CODE 60236 ACADEMIC YEAR 2024/2025 CREDITS 6 cfu anno 2 INGEGNERIA MECCANICA 8720 (L-9) - GENOVA SCIENTIFIC DISCIPLINARY SECTOR MAT/07 LANGUAGE Italian TEACHING LOCATION GENOVA SEMESTER 1° Semester MODULES Questo insegnamento è un modulo di: MATHEMATICAL ANALYSIS 2 AND MATHEMATICAL PHYSICS TEACHING MATERIALS AULAWEB AIMS AND CONTENT LEARNING OUTCOMES The course provides mathematical methods for describing mechanical systems. In particular the motion of systems with many degrees of freedom is studied and the properties of the center-of-mass of continuous systems are analyzed. Rigid body, moments of inertia and specific rigid body motions are analyzed in details. TEACHING METHODS The course consists of lectures and exercises SYLLABUS/CONTENT Elements of vector calculus. Kinematics and relative kinematics. Dynamics and statics of material points. Cardinal equations. Center of mass. Conservation laws. Energy theorem. Mechanics of the rigid body. Moments of inertia. Rigid body with a fixed axis, a fixed point, without contraints. Statics of wires RECOMMENDED READING/BIBLIOGRAPHY F. Bampi, C. Zordan, Lezioni di Meccanica Razionale, Ecig, Genova, 1998. F. Bampi, M. Benati, A. Morro, Problemi di Meccanica Razionale, Ecig, Genova, 1992. TEACHERS AND EXAM BOARD FRANCO BAMPI Exam Board EDOARDO MAININI (President) LAURA BURLANDO FRANCO BAMPI (President Substitute) MAURIZIO CHICCO (President Substitute) ANDREA POGGIO (Substitute) LESSONS LESSONS START https://corsi.unige.it/en/corsi/8720/studenti-orario Class schedule The timetable for this course is available here: Portale EasyAcademy EXAMS EXAM DESCRIPTION The examination consists of an oral test ASSESSMENT METHODS The oral exam assesses the student's ability to provide an adequate mathematical and formal basis for the study of systems mechanics. Exam schedule Data appello Orario Luogo Degree type Note 09/01/2025 08:30 GENOVA Orale 30/01/2025 08:30 GENOVA Orale 12/06/2025 08:30 GENOVA Orale 03/07/2025 08:30 GENOVA Orale 04/09/2025 08:30 GENOVA Orale FURTHER INFORMATION Pre-requisites: Knowledge and use of derivatives and of integral calculus; ordinary differential equations; elements of vector calculus; elements of general mechanics.