June 9 -12, 1991
Portland State University
Portland, Oregon, U.S.A.
Organized by: Marek Elzanowski and Marcelo Epstein
Presentations
Bharatha, S. (ESSO Calgary), A Model to Determine Surface Heave Induced by Cyclic Steam Stimulation of the Cold Lake Reservoir,
Binz, E. (University of Mannheim), Description of Media Deformable in Riemannian Manifolds,
Cohen, H. (University of Manitoba), Universal Solutions for Elastic Rods,
Chrzanowski, M. (Technical University, Krakow), Damage Mechanics: To Cover the Gap Between Micro- and Macro-Mechanics,
Dost, S. (University of Victoria), Nonlinear Modulation of Transverse Waves in Micropolar Solids,
Elzanowski, M (Portland State University), On the Locally Homogeneous Configurations,
Epstein, M (University of Calgary),
Galdi, G.P. (University of Ferrara), Spatial Decay Estimates for Flows in Unbounded Channels,
Kotowski, R. (I.F.T.R. Polish Academy of Sciences), Hamilton's Principle in Thermodynamics,
Kumosa, M. (Oregon Graduate Institute), Mixed-Mode Fracture of Advanced Composite Materials,
Muschik, W. (Techical University, Berlin), Objectivity and Frame Indeference. The End of a Never-Ending Story ?
Ostoja-Starzewski, M. (Michigan State University), Markov Processes in Wave Propagation in Random Media,
Prishepionok, S. (Portland State University), G-moving Frames and Polarized Harmonic Maps,
Schwarz, G. (University of Mannheim), The Euclidean Group in Continuum Mechanics and a geralization of Noll's Theorem via Hodge Theory,
Seshadri R. (University of Regina), Inelastic Analysis Using the genaralized Local Stress-Strain Methods,
Sniatycki, J. (University of Calgary), A Space-Time Approach to Thermodynamics of Natural Processes in Viscous Media,
Szyszkowski, W (University of Saskatchewan), Indirect Optimization for Structural Stability and Dynamic Stiffness,
Tabarrok, B. (University of Victoria),
Tait, R. (University of Alberta), Finite Amplitude Waves in Hyperelastic Strings,
Valanis, K.C. (Endochronics Inc.,
Vancouver, WA), A Global Damage Theory and the Hyperbolicity of the
Wave Problem,