05MRPWM, 05MRPLO
A.A. 2025/26
Inglese
Master of science-level of the Bologna process in Automotive Engineering (Ingegneria Dell'Autoveicolo) - Torino
Teaching | Hours |
---|---|
Lezioni | 21 |
Esercitazioni in aula | 5 |
Esercitazioni in laboratorio | 14 |
Teacher | Status | SSD | h.Les | h.Ex | h.Lab | h.Tut | Years teaching |
---|---|---|---|---|---|---|---|
Scattina Alessandro | Professore Associato | IIND-03/A | 21 | 5 | 14 | 0 | 9 |
Teacher | Status | SSD | h.Les | h.Ex | h.Lab | h.Tut |
---|---|---|---|---|---|---|
Boursier Niutta Carlo | Ricercatore L240/10 | IIND-03/A | 0 | 0 | 14 | 0 |
De Martin Andrea | Ricercatore a tempo det. L.240/10 art.24-B | IIND-02/A | 0 | 0 | 12 | 0 |
Lentini Luigi | Ricercatore a tempo det. L.240/10 art.24-B | IIND-02/A | 0 | 0 | 12 | 0 |
SSD | CFU | Activities | Area context | ING-IND/13 ING-IND/14 |
4 4 |
B - Caratterizzanti B - Caratterizzanti |
Ingegneria meccanica Ingegneria meccanica |
---|
Inglese
Master of science-level of the Bologna process in Automotive Engineering (Ingegneria Dell'Autoveicolo) - Torino
Teaching | Hours |
---|---|
Lezioni | 21 |
Esercitazioni in aula | 5 |
Esercitazioni in laboratorio | 14 |
Teacher | Status | SSD | h.Les | h.Ex | h.Lab | h.Tut | Years teaching |
---|---|---|---|---|---|---|---|
Trivella Andrea | Professore Ordinario | IIND-02/A | 21 | 8 | 24 | 0 | 14 |
Teacher | Status | SSD | h.Les | h.Ex | h.Lab | h.Tut |
---|---|---|---|---|---|---|
Boursier Niutta Carlo | Ricercatore L240/10 | IIND-03/A | 0 | 0 | 14 | 0 |
De Martin Andrea | Ricercatore a tempo det. L.240/10 art.24-B | IIND-02/A | 0 | 0 | 12 | 0 |
Lentini Luigi | Ricercatore a tempo det. L.240/10 art.24-B | IIND-02/A | 0 | 0 | 12 | 0 |
SSD | CFU | Activities | Area context | ING-IND/13 ING-IND/14 |
4 4 |
B - Caratterizzanti B - Caratterizzanti |
Ingegneria meccanica Ingegneria meccanica |
---|
Numerical Modelling and simulation (Numerical Modelling and simulation A)
The aim of the course is to provide the basis for the comprehension of the methods and procedures the finite element method and the multi body analysis are based on. The basic knowledge acquired during the course will give the student the possibility to explore the possible applications of the methods to solve engineering problems with particular attention to the structural field.
Numerical Modelling and simulation (Numerical Modelling and simulation B)
The aim of the course is to provide the basis for the comprehension of the methods and procedures the finite element method and the multi body analysis are based on. The basic knowledge acquired during the course will give the student the possibility to explore the possible applications of the methods to solve engineering problems with particular attention to the structural field.
Numerical Modelling and simulation (Numerical Modelling and simulation A)
Automotive engineers have to own strong transversal knowledge covering the different areas of vehicle development. To this aim, some fundamental skills must be present in the background of an automotive engineer. Nowadays, numerical modelling techniques are widely used in many engineering fields, consequently, they are considered a fundamental instrument for an engineer. In this frame, the aim of the course is to provide the basis for the comprehension of the methods and procedures of the Finite Element Method (FEM). The course will give the student the basic knowledge for the applications of this methodology to engineering problems in the structural field. Alongside the theoretical insights, time is dedicated to the practical use of simulation techniques. In this way, the student can concrete theoretical concepts. Moreover, the practical activities are aimed at stimulating the student’s critical thinking and autonomy of judgment, increasing the development of a problem-solving attitude.
Numerical Modelling and simulation (Numerical Modelling and simulation B)
Automotive engineer has to own strong transversal knowledge covering the different area of a vehicle development. To this aim, some fundamental skills have to be present in the background of an automotive engineer. Nowadays, the numerical modelling techniques are widely used in many engineering fields, consequently, they are considered a fundamental instrument for an engineer. The aim of the part B course is the use of numerical calculation methods to study positioning problems, kinematic and dynamic behavior of multibody systems. In particular, open kinematic chains will be examined. Alongside the theoretical insights, space is dedicated to the practical use of the simulation techniques. In this way, the student can concretize the theoretical concepts. Moreover, the practical activities are aimed at stimulating the student’s critical thinking and autonomy of judgment increasing the development of problem solving attitude.
