activity
20242026
collaborators

16 papers

cs.RO2026

Multi-Objective Kinodynamic Motion Planning with Asymptotic Pareto Optimality

Yusif Razzaq, Anne Theurkauf, Nisar Ahmed +1

In this paper, we address the challenge of multi-objective motion planning for systems under kinodynamic constraints. We consider three problem classes: (i) lexicographic optimizat…

cs.LG2026

Finite Neural Networks as Mixtures of Gaussian Processes: From Provable Error Bounds to Prior Selection

Steven Adams, Andrea Patanè, Morteza Lahijanian +1

Infinitely wide or deep neural networks (NNs) with independent and identically distributed (i.i.d.) parameters have been shown to be equivalent to Gaussian processes. Because of th…

eess.SY2026

Learning Nonlinear Continuous-Time Systems for Formal Uncertainty Propagation and Probabilistic Evaluation

Peter Amorese, Morteza Lahijanian

Nonlinear ordinary differential equations (ODEs) are powerful tools for modeling real-world dynamical systems. However, propagating initial state uncertainty through nonlinear dyna…

eess.SY2025

Data-Driven Control via Conditional Mean Embeddings: Formal Guarantees via Uncertain MDP Abstraction

Ibon Gracia, Morteza Lahijanian

Controlling stochastic systems with unknown dynamics and under complex specifications is specially challenging in safety-critical settings, where performance guarantees are essenti…

cs.LG2025

Error Bounds for Physics-Informed Neural Networks in Fokker-Planck PDEs

Chun-Wei Kong, Luca Laurenti, Jay McMahon +1

Stochastic differential equations are commonly used to describe the evolution of stochastic processes. The state uncertainty of such processes is best represented by the probabilit…

cs.LG2025

Universal Learning of Stochastic Dynamics for Exact Belief Propagation using Bernstein Normalizing Flows

Peter Amorese, Morteza Lahijanian

Predicting the distribution of future states in a stochastic system, known as belief propagation, is fundamental to reasoning under uncertainty. However, nonlinear dynamics often m…