<p>Ultimate load theorems for rigid plastic solids with internal degrees of freedom and their application in continual lattice shells</p>

Grachev V.A.; Nayshtut Yu.S.

Issue 3, 2013 Vol. 5

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Ultimate load theorems for rigid plastic solids with internal degrees of freedom and their application in continual lattice shells

Grachev V.A., Nayshtut Yu.S.

pdf (1204K) / Annotation

List of references:

В. А. Грачев, Ю. С. Найштут. Сетчатые развертывающиеся оболочки из полос, образованных трапециевидными пластинами // Компьютерные исследования и моделирование. — 2012. — Т. 4, № 1. — С. 63–73. — DOI: 10.20537/2076-7633-2012-4-1-63-73
П. Жермен. Курс механики сплошных сред. — М: Высш. шк, 1983. — 399 с.
Э. Картан. Внешние дифференциальные системы и их геометрические приложения. — М: Издво Московского Ун-та, 1962. — 237 с.
Л. М. Качанов. Основы теории пластичности. — М: Наука, 1969. — 420 с.
В. Т. Койтер. Общие теоремы теории упругопластических сред. — М: Изд-во иност. лит, 1961. — 79 с.
П. П. Мосолов, В. П. Мясников. Механика жесткопластических сред. — М: Наука, 1981. — 208 с.
Ю. С. Найштут. Вариационный принцип для сплошных сред, обладающих памятью формы // Вестник Южно-Уральского Университета. Серия «Математика, физика, химия». — 2008. — № 22(122). — С. 4–11.
A. Bertram. Thermo-mechanical constitutive equations for the description of shape memory effects in alloys // Nuclear engineering and design. — 1982. — V. 74. — P. 174–182.
R. Glowinsky. Lectures on numerical methods for nonlinear variational problems. — Springer, 2008. — 493 p. — MathSciNet: MR2423313.
W. Han, B. D. Reddy. Plasticity: mathematical theory and numerical analysis. — Springer, 1999. — 371 p. — MathSciNet: MR1681061.
P. D. Panagiotopoulos. Inequality problems in mechanics and applications. — Birkhauser, 1985. — 492 p. — MathSciNet: MR0896909.

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