Numerical Modelling and simulation (Numerical Modelling and simulation A)
Students attending the course will learn about the wide capabilities of the numerical methods in the virtual simulation of the behaviour of structures and automotive systems. On successfully completing this course unit, students will be able to solve structural (static and dynamic) problems of simple complexity by using commercial codes widely present in industries. For example, they will be able to: - prepare the numerical models of simple structures and multi body systems - set up the boundary conditions for static and quasi-static analyses - critically analyse the results of a virtual simulation and verify their reliability
Numerical Modelling and simulation (Numerical Modelling and simulation B)
Students attending the course will learn about the wide capabilities of the numerical methods in the virtual simulation of the behaviour of structures and automotive systems. On successfully completing this course unit, students will be able to solve structural (static and dynamic) problems of simple complexity by using commercial codes widely present in industries. For example, they will be able to: - prepare the numerical models of simple structures and multi body systems - set up the boundary conditions for static and quasi-static analyses - critically analyse the results of a virtual simulation and verify their reliability
Numerical Modelling and simulation (Numerical Modelling and simulation A)
The student attending the course will learn about the wide capabilities of the numerical methods applied in the virtual simulation to study the behaviour of structures with particular attention to automotive applications. On successfully completing this course unit, the student will be able to face structural problems of simple complexity applying the matrix calculus, the Finite Element Method (FEM) approach using a commercial code widely used in industries. Consequently, the student will be able to develop a FE numerical model of a simple real structural problem. For part A of the course, the student will have to be able to: - evaluate the stress state and displacements fields of a simplified structure by applying the matrix calculus - know the main types of finite element understanding their differences in terms of description capability - understand the strategies for the application of the FEM theory to codes - understand how it is possible to improve the accuracy of the results of a FE numerical model - apply the acquired knowledge about the element type, defining the most convenient type of discretization and the most convenient boundary conditions to simulate a real structural problem - apply the critical thinking and the autonomy of judgment analyzing the results of a FE numerical simulation, evaluating their reliability and defining possible strategies to improve their accuracy
Numerical Modelling and simulation (Numerical Modelling and simulation B)
Students attending the part B of the course will learn about the capabilities of the numerical methods in the simulation of the kinematic and dynamic behaviour of robotic chains for automotive systems. On successfully completing this course unit, student will be able to face simple problems applying the matrix calculus, the Multi Body (MBD) approach and by using commercial codes used in industries. Consequently, the student will be able to develop a numerical model of a simple real dynamic problem. In particular for part B of the coursw they will be able to: - solve problems of positioning and kinematics - prepare numerical models of simple multi body systems - critically analyse the results of the simulation and verify their reliability
Numerical Modelling and simulation (Numerical Modelling and simulation A)
Students attending the course must have the basic knowledge of geometry and numerical calculation. Moreover, they should be able to: - evaluate the static equilibrium of frames with prescribed boundary conditions - evaluate the stress and strain state of loaded beams within frameworks - analyse kinematics and dynamics of a single rigid body
Numerical Modelling and simulation (Numerical Modelling and simulation B)
Students attending the course must have the basic knowledge of geometry and numerical calculation. Moreover, they should be able to: - evaluate the static equilibrium of frames with prescribed boundary conditions - evaluate the stress and strain state of loaded beams within frameworks - analyse kinematics and dynamics of a single rigid body
Numerical Modelling and simulation (Numerical Modelling and simulation A)
The student attending the course must have a basic knowledge of geometry and numerical calculation. Moreover, they have to be able to: - evaluate the static equilibrium of frames with prescribed boundary conditions - evaluate the stress and strain state of loaded beams within frameworks
Numerical Modelling and simulation (Numerical Modelling and simulation B)
The students attending the course must have the basic knowledge of geometry and numerical calculation. Is required knowledge of: - operations with matrices - kinematics and dynamics of single rigid bodies
Numerical Modelling and simulation (Numerical Modelling and simulation A)
