1. Experimental methods in plasticity domain.
2. Analytical aolutions of chosen tasks. Application in practice.
3. Inkremental theory of plasticity.
4. Nonlinear kinematic hardening rule of Armstrong and Frederick.
5. Nonlinear kinematic hardening rule of Chaboche.
6. Nonlinear isotropic hardening rule and its combination with Chaboche or Armstrong-Frederick model.
7. Advanced hardening models for plasticity (Abdel-Karim-Ohno, Ohno-Wang etc).
8. Distortion of yield surface and its modeling.
9. Numerical implementation of constitutive relations in plasticity. Consistent tangent operator.
10. Strain rate influence, creep and relaxation of metals, creep curve description.
11. Basic models for creep modeling – uniaxial and multiaxial loading.
12. Viscoplastic models – Perzyna, Peirce.
13. Viscoplastic models – Chaboche, Anand.
14. Numerical implementation of constitutive relations in viscoplasticity. Consistent tangent operator.
2. Analytical aolutions of chosen tasks. Application in practice.
3. Inkremental theory of plasticity.
4. Nonlinear kinematic hardening rule of Armstrong and Frederick.
5. Nonlinear kinematic hardening rule of Chaboche.
6. Nonlinear isotropic hardening rule and its combination with Chaboche or Armstrong-Frederick model.
7. Advanced hardening models for plasticity (Abdel-Karim-Ohno, Ohno-Wang etc).
8. Distortion of yield surface and its modeling.
9. Numerical implementation of constitutive relations in plasticity. Consistent tangent operator.
10. Strain rate influence, creep and relaxation of metals, creep curve description.
11. Basic models for creep modeling – uniaxial and multiaxial loading.
12. Viscoplastic models – Perzyna, Peirce.
13. Viscoplastic models – Chaboche, Anand.
14. Numerical implementation of constitutive relations in viscoplasticity. Consistent tangent operator.