Mathematical Statistics
        
    
    
                    Mathematical statistics is the application of probability theory to data analysis. It involves collecting, organizing, analyzing, interpreting, and presenting data using rigorous mathematical methods. This course covers the basic principles and techniques of statistical theory for graduate students.
                
                Lecturer
                                    
            Date
        
                11th October ~ 27th December, 2023
            
        Location
        | Weekday | Time | Venue | Online | ID | Password | 
|---|---|---|---|---|---|
| Wednesday | 13:30 - 16:55 | A3-3-103 | ZOOM 02 | 518 868 7656 | BIMSA | 
Prerequisite
        
            Fundamentals of probability theory and statistics 
            
        Syllabus
        
            1.fundamental of probability theory that are used in mathematical statistics;
2.Fundamentals of Statistics;
3.Unbiased Estimation;
4.Estimation in Parametric Models;
5.Hypothesis Tests.
        2.Fundamentals of Statistics;
3.Unbiased Estimation;
4.Estimation in Parametric Models;
5.Hypothesis Tests.
Reference
        
            1.Shao, Jun.: Mathematical statistics (Second edition), Springer-Verlag, New York,  2003.
2. 茆诗松、王静龙、濮晓龙: 《高等数理统计(第三版)》,高等教育出版社, 2022.
        2. 茆诗松、王静龙、濮晓龙: 《高等数理统计(第三版)》,高等教育出版社, 2022.
Audience
        
                                                        Advanced Undergraduate
                                    ,                    Graduate
                            
        Video Public
        
                                Yes
                            
        Notes Public
        
                                Yes
                            
        Lecturer Intro
                
                                                        Sixu Liu received her Ph.D. degree from Peking University in 2019. She then worked as a postdoc at Tsinghua University before joining BIMSA as an assistant professor in 2022. Her main research interests include dynamical systems and ergodic theory, as well as statistical experimental design.