activity
20072023
most citedSelling a stock at the ultimate maximum

97 citations · 315 across the 11 of their papers we have counts for

collaborators

11 papers

math.PR2023

Quickest Real-Time Detection of Multiple Brownian Drifts

Philip A. Ernst, Hongwei Mei, Goran Peskir

Consider the motion of a Brownian particle in dimensions, whose coordinate processes are standard Brownian motions with zero drift initially, and then at some random/unobservab…

math.PR2020

Quickest Real-Time Detection of a Brownian Coordinate Drift

Philip A. Ernst, Goran Peskir

Consider the motion of a Brownian particle in two or more dimensions, whose coordinate processes are standard Brownian motions with zero drift initially, and then at some random/un…

math.PR2018

Optimal real-time detection of a drifting Brownian coordinate

Philip Ernst, Goran Peskir, Quan Zhou

Consider the motion of a Brownian particle in three dimensions, whose two spatial coordinates are standard Brownian motions with zero drift, and the remaining (unknown) spatial coo…

math.PR2018

Global Regularity of the Value Function in Optimal Stopping Problems

Tiziano De Angelis, Goran Peskir

We show that if either the process is strong Feller and the boundary point is probabilistically regular for the stopping set, or the process is strong Markov and the boundary point…

math.PR2014★ 19 cited

Quickest detection of a hidden target and extremal surfaces

Goran Peskir

Let be a regular diffusion process started at , let be an independent random variable with a strictly increasing and continuous distribution function $F…

math.PR2013★ 8 cited

A probabilistic solution to the Stroock-Williams equation

Goran Peskir

We consider the initial boundary value problem \begin{eqnarray*}u_t=μu_x+\tfrac{1}{2}u_{xx}\qquad (t>0,x\ge0),\\u(0,x)=f(x)\qquad (x\ge0),\\u_t(t,0)=νu_x(t,0)\qquad (t>0)\end{eqnar…