activity
20182021
most citedSimulated annealing from continuum to discretization: a convergence analysis via the Eyring--Kramers law

3 citations · 4 across the 5 of their papers we have counts for

collaborators

12 papers

math.OC20211 cited

Exploratory HJB equations and their convergence

Wenpin Tang, Paul Yuming Zhang, Xun Yu Zhou

We study the exploratory Hamilton--Jacobi--Bellman (HJB) equation arising from the entropy-regularized exploratory control problem, which was formulated by Wang, Zariphopoulou and…

math.PR2021

Hidden symmetries and limit laws in the extreme order statistics of the Laplace random walk

Jim Pitman, Wenpin Tang

This paper is concerned with the limit laws of the extreme order statistics derived from a symmetric Laplace walk. We provide two different descriptions of the point process of the…

q-fin.PM2021

Asset Selection via Correlation Blockmodel Clustering

Wenpin Tang, Xiao Xu, Xun Yu Zhou

We aim to cluster financial assets in order to identify a small set of stocks to approximate the level of diversification of the whole universe of stocks. We develop a data-driven…

math.PR20213 cited

Simulated annealing from continuum to discretization: a convergence analysis via the Eyring--Kramers law

Wenpin Tang, Xun Yu Zhou

We study the convergence rate of continuous-time simulated annealing and its discretization for approximating the global optimum of a…

stat.ML2020

Learning an arbitrary mixture of two multinomial logits

Wenpin Tang

In this paper, we consider mixtures of multinomial logistic models (MNL), which are known to -approximate any random utility model. Despite its long history and broad use, rigor…

math.PR2020

Arcsine laws for random walks generated from random permutations with applications to genomics

Xiao Fang, Han Liang Gan, Susan Holmes +4

A classical result for the simple symmetric random walk with steps is that the number of steps above the origin, the time of the last visit to the origin, and the time of the…