Part A 1. Introduction to the Computational Mechanics and the Finite Element Method 2. Structural analysis by matrix calculus Basic concepts: stiffness and compliances, nodes, general displacements and force vectors Evaluation of the stiffness matrices of the elements (rods, beams) Assembly of the stiffness matrix of a structure: change of the reference system and application of the boundary conditions Solution of linear equation systems 3. The Finite Element Method in the linear static field Introduction to the basic procedure used to define and to solve a problem with FEM General formulation: principle of virtual work for structural problems Rod element Plane elements (3 and 4 nodes) Considerations about linear elements, higher order elements Solid elements Beam elements: Eulero and Timoshenko formulation, locking phenomenon Shell elements: Kirchhoff and Mindlin formulation, locking phenomenon Isoparametric formulation Strategies for improving the accuracy of the solution 4. Introduction to the Finite Elements Method in the linear dynamic analysis Part B 1. Multi-body systems Reference systems for rigid bodies Position and orientation of coordinate systems Change of coordinates Positioning homogeneous matrixes, translation, rotation, rotation about an arbitrary axis Kinematics transformations Reference system and angular velocity with Euler angles Examples of application 2. Kinematic of an open chain multi-body system Denavit-Hartenberg’s convention to define the links frames in an open kinematic chain Recursive formulation of velocity and acceleration in an open kinematic chain multi-body system Examples of application 3. Dynamics of an open chain multi-body system Newton-Euler equations of motion Recursive formulation Examples of applications 4. Inertial properties of rigid bodies Single body: inertial tensor, principal axis of inertia and their orientation Determination of the orientation of the principal axes of inertia Complex body: mass center position and principal axes of inertia Moment of inertia about a generic axis Examples of applications
Numerical Modelling and simulation (Numerical Modelling and simulation B)
1 - Multi-body systems Reference systems of rigid bodies. Position and orientation of reference systems. Change of coordinates, translation, rotation: matrix operators. Examples. 2 - Open chains multi-body: Denavit-Hartenberg’s convention, recursive numerical methods for the solution of the kinematic and dynamic problem. 3 - Closed chains multi-body: kinematic and dynamic problems. 4 Exercises in classroom.
Numerical Modelling and simulation (Numerical Modelling and simulation A)
Part A 1. Introduction to Computational Mechanics and the Finite Element Method (FEM) (1h*) 2. Structural analysis by matrix calculus (6h*): - Basic concepts: stiffness and compliances, nodes, general displacements and force vectors - Evaluation of the stiffness matrices of some one-dimensional elements (rods, beams) - Assembly of the stiffness matrix of a structure: definition of the reference systems and application of the boundary conditions - Solution of linear equation systems using matrix calculus 3. The Finite Element Method in the linear static field (14h*): - Introduction to the basic procedure used to define and solve a problem with the FEM - General formulation: the principle of virtual work for structural problems - Rod element - Plane elements (3 and 4 nodes) - Considerations about linear elements, higher order elements - Solid elements - Beam elements: Eulero and Timoshenko formulation, locking phenomenon - Shell elements: Kirchhoff and Mindlin formulation, locking phenomenon - Isoparametric formulation of elements - Strategies for improving the accuracy of the solution 4. Introduction to the FEM in the non-linear dynamic field (1h*) *The hours indicated for each topic are to be considered a rough estimation and may change based on the progress of the lectures and the interest shown by students in the different topics.
Numerical Modelling and simulation (Numerical Modelling and simulation B)
Part B: 1 - Multi-body systems Reference systems of rigid bodies. Position and orientation of reference systems. Change of coordinates, translation, rotation: matrix operators. Examples (about 10 hours). 2 - Open chains multi-body: Denavit-Hartenberg’s convention, recursive numerical methods for the solution of the kinematic and dynamic problem (about 8 hours). 3 - Closed chains multi-body: kinematic and dynamic problems (about 4 hours). 4 Exercises in classroom (about 6 hours) 5 Laboratory practices (12h)
Numerical Modelling and simulation (Numerical Modelling and simulation A)
Numerical Modelling and simulation (Numerical Modelling and simulation B)
Numerical Modelling and simulation (Numerical Modelling and simulation A)
Numerical Modelling and simulation (Numerical Modelling and simulation B)
Numerical Modelling and simulation (Numerical Modelling and simulation A)
The course is organized in frontal lectures, classroom practices and laboratory practices. The frontal lectures concern the theory part of the course syllabus. The classroom practices concern the execution of exercises on the matrix calculus. These exercises are preparatory for a part of the exam. The laboratory practices concern the use of a widely used software for FEM pre- and post-processing phases (mesh generation, data pre-processing, problem solution, post-processing). During the laboratory practices the Finite Element Method is used to analyse simple structures in linear elastic hypothesis and considering static loading conditions. All the parts in which the course is structured can be followed without significant differences in presence or remotely.
