Inelastic behaviour of structures under variable loads. Based on the EUROMECH colloquium, Warsaw, Poland, September 14-18, 1992
The articles of mathematical interest will be reviewed individually. Indexed articles: \textit{Mróz, Zenon; Rodzik, Piotr}, The modified multisurface hardening model and its application to cyclic loading problems, 3-18 [Zbl 0854.73017] \textit{Stein, Erwin; Huang, Y. J.}, Shakedown for systems of kinematic hardening materials, 33-50 [Zbl 0854.73021] \textit{Gokhfeld, D. A.; Sadakov, O. S.; Cherniavsky, O. F.}, Related mathematical models for solids and structures deformation and failure processes under repeated loading, 51-81 [Zbl 0854.73050] \textit{Cherniavsky, A.}, Nonlinear behavior of low-plastic structures, 83-91 [Zbl 0850.73245] \textit{Polizzotto, Castrenze}, Elastic-viscoplastic solids subjected to thermal and loading cycles, 95-128 [Zbl 0855.73025] \textit{Kleiber, Michał}, In memoriam Jan Andrzej König (1937-1990), xi-xvii [Zbl 0852.01031] \textit{Nayroles, B.}, Some basic elements of the shakedown theory, 129-152 [Zbl 0873.73035] \textit{De Saxce, Géry}, A variational deduction of the upper and lower bound shakedown theorems by Markov and Hill's principles over a cycle, 153-167 [Zbl 0854.73018] \textit{Dorosz, Stanisław}, Influence of cyclic creep on the upper bound to shakedown inelastic deflections, 169-181 [Zbl 0854.73019] \textit{Telega, Józef Joachim}, On shakedown theorems in the presence of Signorini conditions and friction, 183-201 [Zbl 0854.73022] \textit{Saczuk, Jan}, On theorems of adaptation of elastic-plastic structures, 203-218 [Zbl 0869.73024] \textit{Kamenjarzh, Jacov}, Extremum problems in shakedown theory, 219-236 [Zbl 0854.73020] \textit{Maier, G.; Pan, L. G.; Perego, U.}, Geometric effects on shakedown and ratchetting of axisymmetric cylindrical shells subjected to variable thermal loading, 239-262 [Zbl 0861.73045] \textit{Gross-Weege, Johannes; Weichert, Dieter}, Shakedown of shells undergoing moderate rotations, 263-277 [Zbl 0854.73035] \textit{Siemaszko, Andrzej}, Limit, shakedown, post-yield, and inadaptation analyses of discrete plastic structures, 279-291 [Zbl 0854.73048] \textit{Stumpf, Helmut}, Constitutive model and incremental shakedown analysis in finite elastoplasticity, 293-307 [Zbl 0876.73028] \textit{Tritsch, Jean-Bernard; Weichert, Dieter}, Case studies on the influence of geometric effects on the shakedown of structures, 309-320 [Zbl 0850.73172] \textit{Bontempi, Franco; Casciati, Fabio}, Discussion of the chaotic behaviour of an elastic-plastic structure, 321-338 [Zbl 0854.73031] \textit{Zwoliński, Janisław}, Min-max approach to shakedown and limit load analysis for elastic perfectly plastic and kinematic hardening materials, 363-380 [Zbl 0855.73050] \textit{Pycko, Sławomir}, An indirect incremental method for shakedown analysis based on the min-max approach, 381-398 [Zbl 0854.73079] \textit{Bondok, Hosain Mohamed H.; Janas, Marek}, Plastic analysis and design of skeletal structures accounting for their sensitivity to ratchetting, 419-432 [Zbl 0850.73221] \textit{Gokhfeld, D. A.; Sadakov, O. S.}, Steady cyclic state of a structure: Methods of its direct determination, 449-461 [Zbl 0855.73039] \textit{Mahrenholtz, O.; Lu, Pin}, An improved boundary element analysis for the bending of a thin plate with a crack, 463-472 [Zbl 0854.73077]
scientific article; zbMATH DE number 863327