Published 1987 | Version v1
Book

A thermodynamic model of ideal cyclic viscoplasticity

  • 1. Commission of the European Communities, Ispra (Italy). Applied Mechanics Div.

Description

In order to formulate a rational theory of viscoplasticity it is indispensable to apply a correct geometric interpretation of the deformation process and to use the second law of thermodynamics as the master law for all irreversible processes. In this paper an effort is made towards involving cyclic effects into the theory. Ideal viscoplasticity means that stress rate is not included in yield function. Formulation of such a theory is the subject of the next section. For the sake of applicability it is essential to consider isotropic materials in the important case of small thermoelastic but finite plastic deformations and this is given in the third section. An elementary example dealing with uniaxial stress state is the subject of the subsequent section. Summary and conclusions are aimed to show shortcomings and advantages of the theory compared with some other important scientific results and theories. (orig./GL)

Additional details

Publishing Information

Publisher
Balkema.
Imprint Place
Rotterdam (Netherlands)
ISBN
90-6191-773-5
Imprint Title
Transactions of the 9th international conference on structural mechanics in reactor technology. Vol. L
Imprint Pagination
513 p.
Journal Page Range
p. 195-203.

Conference

Title
9. biennial international conference on structural mechanics in reactor technology (SMIRT-9).
Dates
17-21 Aug 1987.
Place
Lausanne (Switzerland).

INIS

Country of Publication
Netherlands
Country of Input or Organization
Netherlands
INIS RN
19045590
Subject category
S42: ENGINEERING;
Resource subtype / Literary indicator
Conference
Descriptors DEI
DEFORMATION; ELASTICITY; ENERGY BALANCE; ENTROPY; LAGRANGIAN FUNCTION; MATHEMATICAL MODELS; PARTIAL DIFFERENTIAL EQUATIONS; PLASTICITY; RESIDUAL STRESSES; STRAINS; STRESSES; THERMODYNAMICS; YIELD STRENGTH
Descriptors DEC
DIFFERENTIAL EQUATIONS; EQUATIONS; FUNCTIONS; MECHANICAL PROPERTIES; PHYSICAL PROPERTIES; THERMODYNAMIC PROPERTIES