On self-controlling models in the theory of nonelastic material behavior of metals

Continuum Mechanics and Thermodynamics

Volumn 10, Issue 3, 1998, Pages 121-133

  Chelmiński, Krzysztof ^a  

^a DARMSTADT UNIVERSITY OF TECHNOLOGY   (Germany)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0032222133     PISSN: 09351175     EISSN: None     Source Type: Journal    
DOI: 10.1007/s001610050085     Document Type: Article

References (13)

1. Alber HD: Initial-Boundary Value Problems for the Inelastic Material Behaviour of Metals - Lecture Notes in Mathematics, Springer (in preparation)
2. Alber HD (1994) Mathematische Theorie des inelastischen Materialverhaltens von Metallen - Preprint Nr. 1682 FB Mathematik TH Darmstadt
3. Bodner SR, Partom Y (1975) Constitutive Equations for Elastic-Viscoplastic Strain-Hardening Materials - J. of Appl Mech. p. 385-389
4. Brézis H (1973) Operateurs maximaux monotones - North Holland, Amsterdam
5. Bruhns OT, Boecke B, Link F (1984) The constitutive relations of elastic-plastic materials at small strains - Nucl. Eng. and Design, 85, 325-331
6. Chaboche JL (1977) Viscoplastic constitutive equations for the description of cyclic and anisotropic behavior of metals - Bull. Acad. Polonaise Sci., Série Sci. Tech. 25, 33-39, 42-48
7. Chan KS, Bodner SR, Lindholm US (1988) Phenomenological Modeling of Hardening, and Thermal Recovery in Metals - J. of Engineering Materials and Technology, Vol. 110/1
8. Chelmiński K, Alber HD (1996) Existence theory for the equations of inelastic material behavior of metals - Transformation of interior variables and energy estimates - Roczniki PTM: Appl. Math. 39, 1-15
9. Chelmiński K: On initial-boundary value problems for the inelastic material behaviour of metals - to appear in Z. Angew. Math. Mech.
10. Chelmiński K: Coercive limits for a subclass of monotone constitutive equations in the theory of inelastic material behavior of metals - accepted for publication in Roczniki PTM: Appl. Math. 40
11. Chelmiński K: Gwiazda P On the model of Bodner-Partom with nonhomogeneous boundary data - submitted to Math. Nach.
12. Chelmiński K, Gwiazda P: The Model of Bodner-Partom and the Method of Monotone Operators - submitted to Bull. of Pol. Acad. Sci.: Tech. Sci.
13. Gwiazda P: Existence and Uniqueness Theorem for the Chan-Bodner-Linholm Model - Preprint TU Darmstadt in preparation