مصاريف
تاريخ البدء
وسيلة الدراسة
مدة
حقائق البرنامج
تفاصيل البرنامج
درجة
الماجستير
تخصص رئيسي
Applied Mathematics | Statistics
التخصص
لسانيات
لغة الدورة
إنجليزي
عن البرنامج
نظرة عامة على البرنامج
University Program Information
The university offers various programs across different faculties and schools. The programs are designed to provide students with a comprehensive education and training in their chosen field.
##Faculties and Schools
- HEALTH
- Lyon Est Faculty of Medicine
- Faculty of Medicine and Mathematics Lyon Sud - Charles Mérieux
- Faculty of Odontology
- Institute of Pharmaceutical and Biological Sciences
- Institute of Rehabilitation Sciences and Techniques
- SCIENCE AND TECHNOLOGY
- National Higher Institute of Teaching and Education
- University Institute of Technology Lyon 1
- Institute of Financial Science and Insurance
- Lyon Observatory
- Polytech Lyon
- UFR STAPS (Sciences and Techniques of Physical and Sports Activities)
- UFR FS (Chemistry, Mathematics, Physics)
- UFR Biosciences (Biology, Biochemistry)
- GEP (Electrical Process Engineering - Component Department)
- IT (Component Department)
- Mechanics (Component Department)
Diplomas and Degrees
- Diploma diagram
- License
- Master
- Doctorate
- PURPOSE: University Bachelor of Technology
- Professional License
- DES: State Diploma in Health
- DEUST: S&T University Studies Diploma
- DI: Engineering degree
- DIU: Inter-University Diploma
- DU: University diploma
- AEU: Certificate of University Studies
Unit of Teaching: Temporal Series
Description
The course aims to present statistical methods related to time series: smoothing, deseasonalization, and forecasting.
Objectives
- Understand and mobilize a wide range of sciences and techniques
- Identify and analyze customer needs
- Proposes an adapted solution in the field of Applied Mathematics, taking into account environmental constraints
- Interact with the environment in a professional and civic manner
Program
- Descriptive time series analysis (seasonal decomposition, exponential smoothing)
- Model a random time series: second-order process, stationarity, autocovariance function, autocorrelation function, partial autocorrelation function, spectral density
- Univariate processes: MA, AR, ARMA, ARIMA, SARIMA, ARCH, GARCH
- Practice SARIMA models (Box-Jenkins methodology): identification, estimation, verification, validation, comparison
Educational Supports
- Brockwell, P. & Davis R., Introduction to Time Series and Forecasting, Springer, 1996
- Bosq D., Lecoutre J-P., Analysis and prediction of time series. Parametric and non-parametric methods, Masson, 1992
- Aragon, Y., Time series with R: Methods and cases, Springer, 2011
Evaluation Methods
- Written exams (QCM, theoretical knowledge, problem-solving)
- Individual oral interviews
- Autonomous tutored work
- Reports on practical work (individual or group)
Course Details
- Number of credits: 3 ECTS
- Apogee code: PL8015MM
- Type of teaching:
- Lectures (CM): 24 hours
- Directed work (TD): 9 hours
- Practical work (TP): 12 hours
- Independent project duration (PRJ): 3 hours
- Personal tutored activity (student): 6 hours
- Supervised tutored activity (teacher): 3 hours
- Student Tutoring Hours: 6 hours
Prerequisites and Objectives
- Applied Mathematics course, valid L3 level
- Acquired intermediate learning and skills:
- Understand and mobilize a wide range of sciences and techniques
- Identify and analyze customer needs
- Proposes an adapted solution in the field of Applied Mathematics, taking into account environmental constraints
- Interact with the environment in a professional and civic manner
Course / Specialty / Sector / Option
- DI mention: Applied mathematics: Applied mathematics
Last Update
- Date of last update: 04/14/2025
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