1. Transformational properties of vectors and tensors.
2. Concept of transformation.
3. Stress and strain, deformation counterparts of the stress tensor characteristics.
4. Basic system of equations in the theory of elasticity.
5. Elastic anisotropy.
6. Plane problem in elasticity and its solution.
7. A solitary line force acting on a plane boundary of an elastic half-space – Flamant’s problem.
8. Physical background of plasticity. Incremental theory of plasticity. Plastic anisotropy.
9. Concept of isotropic, kinematic, and combined hardening.
10. Numerical implementation of constitutive relations in elastoplasticity.
11. Viscoplasticity. Individual flow rules.
12. Creep – physical essence, experiments, and modeling.
13. Numerical implementation of constitutive relations in viscoplasticity and creep.
2. Concept of transformation.
3. Stress and strain, deformation counterparts of the stress tensor characteristics.
4. Basic system of equations in the theory of elasticity.
5. Elastic anisotropy.
6. Plane problem in elasticity and its solution.
7. A solitary line force acting on a plane boundary of an elastic half-space – Flamant’s problem.
8. Physical background of plasticity. Incremental theory of plasticity. Plastic anisotropy.
9. Concept of isotropic, kinematic, and combined hardening.
10. Numerical implementation of constitutive relations in elastoplasticity.
11. Viscoplasticity. Individual flow rules.
12. Creep – physical essence, experiments, and modeling.
13. Numerical implementation of constitutive relations in viscoplasticity and creep.