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Jan Wehr
Professor, Applied Mathematics - GIDP | Member of the Graduate Faculty | Professor, Mathematics
Mathematics
Map Page
Research Area
quantum mechanics,
stochastic processes,
statistical physics,
homogenization,
stochastic differential equations,
brownian motion,
dynamical systems,
statistical mechanics,
probability theory,
quantum physics,
mathematical physics
Grants
(5)
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Publications
(73)
Recent
Asymptotic Quantum State Discrimination for Mixtures of Unitarily Related States
2024
quantum computing,
quantum state discrimination,
unitarily related states,
asymptotic analysis,
mixtures of states
Equations driven by fast-oscillating functions of a Wiener process
2024
stochastic differential equations,
wiener process,
fast oscillating functions
Nonlinear functionals of master equation unravelings
2024
stochastic processes,
quantum mechanics,
mathematical modeling,
complex systems,
statistical physics
Telling different unravelings apart via nonlinear quantum-trajectory averages
2023
quantum physics,
nonlinear dynamics,
quantum mechanics,
measurement theory,
statistical mechanics
Quantum dynamics of a Bose polaron in a d dimensional Bose-Einstein condensate
2021
quantum dynamics,
bose polaron,
d dimensional,
bose-einstein condensate,
quantum mechanics
Overdamped dynamics of a Brownian particle levitated in a Paul trap
2020
brownian motion,
particle dynamics,
paul trap,
overdamped dynamics,
levitation
Poisson stochastic master equation unravellings and the measurement problem: a quantum stochastic calculus perspective
2020
quantum mechanics,
stochastic processes,
measurement problem,
master equation,
stochastic calculus
Langevin equations in the small-mass limit: Higher order approximations
2020
stochastic processes,
numerical methods,
statistical mechanics,
nonlinear dynamics,
approximation theory
An Averaging Approach to the Smoluchowski–Kramers Approximation in the Presence of a Varying Magnetic Field
2020
stochastic processes,
magnetic fields,
kinetic theory,
mathematical physics,
numerical methods
Homogenization for Generalized Langevin Equations with Applications to Anomalous Diffusion
2020
homogenization,
langevin equations,
anomalous diffusion,
generalized equations,
applications
Courses
(18)
Dynamical Systems and Chaos
Topics in Mathematical Physics
Mathematical Logic
Topology-Geometry
Data Analysis and Probability for K-8 Teachers
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$1.3M / $1.3M Funding
4+ Grants
70+ Publications
10+ Courses