Numerical Modelling and simulation (Numerical Modelling and simulation B)
The course is organized in frontal lectures, classroom practices and laboratory practices. The frontal lectures concern the theory part of the course syllabus. The classroom practices concern the execution of exercises on the matrix calculus. These exercises are preparatory for a part of the exam. The laboratory practices concern the dynamic solution of multi-body systems by using both Matlab and a commercial software devoted to the MBD simulation. All the parts in which the course is structured can be followed without significant differences in presence or remotely.
Numerical Modelling and simulation (Numerical Modelling and simulation A)
Part A of the course is organized in frontal lectures (22h), classroom practices (6h) and laboratory practices (12h). In the frontal lectures, the theoretical aspects of the topics listed in the course syllabus are developed. In the classroom practices the theory of the matrix calculus is applied to study the stress state and the displacements field of simplified structures. The exercises performed in these practices are preparatory for a part of the exam. In the laboratory practices, the knowledges developed in the frontal lectures are applied to study real structural problems, using a widely used software for FEM pre- and post-processing phases (mesh generation, data pre-processing, problem solution, post-processing). During these hours, the FEM is used to analyse simple structures in the linear elastic field. In order to improve critical thinking and the autonomy of judgment of the student, he/she has to prepare a technical presentation where the activities carried out in the laboratory practices are described and the independently obtained results are critically discussed. The evaluation of the technical presentation contributes to the final score of the exam.
Numerical Modelling and simulation (Numerical Modelling and simulation B)
The course NMS-B is organized in frontal lectures (22h), classroom practices (6h) and laboratory practices (12h). The frontal lectures concern the theory part of the course syllabus. The classroom practices concern the execution of exercises on the matrix calculus. These exercises are preparatory for a part of the exam.
Numerical Modelling and simulation (Numerical Modelling and simulation A)
PART A Notes prepared by the teaching staff about the theory, the classroom practices and the laboratory practices will be available for the enrolled students. This material is sufficient to successfully take the exam. Additional reference book for further study on the subject are: - Cook R.D., Malkus D.S., Plesha M.E. Concepts and applications of Finite Element Analysis, Wiley - Bathe K.J. Finite Element Procedures - Reddy, J.N. An introduction to the finite element method, McGraw-Hill
Numerical Modelling and simulation (Numerical Modelling and simulation B)
-Ahmed A. Shabana. Dynamics of multibody systems. Cambridge, 3th edition. -Mike Blundell, Damian Harty. The multibody systems approach to vehicle design. Elsevier. -F. Colombo, A. Trivella. Exercises of multi-body kinematics and dynamic. Clut editrice. Torino.
Numerical Modelling and simulation (Numerical Modelling and simulation A)
For part A notes prepared by the teaching staff about the theory, the classroom practices, and the laboratory practices will be available for the enrolled students on the official webpage of the course. This material is sufficient to successfully take the exam. Additional reference books for further study about the theory of the subject are: - Cook R.D., Malkus D.S., Plesha M.E. Concepts and applications of Finite Element Analysis, Wiley - Bathe K.J. Finite Element Procedures - Reddy, J.N. An introduction to the finite element method, McGraw-Hill
Numerical Modelling and simulation (Numerical Modelling and simulation B)
-Ahmed A. Shabana. Dynamics of multibody systems. Cambridge, 3th edition. -Mike Blundell, Damian Harty. The multibody systems approach to vehicle design. Elsevier. -F. Colombo, A. Trivella. Exercises of multi-body kinematics and dynamic. Clut editrice. Torino. Notes prepared by the teaching staff about theory, classroom practices and laboratory practices will be available for the enrolled students on the official webpage of the course.
