Actions for Time-independent limit of a creep-recovery constitutive equation [electronic resource].
Time-independent limit of a creep-recovery constitutive equation [electronic resource].
- Published
- Oak Ridge, Tenn. : Oak Ridge National Laboratory, 1984.
Oak Ridge, Tenn. : Distributed by the Office of Scientific and Technical Information, U.S. Dept. of Energy. - Physical Description
- Pages: 28 : digital, PDF file
- Additional Creators
- Oak Ridge National Laboratory and United States. Department of Energy. Office of Scientific and Technical Information
Access Online
- Restrictions on Access
- Free-to-read Unrestricted online access
- Summary
- The effect of strain recovery is taken into consideration in ORNL efforts to establish unified constitutive equations for time-dependent plastic deformation for metals at elevated temperatures. Representation by internal state variables and Rice's flow potential are under consideration. Here the growth law for the internal state variables is discussed and interpreted in terms of a generalized form of the kinematic hardening condition of Prager. The yield condition is obtained from the flow potential representation of the inelastic strain rate. A consistency condition is derived from the yield condition and leads to a flow rule which assumes a slightly general form as compared with that of the classical plasticity due to the effect of strain recovery and the time-dependent property of the yield condition. Based on this representation, the time-independent limit is discussed. From a vanishing effect of recovery and a rate-independent limit for the yield condition at low temperature, this flow rule reduces to the well-known form of time-independent plasticity with a kinematic hardening condition. The duration of time (the characteristic time) required for the inelastic strain to reach its saturated value is defined for the inelastic loading condition. It provides the measure of a minimum duration of time which is required for a valid approximation made by the time-independent plasticity model.
- Report Numbers
- E 1.99:conf-841201-27
conf-841201-27 - Subject(s)
- Other Subject(s)
- Lmfbr Type Reactors
- Reactor Components
- Reactor Materials
- Stress Analysis
- Creep
- Deformation
- Mathematical Models
- Metals
- Ornl
- Reactor Technology
- Time Dependence
- Breeder Reactors
- Elements
- Epithermal Reactors
- Fast Reactors
- Fbr Type Reactors
- Liquid Metal Cooled Reactors
- Materials
- Mechanical Properties
- National Organizations
- Reactors
- Us Aec
- Us Doe
- Us Erda
- Us Organizations
- Note
- Published through SciTech Connect.
01/01/1984.
"conf-841201-27"
"DE85004782"
ASME winter annual meeting, New Orleans, LA, USA, 9 Dec 1984.
Chang, S.J. - Funding Information
- AC05-84OR21400
View MARC record | catkey: 14802104