Publications related to Canonical commutation relation

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Semiclassical low energy scattering for one-dimensional Schrödinger operators with exponentially decaying potentials

Roland Donninger

We consider semiclassical Schr"odinger operators on the real line of the form

H(\hbar)=-\hbar^2 \frac{d^2}{dx^2}+V(\cdot;\hbar)

with

\hbar>0

small. The potential

V

is assumed to be smooth, positive and exponentially decaying towards infinity. We e ...

Springer Basel Ag2012

Canonical commutation relation

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Differential branching fraction and angular analysis of the decay B-0 -> K*(0)mu(+)mu(-)

A class of Neumann type systems and its application

Adaptive conformational sampling based on replicas

Semiclassical low energy scattering for one-dimensional Schrödinger operators with exponentially decaying potentials

The quantum mechanics of perfect fluids

Full-Field Drift Hamiltonian Particle Orbit in 3D Geometry

Full-field drift Hamiltonian particle orbits in 3D geometry

On The Possibility Of Using A Heavy Ion Beam Probe For Local Poloidal Flux Measurements In A Tokamak

Exact Complex-Wave Reconstruction in Digital Holography

Magnetic twisted actions on general abelian C*-algebras

A class of Neumann type systems and its application

Adaptive conformational sampling based on replicas

The quantum mechanics of perfect fluids

Semiclassical low energy scattering for one-dimensional Schrödinger operators with exponentially decaying potentials

Magnetic twisted actions on general abelian C*-algebras

On The Possibility Of Using A Heavy Ion Beam Probe For Local Poloidal Flux Measurements In A Tokamak

Full-Field Drift Hamiltonian Particle Orbit in 3D Geometry

Full-field drift Hamiltonian particle orbits in 3D geometry

Exact Complex-Wave Reconstruction in Digital Holography

Differential branching fraction and angular analysis of the decay B-0 -> K*(0)mu(+)mu(-)