M. Bruzzi, F.S. Cataliotti, D. Fanelli, M. Siciliani de Cumis Esercizi di Meccanica, Soc. Ed. Esculapio, Bologna.
Learning Objectives - Last names A-D
Training objectives:
Mental attitude suited to deal with a physical problem.
Ability to model the problem with appropriate schematizations.
Ability to identify the important laws of physics for understanding a phenomenon.
Understanding of the links between the different laws of mechanics.
Ability to translate into mathematical formulas the physical laws of interest.
Learning Objectives - Last names E-N
Training objectives:
Mental attitude suited to deal with a physical problem .
Ability to model the problem with appropriate schematizations.
Ability to identify the important laws of physics for understanding a phenomenon.
Understanding of the links between the different laws of mechanics.
Ability to translate into mathematical formulas the physical laws of interest.
Learning Objectives - Last names O-Z
Training objectives:
Mental attitude suited to deal with a physical problem.
Ability to model the problem with appropriate schematizations.
Ability to identify the important laws of physics for understanding a phenomenon.
Understanding of the links between the different laws of mechanics.
Ability to translate into mathematical formulas the physical laws of interest.
Prerequisites - Last names A-D
Knowledge of the scientific high school math program .
Working knowledge of: functions , limits , derivatives, integrals , differentials .
Working knowledge of: partial derivatives , differentials of functions of several variables , differential equations .
Prerequisites - Last names E-N
Knowledge of the scientific high school math program .
Working knowledge of: functions , limits , derivatives, integrals , differentials .
Working knowledge of: partial derivatives , differentials of functions of several variables , differential equations .
Prerequisites - Last names O-Z
Knowledge of the scientific high school math program .
Working knowledge of: functions , limits , derivatives, integrals , differentials .
Working knowledge of: partial derivatives , differentials of functions of several variables , differential equations .
Teaching Methods - Last names A-D
75% ore di lectures
25% ore di exercises in classroom
Teaching Methods - Last names E-N
75% ore di lectures
25% ore di exercises in classroom
Teaching Methods - Last names O-Z
75% ore di lectures
25% ore di exercises in classroom
Type of Assessment - Last names A-D
The exam consists of a written test to ensure the skills acquired by the students in the resolution of mechanical problems, an oral test to ensure the student's knowledge of the entire course program. ( A total of one written tests and one oral test )
Type of Assessment - Last names E-N
The exam consists of a written test to ensure the skills acquired by the students in the resolution of mechanical problems, an oral test to ensure the student's knowledge of the entire course program. (A total of one written test and one oral test).
Type of Assessment - Last names O-Z
The exam consists of a written test to ensure the skills acquired by the students in the resolution of mechanical problems, an oral test to ensure the student's knowledge of the entire course program. ( A total of one written tests and one oral test )
Course program - Last names A-D
extended program:
Mechanics: Vectors; Kinematic: description of motion in three dimensions (position, velocity, acceleration) with various examples, kinematics of the rigid body, laws of change of reference system; Static: forces and their moments, equilibrium of particle and a rigid body, fundamental equations of statics of a rigid body, gravity, examples of ideal constraints, friction between solid bodies; Dynamics: principle of inertia, second law of motion, third principle of dynamics, mass and density, momentum and impulse, Kepler's law and Newton's law of universal gravitation, solving of various problems dynamics of a single material point, non-inertial reference frames and inertial forces, conservation of momentum and angular momentum, collisions, fundamental equations of dymnamics of a rigid body, center of mass, moment of inertia, solving of various dynamics problems. Work, principle of virtual work, kinetic energy theorem, conservative forces, potential energy and stability, conservation of mechanical energy with various application examples.
Course program - Last names E-N
Mechanics: Vectors; Kinematic: description of motion in three dimensions (position, velocity, acceleration) with various examples, kinematics of the rigid body, laws of change of reference system; Static: forces and their moments, equilibrium of particle and a rigid body, fundamental equations of statics of a rigid body, gravity, examples of ideal constraints, friction between solid bodies; Dynamics: principle of inertia, second law of motion, third principle of dynamics, mass and density, momentum and impulse, Kepler's law and Newton's law of universal gravitation, solving of various problems dynamics of a single material point, non-inertial reference frames and inertial forces, conservation of momentum and angular momentum, collisions, fundamental equations of dymnamics of a rigid body, center of mass, moment of inertia, solving of various dynamics problems. Work, principle of virtual work, kinetic energy theorem, conservative forces, potential energy and stability, conservation of mechanical energy with various application examples.
Course program - Last names O-Z
extended program:
Mechanics: Vectors; Kinematic: description of motion in three dimensions (position, velocity, acceleration) with various examples, kinematics of the rigid body, laws of change of reference system; Static: forces and their moments, equilibrium of particle and a rigid body, fundamental equations of statics of a rigid body, gravity, examples of ideal constraints, friction between solid bodies; Dynamics: principle of inertia, second law of motion, third principle of dynamics, mass and density, momentum and impulse, Kepler's law and Newton's law of universal gravitation, solving of various problems dynamics of a single material point, non-inertial reference frames and inertial forces, conservation of momentum and angular momentum, collisions, fundamental equations of dymnamics of a rigid body, center of mass, moment of inertia, solving of various dynamics problems. Work, principle of virtual work, kinetic energy theorem, conservative forces, potential energy and stability, conservation of mechanical energy with various application examples.