Numerical Modelling and simulation (Numerical Modelling and simulation A)
Slides; Dispense; Esercizi; Esercizi risolti; Esercitazioni di laboratorio; Video lezioni dell’anno corrente; Materiale multimediale ;
Numerical Modelling and simulation (Numerical Modelling and simulation B)
Dispense; Libro di esercitazione; Esercizi risolti;
Numerical Modelling and simulation (Numerical Modelling and simulation A)
Lecture slides; Lecture notes; Exercises; Exercise with solutions ; Lab exercises; Video lectures (current year); Multimedia materials;
Numerical Modelling and simulation (Numerical Modelling and simulation B)
Lecture notes; Practice book; Exercise with solutions ;
Numerical Modelling and simulation (Numerical Modelling and simulation A)
Modalità di esame: Prova scritta (in aula); Elaborato scritto prodotto in gruppo;
Numerical Modelling and simulation (Numerical Modelling and simulation B)
Modalità di esame: Prova scritta (in aula); Elaborato progettuale individuale;
Numerical Modelling and simulation (Numerical Modelling and simulation A)
Exam: Written test; Group essay;
Numerical Modelling and simulation (Numerical Modelling and simulation B)
Exam: Written test; Individual project;
Numerical Modelling and simulation (Numerical Modelling and simulation A)
To verify the expected learning outcomes, the exam of the Numerical Modelling and Simulation course is made up of: - A written exam - 2 laboratory reports - An optional oral exam (only on student’s request) Written exam (27 points: 13 for part A + 14 for part B): The written exam is divided in two separate parts as the structure of the course (part A and part B). For what concerns the part A of the course, the written exam is aimed to: - verify the capability of the student to evaluate the stress and displacements field of a simplified structure applying the matrix calculus - verify the knowledge of the main types of finite element and their differences in terms of description capability - verify the knowledge of the strategies used in the commercial codes for the application of the FEM theory - verify the capability improving the accuracy of the solution of a numerical model To this aim, the written exam of the part A is made up of: - one exercise where it is requested to evaluate the stress and displacements field of a simple structure by using the matrix calculus (5 points). The evaluation of the exercise is based not only on the correctness of the numerical values but also on the ability to describe clearly, precisely and rationally, the steps followed to get the numerical results. - two open questions about the theory of the finite element method (6 points in total). The evaluation of the theory questions is based on the correctness of the answer, the relevance of the information provided, the ability to respond clearly, precisely and rationally, adequately motivating the arguments produced. - one or two short answer questions about the use of the commercial code used for the finite element analysis carried out during the laboratory practice (2 points in total). The evaluation of these short questions is based on the correctness of the answer. General aspects for the written exam: - The two parts of the written exam are carried out separately - The duration of each part of the written exam is 1.5 hours - The total score of the written exam is made up of the sum of the score of the two parts. Therefore, the maximum score of the written exam is 27 (13+14)/30 - It is forbidden the use of books or any type of notes. If necessary, a formulary will be provided by the teaching staff in the text of the exam - It is strictly forbidden to use any web connection, therefore no electronic devices (computers or calculators with connection devices of any kind, mobile phones, smartphones, smartwatches, etc.) of any kind are allowed for any data retrieval or for any communication purpose during the exam - It is possible to use a pocket calculator that cannot be connected to internet. The use of any other type of electronic device is strictly forbidden worth the cancellation of the exam - The student must use, also for the draft, only the sheets with the stamp of the Politecnico di Torino that will be provided by the teaching staff - It is strictly forbidden to communicate with other people inside or outside the classroom in any way and for any reason - The student can verify his/her written exam and any errors in a public meeting fixed for the registration of the exam. The meeting will be scheduled by the teaching staff after the written exam and the schedule will be communicated when the scores of the exam will be available Laboratory reports: The aim of the laboratory reports is to verify the knowledges about the strategies used in the commercial codes for the application of the FEM theory to real cases. The reports are also used by the teaching staff to verify the acquired ability defining the most convenient type of discretization of a real problem and the most convenient boundary conditions to simulate the reality. Moreover, the critical thinking and the autonomy of judgment to analyse the results of a numerical simulation, evaluating their reliability and defining possible strategies to improve their accuracy, is also evaluated. The two reports concern, separately, the two parts of the course. In the laboratory reports the student has to describe the procedures followed to perform the numerical analysis and the obtained results. The results have to be critically commented and discussed by the student. The evaluation of the reports is based on: - the amount of work carried out - the correctness and the reliability of the results - the ability of the student to summarize the descriptions of the procedures - the ability of the student to critically analyse the results For the part A, the requested report consists in a short technical presentation (3 points). - The laboratory reports must be submitted within a defined deadline - The laboratory reports must be submitted with upload operation on the course webpage (“Portale della Didattica”) - The deadline for the upload of the laboratory reports is mandatory: laboratory reports uploaded after the deadline will not be taken into consideration for any reason - The deadline for the laboratory reports will be communicated through the webpage of the course (“Portale della Didattica”) - If even just one of the two laboratory reports will be missing, the maximum score of the written exam will be automatically reduced to 24/30 if higher. - The laboratory reports can be done by teams of students: the teams must have a maximum number of students equal to 3 Optional oral exam: From the assessment point of view, the optional oral exam has the same targets of the written exam. It consists in 2÷4 questions on the contents of the complete course (theory, classroom practice, laboratory practice of both part A and part B) - The optional oral exam must be attended at the same date of the exam registration of the written exam - The optional oral exam can be carried out