The teaching goals are to provide advanced knowledge for the solution of problems of computational solid mechanics with application to elasticity. D1 - Knowledge and ability to understand. Understand the fundamental principles of computational solid mechanics. D2 - Applying knowledge and understanding. To be able to perform calculations related to computational solid mechanics for solution of elastic problems. D3 - Making judgements. To be able to apply the acquired knowledge to solve problems in the field of computational solid mechanics. D4 - Communication skills. To be able to explain, both in written and oral form, problems and solutions concerning computational solid mechanics. D5 - Learning skills. To gather information from textbooks and other resources for the autonomous solution of problems related to computational solid mechanics.

Advanced knowledge of mathematics and geometry. Coding skills.

Introduction. Elastic problems in solid mechanics: 1) equilibrium (concept of stress), 2) compatibility (concept of strain), 3) constitutive behaviour (elasticity), 4) boundary-value problems in elasticity. Applications to 2D structures. Integral formulations and variational principles. Finite-element method for elastic problems. Applications to 2D structures and 2D elastic problems.

Reddy, J.N., An introduction to the finite element methos, McGraw-Hill. Cook, R.D., Concepts and applications of finite element analysis, Wiley. Kattan, P., Matlab guide to finite element, Springer.

Frontal lectures and interactive excercise sessions.

Oral exam based on three questions and presentation of the individual assignment (7.5 marks for each part of the exam).

his course explores topics closely related to one or more goals of the United Nations 2030 Agenda for Sustainable Development (SDGs)