Type A
|
Code |
Competences Specific | | A3 |
Perform mathematical modelling, calculation and simulation in company technology and engineering centres, particularly in tasks of research, development and innovation in all areas related to computer engineering. |
| T7 |
Understand and apply advanced knowledge of high performance computing and numerical or computational methods to engineering problems. |
| T9 |
Apply computational, mathematical, statistical and artificial intelligence methods in order to model, design and develop applications, services, smart systems and knowledge-based systems. |
Type B
|
Code |
Competences Transversal | | B1 |
Learning to learn |
| B3 |
Treballar de forma autònoma amb responsabilitat i iniciativa. |
Type C
|
Code |
Competences Nuclear | | C2 |
Be advanced users of the information and communication technologies |
| C3 |
Be able to manage information and knowledge |
Type A
|
Code |
Learning outcomes |
| A3 |
Apply the basic numerical techniques appearing in scientific and engineering problems.
Select the most suitable algorithm in each case.
| | T7 |
Describe the error, stability and convergence concepts of an algorithm.
Identify and know how to program the basic algorithms to solve problems simulating evolutionary systems.
| | T9 |
Correctly interpret the results obtained with a numerical algorithm.
|
Type B
|
Code |
Learning outcomes |
| B1 |
Adapt the learning objectives put forward by the teaching staff.
| | B3 |
Decide how to manage and organize work and time.
|
Type C
|
Code |
Learning outcomes |
| C2 |
Use software for on-line communication: interactive tools (web, moodle, blogs, etc.), e-mail, forums, chat rooms, video conferences, collaborative work tools, etc.
| | C3 |
Locate and access information effectively and efficiently.
|
Topic |
Sub-topic |
Concepts of error and the error propagation, algorithm stability and convergence. |
|
Roots of nonlinear functions |
|
Function approximation |
|
Simulation of dynamical systems |
|
Methodologies :: Tests |
|
Competences |
(*) Class hours
|
Hours outside the classroom
|
(**) Total hours |
Introductory activities |
|
1 |
0 |
1 |
Lecture |
|
15 |
30 |
45 |
Problem solving, classroom exercises |
|
10 |
30 |
40 |
Practicals using information and communication technologies (ICTs) in computer rooms |
|
15 |
30 |
45 |
Personal tuition |
|
15 |
0 |
15 |
|
Objective short-answer tests |
|
1 |
0 |
1 |
Mixed tests |
|
3 |
0 |
3 |
|
(*) On e-learning, hours of virtual attendance of the teacher. (**) The information in the planning table is for guidance only and does not take into account the heterogeneity of the students. |
Methodologies
|
Description |
Introductory activities |
Description of the development of classes and the evaluation of the subject. |
Lecture |
Transfer of basic theoretical knowledge |
Problem solving, classroom exercises |
Resolution of problems in class with active student participation |
Practicals using information and communication technologies (ICTs) in computer rooms |
Formulation, analysis and resolution of problems related to the topic of the course. |
Personal tuition |
Answering questions on individualized way |
Description |
Answering questions on individualized way in the teacher's office |
Methodologies |
Competences
|
Description |
Weight |
|
|
|
|
Practicals using information and communication technologies (ICTs) in computer rooms |
|
Formulaton, analysis and resolution of problems related to the contents of the course. |
40% |
Objective short-answer tests |
|
Short questions |
20% |
Mixed tests |
|
Global practice
|
40% |
Others |
|
|
|
|
Other comments and second exam session |
The second call will consist of a test which will count 20%. In principle, the practical grade will remain, but if the student wants, he can improve it. |
Basic |
Ronald W. Shonkwiler, Franklin Mendivil, Explorations in Monte Carlo Methods, última disponible, Springer
Forman S. Acton, Numerical Methods that Work, última disponible, Mathematical Association of America
Robert, Ch.P., Casella, G, Introducing Monte Carlo Methods With R , última disponible, Springer
|
|
Complementary |
James E. Gentle, Random Number Generation and Monte Carlo Methods, última disponible, Springer
Suess, E.A., Trumbo, B.E., Introduction to Probability Simulation and Gibbs Sampling with R , última disponible, Springer
|
|
(*)The teaching guide is the document in which the URV publishes the information about all its courses. It is a public document and cannot be modified. Only in exceptional cases can it be revised by the competent agent or duly revised so that it is in line with current legislation. |
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