Stefan Schrott

activity

20222026

most citedDenseness of biadapted Monge mappings

3 citations · 3 across the 9 of their papers we have counts for

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3 papers · 1 filter

math.PR2025

A Brenier Theorem on $(P_{2} (... P_{2} (H) ...), W_{2})$ and Applications to Adapted Transport

Mathias Beiglböck, Gudmund Pammer, Stefan Schrott

We develop Brenier theorems on iterated Wasserstein spaces. For a separable Hilbert space $H$ and $N \geq 1$ , we construct a full-support probability $Λ$ on $P_2^{N}(H)= P_2(... P_2…

math.PR2025

The Fundamental Theorem of Weak Optimal Transport

Mathias Beiglböck, Gudmund Pammer, Lorenz Riess +1

The fundamental theorem of classical optimal transport establishes strong duality and characterizes optimizers through a complementary slackness condition. Milestones such as Breni…

math.PR2025

The Wasserstein Space of Stochastic Processes in Continuous Time

Daniel Bartl, Mathias Beiglböck, Gudmund Pammer +2

Researchers from different areas have independently defined extensions of the usual weak convergence of laws of stochastic processes with the goal of adequately accounting for the…

A Brenier Theorem on (P2​(...P2​(H)...),W2​) and Applications to Adapted Transport

The Fundamental Theorem of Weak Optimal Transport

The Wasserstein Space of Stochastic Processes in Continuous Time

A Brenier Theorem on $(P_{2} (... P_{2} (H) ...), W_{2})$ and Applications to Adapted Transport