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20132019
most citedThree-dimensional Brownian motion and the golden ratio rule

40 citations · 40 across the 3 of their papers we have counts for

collaborators

6 papers

math.PR2019

With or without replacement? Sampling uncertainty in Shepp's urn scheme

Kristoffer Glover

We introduce a variant of Shepp's classical urn problem in which the optimal stopper does not know whether sampling from the urn is done with or without replacement. By considering…

q-fin.MF2019

Short Selling with Margin Risk and Recall Risk

Kristoffer Glover, Hardy Hulley

Short sales are regarded as negative purchases in textbook asset pricing theory. In reality, however, the symmetry between purchases and short sales is broken by a variety of costs…

math.PR2019

Optimally Stopping a Brownian Bridge with an Unknown Pinning Time: A Bayesian Approach

Kristoffer Glover

We consider the problem of optimally stopping a Brownian bridge with an unknown pinning time so as to maximise the value of the process upon stopping. Adopting a Bayesian approach,…

math.PR2018

Dynkin games with incomplete and asymmetric information

Tiziano De Angelis, Erik Ekström, Kristoffer Glover

We study the value and the optimal strategies for a two-player zero-sum optimal stopping game with incomplete and asymmetric information. In our Bayesian set-up, the drift of the u…

math.PR2013

Optimal Prediction of the Last-Passage Time of a Transient Diffusion

Kristoffer Glover, Hardy Hulley

We identify the integrable stopping time with minimal -distance to the last-passage time to a given level , for an arbitrary non-negative time-homogeneous tra…

math.PR2013★ 40 cited

Three-dimensional Brownian motion and the golden ratio rule

Kristoffer Glover, Hardy Hulley, Goran Peskir

Let be a transient diffusion process in with the diffusion coefficient and the scale function such that as $t\righta…