Strength of Materials

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Coordinating unit: Teaching unit: Academic year: Degree: ECTS credits: 2016 240 - ETSEIB - Barcelona School of Industrial Engineering 737 - RMEE - Department of Strength of Materials and Structural Engineering BACHELOR'S DEGREE IN INDUSTRIAL TECHNOLOGY ENGINEERING (Syllabus 2010). (Teaching unit Compulsory) BACHELOR'S DEGREE IN MATERIALS ENGINEERING (Syllabus 2010). (Teaching unit Compulsory) 6 Teaching languages: Catalan, Spanish Teaching staff Coordinator: Others: FRANCESC ROURE FERNANDEZ Mª Magdalena Pastor Artigues Marc Mundet Bolós Romà Suñé Lago Josep Mª Pons Poblet Jordi Fábrega Freixas Josué López Hermoso Opening hours Timetable: M.M. Pastor: Mon and Fri 10-13 h F. Roure: Tue 12-14 h and 15-17 h, and Thu 15-17 h Degree competences to which the subject contributes Specific: 1. Knowledge and capacities to apply fundaments of materials' elasticity and resistance to the behaviour of real solids. Teaching methodology Lessons combining theory and problems: a subject is explained and then problems related to the subject are presented and solved. Every week several exercises are proposed to be solved by each student at home, and the solution is presented in the following week. The exercises are corrected iin the classroom, revised by the professor and returned to each student. Each student does 4 practices in the laboratory (of 2 h), and a team work (teams of 3 students), that consists of designing, analyzing, building and testing a structural element (a multisectiom, non stright beam). Learning objectives of the subject - To determine internal forces in prismatic beams, in the plane and in the space - To verify prismatic beams in strength and in stiffness - To decide the type of section and its dimensions for prismatic beams subjected to static loading - To resolve elementery types of statically indeterminate pieces - To verify the buckling behaviour of beams subjected to pure compression. 1 / 6

Study load Total learning time: 150h Hours large group: 50h 33.33% Hours medium group: 0h 0.00% Hours small group: 10h 6.67% Guided activities: 0h 0.00% Self study: 90h 60.00% 2 / 6

Content 1. Prismatic beam Learning time: 25h Theory classes: 10h Self study : 15h The prismatic beam. Links and actions. Method of sections. Diagrams of internal forces. 2. Axial and shear forces Axial force. Plane frame structures.shear, Design of rivets, bolts and pins. 3. Bending moment Learning time: 17h Theory classes: 8h Pure bending: Navier hypothesis. Asymmetrical bending. Bending moment and axial force. 4. Shear force Learning time: 19h Theory classes: 8h Self study : 11h general theory of the shear stresses.compact sections:collignon theory. Thin walled sections. Bending moment and shear force: generalized Navier theory. Composite sections. 5. Torsion Circular sections: Coulomb theory. Saint-Venant theory: application to rectangular sections. Thin walled sections: Bredt formulae. Bending moment, shear force and torsion combined. 3 / 6

6. Deflections in beams Learning time: 14h Self study : 8h Energy theorems and methods.double integration method. Moment area method. 7. Statically indetermined beams Straight beams of one and several spans. Systems with several beams. 8. Buckling of columns Learning time: 5h Theory classes: 2h Self study : 3h Buckling of straight columns. Euler's formula. Design of columns subjected to buckling. Laboratory practices Learning time: 10h Laboratory classes: 8h Self study : 2h Practice 1: STRAIN GAGES. Analysis, by means of strain gages, of beams subjected to uniaxial traction, biaxial traction and bending. Practice 2. FINITE ELEMENT METHOD. Analysis of beams by means of finite elements models. Practice 3. ASYMMETRICAL BENDING. Analysis of the bending behaviour of a section in non principal axes of inertia. Practice 4. TESTING OF A BEAM. Strenght and stifness experimental analysis of a beam build by the student. 4 / 6

Work Self study : 15h The work is done by a team of 3 students. It consists in designing, calculating, building and testing (Practice 4 in the Laboratory) a beam. Qualification system Nota Final= 0,2 NT + 0,6 NE + 0,1 NL + 0,1 NTR NT: Mark from the Test, obtained in the Test that is done in the middle of the semester NE: Mark from the Final Exam, mark obtained as mean from all the parts of the exam NL: Mark from the practices in the Laboratory: 4 points for attending the 4 practices 6 points for the evaluation of the reports realized during de practices in lthe aboratory NTR: Mark for the Work, obtained by doing, presenting and defending the work Reevaluation: The Mark of the Reevaluation Exam (NER) substitutes the Mark of the Final Exam (NE) Regulations for carrying out activities - In the Test and in the part of theory of the Final Exam and the Revaluation exam, no consult material can be used - In the part of problems in the Final Exam only the official formular can be consulted (1 sheet DIN A4) - In the Test, in the Final Exam and in the Reevaluation Exam only a non-programmable calculator can be used 5 / 6

Bibliography Basic: Roure, Francesc; Frederic Marimon ; Xavier Ayneto. Resistencia de Materiales (Fascicles 1 a 8). Barcelona: Copistería Imatge, 2012. Ayneto, Xavier ; Marimon, Frederic ; Pastor, M.Magcdalena ; Roure, Francesc. Resistència de Materials: Enunciats de problemes. Barcelona: Copisteria Imatge, 2012. Ferrer, Miquel. Resistencia de materiales: Problemas resueltos [on line]. 2a. Barcelona: Edicions UPC, 2002 [Consultation: 04/12/2015]. Available on: <http://hdl.handle.net/2099.3/36261>. ISBN 8483016214. Marimon, Frederic; Pastor, M. Magdalena; Roure, francesc; Sanz, Jesús. Elasticitat i Resitència de Materials: Pràctiques de Laboratori. Barcelona: Copisteria Imatge, 2012. Complementary: Ortiz Berrocal, Luis. Resistencia de Materiales. 3a. Madrid: Mc Graw-Hill, 2007. ISBN 9788448156336. Gere, James M. Mecánica de Materiales. 7a. México: Cengage, 2009. ISBN 9789708300407. Courbon, Jean. Tratado de Resistencia de Materiales. Vol. 1. 2a. Madrid: Aguilar, 1968. Fornons, J. M. El Método de los Elementos Finitos en la Ingeniería de Estructuras. Barcelona: Marcombo-Boixareu, 1982. ISBN 8460026477. Tablas de Elasticidad y Resistencia de Materiales. Barcelona: Copisteria Imatge, 2012. Others resources: Computer material PRISMATIC 1.0 (http://www.upc.edu/demormee/index.htm) Multimedia material to support self learning, accessible through Internet. Contents: resumed theory, solved problems and problems to de resolved 6 / 6