Oliver Tse

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Assistant professor

Eindhoven University of Technology

Netherlands

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Oliver Tse is an Assistant Professor at Technische Universiteit Eindhoven in the Netherlands. His research areas include quantum optimal control, stochastic processes, and population dynamics, as evidenced by his recent publications on variational quantum control and hydrodynamic models. Professor Tse's work also addresses complex phenomena such as qubit fidelity under noise and the asymptotic behavior of interacting diffusions.

Recent Grants

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Dynamical-variational transport costs and application to variational evolutions

Open Date: 2018-09-01

Close Date: 2023-09-01

Articles (16)

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Collaborators (2)

Luke Yvo Visser

Eindhoven University of Technology

NETHERLANDS

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Servaas Kokkelmans

Professor at Eindhoven University of Technology

Eindhoven University of Technology

NETHERLANDS

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Oliver Tse

Research Interests

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About

Recent Grants

Articles (16)

Fidelity-enhanced variational quantum optimal control

Qubit fidelity distribution under stochastic Schrödinger equations driven by classical noise

Existence of weak solutions and long-time asymptotics for hydrodynamic model of swarming

Large deviations for singularly interacting diffusions

Variational convergence of the Scharfetter–Gummel scheme to the aggregation-diffusion equation and vanishing diffusion limit

Diffusive Limit of Random Walks on Tessellations via Generalized Gradient Flows

Generalized gradient structures for measure-valued population dynamics and their large-population limit

Recapture probability for antitrapped Rydberg states in optical tweezers

Recapture Probability for anti-trapped Rydberg states in optical tweezers

Pulse-based Variational Quantum Optimal Control for hybrid quantum computing

Quantified overdamped limit for kinetic Vlasov–Fokker–Planck equations with singular interaction forces

Controlled pattern formation of stochastic Cucker–Smale systems with network structures

On gradient flow and entropy solutions for nonlocal transport equations with nonlinear mobility

Jump processes as generalized gradient flows

Pulse based Variational Quantum Optimal Control for hybrid quantum computing

Mean-Field Optimal Control and Optimality Conditions in the Space of Probability Measures

Collaborators (2)

Luke Yvo Visser

Servaas Kokkelmans

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