My favourite sarimanok (mythical rooster).

Alexander R. de Leon

PhD

Contact information

Web presence

Phone number

Office: +1 (403) 220-6782

Location

Office: MS588

Background

Educational Background

PhD Statistics , University of Alberta, 2002

Biography

Originally from the Philippines, Alexander R. de Leon received his PhD in Statistics from the University of Alberta. He is currently an associate professor in the Department of Mathemattics and Statistics at the University of Calgary, where he enjoys teaching a wide variety of courses. He is interested in all aspects of statistics and likes to think about them while binge-streaming his favourite shows.  He is an associate editor of the Journal of Statistical Computation & Simulation and Research Methods in Medicine & Health Sciences.  His research is supported by the Natural Sciences & Engineering Research Council (NSERC) of Canada.

Research

Areas of Research

Assessment of diagnostic tests, Copula models, Estimating functions and estimating equations, Joint models, Methods for correlated data, Mixed effects models, Models for mixed discrete and continuous outcomes, Pseudo- and composite likelihood methods, Statistical problems in medicine

Courses

Course number Course title Semester
STAT 421 Mathematical Statistics Fall 2023
DATA SCIENCE 606 Statistical Methods in Data Science Winter 2024
STAT 517 Practice of Statistics Winter 2024

Awards

  • GREAT Supervisor Award, Faculty of Graduate Studies, University of Calgary. 2013
  • 2003 Joint Statistical Meetings Best Student Paper, Health Policy Statistics Section, American Statistical Association. 2003
  • Pundit RD Sharma Memorial Graduate Award in Mathematical and Statistical Sciences, Department of Mathematical and Statistical Sciences, University of Alberta. 1999

Publications

More Information

  1. Jia Li (Expected completion: Spring 2024, Co-supervisor: Dr. Haocheng Li, Roche)
  2. Fahmida Yeasmin (Expected completion: Winter 2024, Co-supervisor: Dr. Hua Shen, University of Calgary)
  1. Mingchen Ren, 2022, Causal Inference with Mismeasured Confounders or Mediators.   (Co-supervisor:  Dr. Ying Yan, Sun Yat-sen University)
  2. Niroshan Withanage, 2013, Methods and Applications in the Analysis of  Correlated Non-Gaussian Data. (Senior Lecturer, Department of Statistics, University of Jayewardenepura, Colombo, Sri Lanka)
  3. Beilei Wu, 2013, Contributions to Copula Modelling of Mixed Discrete-Continuous Outcomes. (Principal Biostatistician, PPD) 
  1. Michael John Ilagan, 2020, A Goodness-of-Fit Test for the Bivariate Necessary-But-Not-Sufficient Relationship. (Co-Supervisor: Dr. Karen Kopciuk, Tom Baker Cancer Centre)
  2. Austin Mu Qing Ren, 2020, Analysis of Metabolomics Data via Mixed Models. (Co-Supervisor: Dr. Karen Kopciuk, Tom Baker Cancer Centre)
  3. Ajmery Jaman, 2019, Joint Modeling of Clustered Binary Data with Crossed Random Effects via the Gaussian Copula Mixed Model.
  4. Katherine L. Burak, 2019, Cluster Analysis of Correlated Non-Gaussian Continuous Data via Finite Mixtures of Gaussian Copula Distributions.
  5. Saifa Raz, 2016, COM-Poisson Clustering of Correlated Bivariate Over- and Under-Dispersed Counts.
  6. Mingchen Ren, 2016, Likelihood Analysis of Gaussian Copula Distributions for Mixed Data via a Parameter-Expanded Monte Carlo EM (PX-MCEM) Algorithm. (Co-supervisor:  Dr. Ying Yan, Sun Yat-sen University)
  7. Mili Roy, 2016, Conditional Dependence in Joint Modelling of Longitudinal Non-Gaussian Outcomes.
  8. Ji, Ruan, 2015, Cluster Analysis of Gene Expression Profiles via Flexible Count Models for RNA-seq Data.
  9. Fahmida Yeasmin, 2015, Analysis of Serially Dependent Multivariate Longitudinal Non-Gaussian Continuous Data.
  10. Yamuni Singappuli Perera, 2013, Binocular Sensitivity and Specificity of Screening Tests in Prospective Studies of Paired Organs.
  11. Yifan Zhu, 2010, Evaluation of Binocular Screening Tests: A Copula Approach via "Continued" Binary Outcomes.
  12. Yongtao Zhu, 2006, ANOVA Extensions for Mixed Discrete and Continuous Data.
  13.  Meiji Guo, 2005, A Likelihood-Based Approach to Estimating Sensitivity and Specificity with Binocular Diagnostic Data—Application in Ophthalmology.