only by student having a minimum score on the written exam (score of the part A + score of the part B) + the score of the laboratory report of 18/30 - The optional oral exam is evaluated with a maximum score of 30/30 General rules: - The total score of the written exam is made up of the sum of the score of the two parts. Therefore, the maximum score of the written exam is 27 (13+14)/30 - The final score of the exam is given by the sum between the score of the written exam (the score of the part A plus the score of the part B) plus the score for the laboratory reports - If the student decides to attend the optional oral exam, the final score of the exam is given by the mean score between: - the written exam (score of the part A + score of the part B) + the score for the laboratory reports - the optional oral exam - The minimum score to pass the exam is 18/30 - A score larger than 30/30 will be registered as 30/30 with laude - Only the total score of the written exam (score of the part A + score of the part B) can be rejected whereas the score of the written exam of a single part cannot be rejected. The score of the written exam can be rejected at every exam session. If the student decides to attend the optional oral exam, the final score of the exam cannot be rejected - The student must verify that they are properly enrolled in the exam. Only student regularly enrolled can carried out the exam
Numerical Modelling and simulation (Numerical Modelling and simulation B)
To verify the expected learning outcomes, the exam of the Numerical Modelling and Simulation course is made up of: - A written exam - 2 laboratory reports (A and B) - An optional oral exam (only on student’s request) Written exam: The written exam is divided in two separate parts (part A and part B). - The two parts of the written exam are carried out separately - The duration of each part of the written exam is 1.5 hours For what concerns the part B of the course, the written exam is aimed to verify the capability to solve problems of positioning, kinematic and dynamic of simple multi body systems by numerical methods. The written exam is also aimed to verify the knowledges about the theory of multi body dynamics To this aim, the written exam of the part B can be made up of: - one or two exercises with matrix calculus to solve positioning, kinematic and dynamic problems - one or two questions about the theory of the multi body dynamics. The evaluation of the exercises and questions is based on the correctness of the results and on the clarity of the resolution procedure and answers . The maximum score of the written exam for part B is 14/30. The maximum score of the report for part B is 2/30. General aspects for the written exam (A+B): The maximum score of the written exam (A+B) is 27/30 - It is forbidden the use of books or any type of notes. If necessary, a formulary will be provided by the teaching staff in the text of the exam - It is strictly forbidden to use any web connection, therefore no electronic devices (computers or calculators with connection devices of any kind, mobile phones, smartphones, smartwatches, etc.) of any kind are allowed for any data retrieval or for any communication purpose during the exam. - It is possible to use a pocket calculator that cannot be connected to internet. The use of any other type of electronic device is strictly forbidden worth the cancellation of the exam - The student must use, also for the draft, only the sheets with the stamp of the Politecnico di Torino that will be provided by the teaching staff. - It is strictly forbidden to communicate with other people inside or outside the classroom in any way and for any reason. - The student can verify his/her written exam and any errors in a public meeting fixed for the registration of the exam. The meeting will be scheduled by the teaching staff after the written exam and the schedule will be communicated when the scores of the exam will be available. Laboratory reports: The two reports concern, separately, the two parts of the course. In the laboratory reports the student has to describe the procedures followed to perform the numerical analysis and the obtained results. The results have to be critically commented and discussed by the student. The evaluation of the reports is based on: - the amount of work carried out - the correctness and the reliability of the results - the ability of the student to summarize the descriptions of the procedures - the ability of the student to critically analyse the results For the part B, the requested report consists in a short technical presentation (2/30). - The laboratory reports must be submitted within a defined deadline - The laboratory reports must be submitted with upload operation on the course webpage (“Portale della Didattica”) - The deadline for the upload of the laboratory reports is mandatory: laboratory reports uploaded after the deadline will not be taken into consideration for any reason - The deadline for the laboratory reports will be communicated through the webpage of the course (“Portale della Didattica”). - If even just one of the two laboratory reports will be missing, the maximum score of the written exam (A+B) will be automatically reduced to 24/30 if higher. - The laboratory reports can be done by teams of students: the teams must have a maximum number of students equal to 3. Optional oral exam: From the assessment point of view, the optional oral exam has the same targets of the written exam. It consists in 2÷4 questions on the contents of the complete course (theory, classroom practice, laboratory practice of both part A and part B) - The optional oral exam must be attended at the same date of the exam registration of the written exam. - The optional oral exam can be carried out only by student having a minimum score on the written exam (score of the part A + score of the part B) + the score of the laboratory reports A and B of 18/30 - The optional oral exam is evaluated with a maximum score of 30/30 General rules: - The final score of the exam is given by the sum between the score of the written exam (the score of the part A plus the score of the part B) plus the score for the laboratory reports. - If the student decides to attend the optional oral exam, the final score of the exam is given by the mean score between: - the written exam (score of the part A + score of the part B) + the score for the laboratory reports - the optional oral exam. - The minimum score to pass the exam is 18/30 - A score larger than 30/30 will be registered as 30/30 with laude - Only the total score of the written exam (score of the part A + score of the part B) can be rejected whereas the score of the written exam of a single part cannot be rejected. The score of the written exam can be rejected at every exam session. -If the student decides to attend the optional oral exam, the final score of the exam cannot be rejected. - The student must verify that they are properly enrolled in the exam. Only student regularly enrolled can carried out the exam.
