Learning Outcomes
Upon successful completion of the course, students will: - ensure the equilibrium of forces in the plane - design load diagrams of cross-sections in two-dimensional problems - find normal and shear stresses in beam bending problems - solve simple problems in continuum mechanics in one and three dimensions. - understand the basic mathematical background of fluid mechanics, and be able to apply it upon specific initial and limit conditions.
Course Content (Syllabus)
Brief review of matrices, vectors, tensors. Kinematics of material signs and bodies. Deformation geometry. Stress tensor and deformation tensor. Conservation of mass, linear momentum, angular momentum and energy. Equations of state. Introduction to Fluid Mechanics and Elasticity Theory. Concepts from material strength and cross-sectional loads. Applications in structural elements.
Course Bibliography (Eudoxus)
1α. Η.Χ. Αϋφαντής, ΕΙΣΑΓΩΓΗ ΣΤΗΝ ΑΝΤΟΧΗ ΤΩΝ ΥΛΙΚΩΝ ΚΑΙ ΜΗΧΑΝΙΚΗ ΤΟΥ ΣΥΝΕΧΟΥΣ,GRAPHOLINE, Θεσσαλονίκη, 2010 (Κωδ. 48638)
ή
1β. W.A. Nash, ΣΤΑΤΙΚΗ ΚΑΙ ΜΗΧΑΝΙΚΗ ΤΩΝ ΥΛΙΚΩΝ, Τζιόλα, Θεσσαλονίκη, 2001 (Κωδ. 18549012)
Additional bibliography for study
W.A. Nash, ΑΝΤΟΧΗ ΤΩΝ ΥΛΙΚΩΝ, SHAUM'S OUTLINE SERIES, ΕΣΠΙ, Θεσσαλονίκη, 1988 (κωδ. 2589)
και
Α. Κωνσταντινίδης, ΣΕΙΡΕΣ ΑΣΚΗΣΕΩΝ ΣΤΗ ΜΗΧΑΝΙΚΗ ΤΩΝ ΥΛΙΚΩΝ
και
Π. Τολίκας, Ε. Σιδηρόπουλος, ΕΦΑΡΜΟΣΜΕΝΗ ΥΔΡΑΥΛΙΚΗ, Σημειώσεις ΤΑΤΜ