波音游戏-波音娱乐城赌球打不开

Skip to main content

Unbiased Langevin Monte Carlo

Dr. Neil Kumar CHADA
Date & Time
14 Dec 2023 (Thu) | 03:00 PM - 04:00 PM
Venue
Online Via Zoom
Registration Link: https://cityu.zoom.us/meeting/register/tJIud--trzsoE9FcKaLhqYhCvAhMcjX_q5Fj

ABSTRACT

Markov chain Monte Carlo (MCMC) is a powerful and well-known class of methods aimed to sample from probability distributions. An issue that can arise with MCMC is that there is an induced bias associated with the burn-in period, related to the prior distribution. Unbiased estimators have recently been designed based on coupling ideas, however these methods still suffer from numerous issues which still occur within MCMC. This talk will be focused on the development of unbiased estimators which take motivation from Langevin dynamics. This approach is more simplistic in nature, and avoids using the Metropolization step, which takes motivation from the work of Rhee and Glynn. We develop two new unbiased estimators, which we compare to well-known methods on interesting model problems, such as an MNIST regression problem, Poisson soccer model. Both theory and numerical simulations demonstrate the efficiency and performance of our methods.

 

金濠国际| 澳门博彩官网| 大发888娱乐场下| 粤港澳百家乐官网娱乐| 六合彩网页| 百家乐之对子的技巧| 百家乐官网捡揽方法| 百家乐视频多开器| 百家乐官网技巧发布| 威尼斯人娱乐城代理佣金| 百家乐官网槛| 半岛棋牌游戏| 属狗与属鸡做生意| bet365百家乐| KK百家乐娱乐城| 博九百家乐官网的玩法技巧和规则 | 三合四局24向黄泉| 百家乐官网出庄概率| 大发888song58| 百家乐奥| 百家乐视频台球下载| 十三张百家乐官网的玩法技巧和规则 | 百家乐秘诀| 方形百家乐官网筹码| 现金百家乐官网人气最高| 百家乐官方网站| 澳门百家乐打法百家乐破解方法| 百家乐官网太阳城菲律宾| 浑源县| 新全讯网3| 威尼斯人娱乐城网址多少| 百家乐大钱赢小钱| 至尊百家乐20130301| 24山向吉凶详解视频| 盈得利百家乐官网娱乐城| 巴黎人百家乐官网的玩法技巧和规则| 百家乐官网游戏看路| 晓游棋牌官方下载| 澳门百家乐官方网站破解百家乐技巧 | 百家乐官网网络赌博地址| 百家乐官网试玩活动|