Numerical Modelling and simulation (Numerical Modelling and simulation A)
Exam: Written test; Group essay;
Numerical Modelling and simulation (Numerical Modelling and simulation B)
Exam: Written test; Individual project;
Numerical Modelling and simulation (Numerical Modelling and simulation A)
To verify the expected learning outcomes, the exam of the Numerical Modelling and Simulation course is made up of: - A written exam - 2 laboratory reports Written exam (27 points: 13 for part A + 14 for part B): The written exam is divided into two separate parts as the structure of the course (part A and part B). For what concerns the part A of the course, the written exam is aimed at: - verify the capability of the student to evaluate the stress state and displacements field of a simplified structure applying the matrix calculus - verify the knowledge of the main types of finite element and their differences in terms of description capability - verify the knowledge of the strategies used in the commercial codes for the application of the FEM theory - verify the capability improving the accuracy of the solution of a FE numerical model To this aim, the written exam of part A is made up of: - one exercise where it is requested to evaluate the stress state and displacements field of a simple structure by using the matrix calculus (5 points). The evaluation of the exercise is based not only on the correctness of the numerical values but also on the ability to describe clearly, precisely, and rationally, the steps followed to get the numerical results. - two open questions about the theory of the finite element method (6 points in total). The evaluation of the theory questions is based on the correctness of the answer, the relevance of the information provided, and the ability to respond clearly, precisely, and rationally, adequately motivating the arguments produced. - one or two short answer questions about the use of the commercial code used for the finite element analysis carried out during the laboratory practices (2 points in total). The evaluation of these short questions is based on the correctness of the answer. An exam example will be presented and discussed in classroom, during the lectures. General aspects of the written exam: - The two parts of the written exam are carried out separately - The duration of each part of the written exam is 1.5 hours - The total score of the written exam is made up of the sum of the scores of the two parts. Therefore, the maximum score of the written exam is 27/30 (13+14)/30 - It is forbidden the use of books or any type of notes. If necessary, a formulary will be provided by the teaching staff together with the text of the exam - It is strictly forbidden to use any web connection, therefore no electronic devices (computers or calculators with connection devices of any kind, mobile phones, smartphones, smartwatches, etc.) of any kind are allowed for any data retrieval or for any communication purpose during the exam - It is possible to use a pocket calculator that cannot be connected to internet. The use of any other type of electronic device is strictly forbidden worth the cancellation of the exam - The student must use, also for the draft, only the sheets with the stamp of the Politecnico di Torino that will be provided by the teaching staff - It is strictly forbidden to communicate with other people inside or outside the classroom in any way and for any reason - The student can verify his/her written exam and any errors in a public meeting scheduled some days after the written exam. The schedule will be communicated when the scores of the exam will be available Laboratory reports: For the part A, the aim of the laboratory reports is to verify the knowledges about the methodologies used in the commercial codes for the application of the FEM theory to real cases. The reports are also used by the teaching staff to verify the acquired ability defining the most convenient type of discretization and the most convenient boundary conditions of a real structural problem. Moreover, the critical thinking and the autonomy of judgment analysing the results of a numerical simulation, evaluating their reliability, and defining possible strategies to improve their accuracy, is also evaluated. For the final assessment of the exam, the student has to prepare two reports (1 report for the part A, 1 report for the part B) concern, separately, the two parts of the course. In the laboratory report for the part A the student must describe the procedures followed to perform the numerical analysis. The results have to be critically commented and discussed by the student. The evaluation of the reports is based on: - the correctness and the reliability of the results - the ability of the student to summarize the descriptions of the procedures and the obtained results - the ability of the student to critically analyse the results - the amount of work carried out For the part A, the requested report consists of a short technical presentation (evaluated up to a maximum of 3 points). - The laboratory reports must be submitted within a defined deadline - The laboratory reports must be submitted with upload operation on the course webpage (“Portale della Didattica”) - The deadline for the upload of the laboratory reports is mandatory: laboratory reports uploaded after the deadline will not be taken into consideration for any reason - The deadline for the laboratory reports will be communicated through the webpage of the course (“Portale della Didattica”) - If even just one of the two laboratory reports (part A or part B) will be missing, the maximum score of the written exam will be automatically reduced to 24/30 if higher - The laboratory reports can be done by teams of students: the teams must have a maximum number of students equal to 3. The number of students in the team is taken into consideration in the report evaluation. General rules: - The total score of the written exam is made up of the sum of the scores of the two parts. Therefore, the maximum score of the written exam is 27/30 (13+14)/30 - The final score of the exam is given by the sum of the score of the written exam (the score of the part A plus the score of the part B) plus the score for the laboratory reports - The minimum score to pass the exam is 18/30 - A score larger than 30/30 will be registered as 30/30 with laude - The student must verify that they are properly enrolled in the exam. Only students regularly enrolled can carry out the exam
