|
Publications of Professor Ting
Recent Books
T. C. T. Ting, "Anisotropic elasticity: theory and Applications," Oxford University Press. 570 pages, 1996.
Selected Publications
[163] T. C. T. Ting, "A modified Lekhnitskii formalism a la Stroh for anisotropic elasticity and classifications of the 6X6 matrix N," Proc. Roy. Soc. London, A455, 69-89 (1999).
[165] T. C. T. Ting, "The remarkable nature of cylindrically orthotropic elastic material under plane strain deformations," Q. J. Mech. Appl. Math., 52, 387-404 (1999).
[166] T. C. T. Ting, "The remarkable nature of radially symmetric deformation of spherically uniform linear anisotropic elastic solids," J. Elasticity, 53, 47-64 (1999).
[167] T. C. T. Ting, "Singularity-free composites," Proc. 12th Int. Conf. Composite Materials, ed. by Thierry Massard, paper #1301 (1999).
[168] T. C. T. Ting and S. C. Chou, "Constitutive equations for strain-rate sensitive and temperature-rate sensitive materials," Proc. 4th Int. Conf. Constitutive Laws for Engineering Materials, ed. by R. C. Picu and E. Kremple, Rensselaer Polytechnic Institute, Troy, New York, 180-183 (1999).
[169] T. C. T. Ting, "New solutions to pressuring, shearing, torsion, and extension of a cylindrically anisotropic elastic circular tube or bar," Proc. Roy. Soc. London, A455, 3527-3542 (1999).
[170] T. C. T. Ting, "Independence on the presence of cracks or inclusions of the net interaction force acting on a dislocation by a skewed line singularity," J. Elasticity, 55, 61-72 (1999).
[171] T. C. T. Ting, "Recent developments in anisotropic elasticity," in the special volume, Research Trends in Solid Mechanics, Int. J. Solids Structures, 37, 401-409 (2000).
[172] D. M. Barnett, T. C. T. Ting and H. O. K. Kirchner, "The net interaction force between two skew dislocations in an anisotropic linear elastic bi-metallic medium," Materials Science and Engineering A (Proc. Symp. in honor of T. Mori's 65th Birthday), edited by M. Taya and R. J. Arsenault, in press (2000).
[173] T. C. T. Ting, "Anisotropic elastic materials that uncouple antiplane and inplane displacements but not antiplane and inplane stresses, and vice versa," Mathematics and Mechanics of Solids, in press (2000).
[174] T. C. T. Ting, "A new modified Lekhnitskii formalism a la Stroh for steady state waves in anisotropic elastic materials," Wave Motion, 32, 125-140 (2000).
[175] T. C. T. Ting, "Anisotropic elastic constants that are structurally invariant," Q. J. Mech. Appl. Math, 53, 511-523 (2000).
[176] T. C. T. Ting, "Anisotropic elastic materials that uncouple all three displacement components, and existence of one-displacement Green's functioni," J. Elasticity, 57, 133-155 (2000).
[177] T. C. T. Ting, "Common errors on mapping of non-elliptic curves in anisotropic elasticity," J. Appl. Mech., 67, 655-657 (2000).
[178] T. C. T. Ting and D. M. Barnett, "On Nix's theorem for two skew dislocations in anisotropic elastic half-spaces and bimaterials," Mathematics and Mechanics of Solids, 6, 3-27 (2001).
[179] T. C. T. Ting, "Can an anisotropic elastic material have a uniform contraction under a uniform pressure?", Mathematics and Mechanics of Solids, 6, 235-243 (2001).
[180] T. C. T. Ting, Yuantai Hu and H. O. K. Kichner, "Anisotropic elastic materials with a parabolic or hyperbolic boundary - a classical problem revisited," J. Appl. Mech. 68, 537-542 (2001).
[181] Stuart S. Antman and T. C. T. Ting, "Anisotropy consistent with spherical symmetry in continuum mechanics," J. Elasticity, 62, 85-93 (2001).
[182] T. C. T. Ting, "The wonderful world of anisotropic elasticity - An exciting theme park to visit," Proc. 4th Pacific International Conference on Aerospace Science and Technology, 1-7 (2001).
[183] T. C. T. Ting, "Explicit secular equations for surface waves in monoclinic materials with the symmetry plane at x1=0, x2=0 or x3=0," Proc. Roy. Soc. London, A458, 1-15 (2002).
[184] T. C. T. Ting, "An explicit secular equation for surface waves in an elastic material of general anisotropy," Q. J. Mech. Appl. Math, 55, 297-311 (2002).
[185] M. Destrade, P. A. Martin and T. C. T. Ting, "The incompressible limit in linear anisotropic elasticity, with applications to surface waves and elastostatics," J. Mech. Phys. Solids, 50, No. 7, 1453-1468, (2002).
[186] T. C. T. Ting, "A unified formalism for elastostatics or steady state motion of compressible or incompressible anisotropic elastic materials," Int. J. Solids and Structures, in press (2002).
|