Probabilistic Lambert problem: connections with optimal mass transport, Schrödinger bridge, and reaction-diffusion PDEs

Stochastic ordinary differential equations (aspects of stochastic analysis) (60H10) Optimal stochastic control (93E20) Applications of Brownian motions and diffusion theory (population genetics, absorption problems, etc.) (60J70)

Cites Work

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A survey of the Schrödinger problem and some of its connections with optimal transport
Probabilistic model validation for uncertain nonlinear systems
Sur la théorie relativiste de l'électron et l'interprétationde la mécanique quantique.
From the Schrödinger problem to the Monge-Kantorovich problem
Sanov property, generalized I-projection and a conditional limit theorem
On the scaling of multidimensional matrices
Large deviations and the propagation of chaos for Schrödinger processes
Leonhard Eulers und Johann Heinrich Lamberts Briefwechsel.
Ueber die gerade Linie als kürzestes Verbindung zweier Punkte.
Monge's problem with a quadratic cost by the zero-noise limit of \(h\)-path processes
A computational fluid mechanics solution to the Monge-Kantorovich mass transfer problem
Lambert's theorem: geometry or dynamics?
Hilbert's metric and positive contraction mappings in a Banach space
Performance and robustness analysis of stochastic jump linear systems using Wasserstein metric
Optimal transport for applied mathematicians. Calculus of variations, PDEs, and modeling
Entropic and Displacement Interpolation: A Computational Approach Using the Hilbert Metric
Fast cooling for a system of stochastic oscillators
An elegant Lambert algorithm
The gravity-perturbed Lambert problem: A KS variation of parameters approach
Schrödinger processes and large deviations
A mean field view of the landscape of two-layer neural networks
The <scp>Data‐Driven</scp> Schrödinger Bridge
Wasserstein Proximal Algorithms for the Schrödinger Bridge Problem: Density Control With Nonlinear Drift
The Most Likely Evolution of Diffusing and Vanishing Particles: Schrödinger Bridges with Unbalanced Marginals
Convex Analysis
The partial differential equation u_t + uu_x = μ_xx
On a quasi-linear parabolic equation occurring in aerodynamics
Gradient Flow Algorithms for Density Propagation in Stochastic Systems
Optimal Transport

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