activity
20182020
most citedThe structure of non-linear martingale optimal transport problems

2 citations · 2 across the 1 of their papers we have counts for

collaborators

9 papers

math.PR2020

A nonclassical solution to a classical SDE and a converse to Kolmogorov's zero-one law

Matija Vidmar

For a discrete-negative-time discrete-space SDE, which admits no strong solution in the classical sense, a weak solution is constructed that is a (necessarily nonmeasurable) non-an…

math.PR2019

On laws exhibiting universal ordering under stochastic restart

Matija Vidmar

For each of (i) arbitrary stochastic reset, (ii) deterministic reset with arbitrary period, (iii) reset at arbitrary constant rate, and then in the sense of either (a) first-order…

math.PR2019

Double hypergeometric Lévy processes and self-similarity

Andreas E. Kyprianou, Juan Carlos Pardo, Matija Vidmar

Motivated by a recent paper of Budd, where a new family of positive self-similar Markov processes associated to stable processes appears, we introduce a new family of Lévy processe…

math.PR20192 cited

The structure of non-linear martingale optimal transport problems

Alexander M. G. Cox, Matija Vidmar

We explore the structure of solutions to a family of non-linear martingale optimal transport (MOT) problems that involve conditional expectations in the objective functional. En ro…

math.PR2018

Observing a Lévy process up to a stopping time

Matija Vidmar

It is proved that the law of a possibly killed Lévy process , seen up to and including (resp. up to strictly before) a stopping time, determines already the law of (resp. up…

math.PR2018

Excursions of a spectrally negative Lévy process from a two-point set

Matija Vidmar

Let . For a spectrally negative Lévy process with infinite variation paths the resolvent of the process killed on hitting the two-point set is ide…