Numerical Modelling and simulation (Numerical Modelling and simulation B)
To verify the expected learning outcomes, the exam of the Numerical Modelling and Simulation course is made up of: - A written exam - 2 laboratory reports (A+B) Written exam (27 points: 13 for part A + 14 for part B). The written exam is divided in two separate parts as the structure of the course (part A and part B). For what concerns the part B of the course, the written exam is aimed to verify the capability to solve problems of positioning, kinematic and dynamic of simple multi body systems by numerical methods. The written exam is also aimed to verify the knowledges about the theory of multi body dynamics. To this aim, the written exam of the part B can be made up of: - one or two exercises with matrix calculus to solve positioning, kinematic and dynamic problems - one or two questions about the theory of the multi body dynamics. The evaluation of the exercises and questions is based on the correctness of the results and on the clarity of the resolution procedure and answers . The maximum score of the written exam for part B is 14/30. The maximum score of the report for part B is 2/30. General aspects for the written exam: - The two parts of the written exam are carried out separately - The duration of each part of the written exam is 1.5 hours - The total score of the written exam is made up of the sum of the score of the two parts. Therefore, the maximum score of the written exam is 27 (13+14)/30 - It is forbidden the use of books or any type of notes. If necessary, a formulary will be provided by the teaching staff in the text of the exam. - It is strictly forbidden to use any web connection, therefore no electronic devices (computers or calculators with connection devices of any kind, mobile phones, smartphones, smartwatches, etc.) of any kind are allowed for any data retrieval or for any communication purpose during the exam. - It is possible to use a pocket calculator that cannot be connected to internet. The use of any other type of electronic device is strictly forbidden worth the cancellation of the exam. - The student must use, also for the draft, only the sheets with the stamp of the Politecnico di Torino that will be provided by the teaching staff. - It is strictly forbidden to communicate with other people inside or outside the classroom in any way and for any reason. - The student can verify his/her written exam and any errors in a public meeting fixed for the registration of the exam. The meeting will be scheduled by the teaching staff after the written exam and the schedule will be communicated when the scores of the exam will be available. Laboratory reports: The aim of the laboratory reports is to verify the knowledges about the strategies used in the commercial codes and numerical analysis. The reports are also used by the teaching staff to verify the acquired ability defining the most convenient method to simulate the reality. Moreover, the critical thinking and the autonomy of judgment to analyse the results of a numerical simulation, evaluating their reliability and defining possible strategies to improve their accuracy, is also evaluated. The two reports concern, separately, the two parts of the course. In the laboratory reports the student has to describe the procedures followed to perform the numerical analysis and the obtained results. The results have to be critically commented and discussed by the student. The evaluation of the reports is based on: - the correctness and the reliability of the results - the ability of the student to summarize the descriptions of the procedures - the ability of the student to critically analyse the results - the amount of work carried out For the part B, the requested report consists in a short technical presentation (max 2 points). - The laboratory reports must be submitted within a defined deadline - The laboratory reports must be submitted with upload operation on the course webpage (“Portale della Didattica”) - The deadline for the upload of the laboratory reports is mandatory: laboratory reports uploaded after the deadline will not be taken into consideration for any reason. - The deadline for the laboratory reports will be communicated through the webpage of the course (“Portale della Didattica”). - If even just one of the two laboratory reports (A, B) will be missing, the maximum score of the written exam will be automatically reduced to 24/30 if higher. - The laboratory reports can be done by teams of students: the teams must have a maximum number of students equal to 3. General rules: - The total score of the written exam is made up of the sum of the score of the two parts. Therefore, the maximum score of the written exam is 27/30 (13+14)/30 - The final score of the exam is given by the sum between the score of the written exam (the score of the part A plus the score of the part B) plus the score for the laboratory reports. - The minimum score to pass the exam is 18/30 - A score larger than 30/30 will be registered as 30/30 with laude - The student must verify that they are properly enrolled in the exam. Only student regularly enrolled can carried out the exam.