Seminar by Min-ge Xie
Statistics and Biostatistics seminar seriesÂMin-ge Xie Room: M3 3127 |
Statistics and Biostatistics seminar seriesÂMin-ge Xie Room: M3 3127 |
Actuarial Science and Financial Mathematics seminar seriesÂMathieu Boudreault Room: M3 3127 |
Distinguished Lecture Series Jeffrey Rosenthal Room: DC 1302 |
Speeding up Metropolis using Theorems
Markov chain Monte Carlo (MCMC) algorithms, such as the Metropolis algorithm, are designed to converge to complicated high-dimensional target distributions, to facilitate sampling. The speed of this convergence is essential for practical use. In this talk, we will present several theoretical results which can help improve the Metropolis algorithm's convergence speed. Specific topics will include: diffusion limits, optimal scaling, optimal proposal shape, tempering, adaptive MCMC, the Containment property, and the notion of adversarial Markov chains. The ideas will be illustrated using the simple graphical example available at probability.ca/met. No particular background knowledge will be assumed.
Probability seminar seriesÂElizabeth Collins-Woodfin Room: M3 3127 |
Actuarial Science and Financial Mathematics seminar seriesÂHong Li Room: M3 3127 |
Statistics and Biostatistics seminar seriesÂPing Yan Room: M3 3127 |
Probability seminar seriesÂKrishnakumar Balasubramanian Room: M3 3127 |
Student seminar seriesÂLuke Hagar Room: M3 3127 |
Statistics and Biostatistics seminar seriesÂWei Xie Room: M3 3127 |
Actuarial Science and Financial Mathematics seminar seriesÂXiaohu Li Room: M3 3127 |