11. G.L. Xue, C.L. Bajaj and W.M. Xue, Regular algebraic curve segment (I) definition and characterestics, Computer Aided Geometric Design, 17, (2000), pp. 485-501.
  12. Y.C. Hon, M.W. Lu, W.M. Xue and X. Zhou, A new formulation and computation of the triphasic model for mechano-electrochemical mixture, Comput. Mech., 24, (1999), pp. 155-165.
  13. W.M. Xue and S.N. Atluri, Mathematical aspects of the general Hybrid-mixed finite methods and singular-value principle, Computational Mechanics, 22 (1999), pp. 450-462.
  14. Z.N. Zhu, H.C. Huang, and W.M. Xue, New Lax representation and integrable discretization of the relativistic Volterra lattice, J. Physical Society of Japan, 68, 3 (1999), pp. 771-775.
  15. Z.C. Shi, B. Jiang and W.M. Xue, A new superconvergence property of Wilson nonconforming finite element, Numer. Math., 78 (1997), pp.259-268.
  16. Z.N. Zhu, H.C. Huang, W.M. Xue and X.N. Wu, The bi-Hamiltonian structure of some new Lax integrable hierarchies associated with 3 x matrix spectral problems, Phys. Lett. A, 235 (1997), pp.227-232.
  17. W.M. Xue, L.A. Karlovitz and S.N. Atluri, On the existence and stability conditions for mixed-hybrid element solutions based on Reissner's variational principle, Int. J. Solids Structures, 21, (1985), pp. 97-116.