Pages that link to "Item:Q2575375"
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The following pages link to Simple proof for global existence of Bohmian trajectories (Q2575375):
Displaying 24 items.
- On the quantum mechanical scattering statistics of many particles (Q707846) (← links)
- On the classical limit of Bohmian mechanics for Hagedorn wave packets (Q709294) (← links)
- The quantum hydrodynamics system in two space dimensions (Q715358) (← links)
- On the finite energy weak solutions to a system in quantum fluid dynamics (Q731335) (← links)
- A relativistic version of the Ghirardi-Rimini-Weber model (Q867702) (← links)
- A microscopic derivation of the quantum mechanical formal scattering cross section (Q881651) (← links)
- Bohmian measures and their classical limit (Q990160) (← links)
- On the connection between the Wigner and the Bohm quantum formalism (Q2157635) (← links)
- Bohmian mechanics is not deterministic (Q2158746) (← links)
- Bohmian trajectories for Hamiltonians with interior-boundary conditions (Q2194141) (← links)
- A Lorentz-covariant interacting electron-photon system in one space dimension (Q2224506) (← links)
- On the dynamics of Bohmian measures (Q2276337) (← links)
- Bohmian mechanics at space-time singularities. I: Timelike singularities (Q2331499) (← links)
- How the weak variance of momentum can turn out to be negative (Q2352988) (← links)
- Finite Energy Weak Solutions to the Quantum Hydrodynamics System (Q2908814) (← links)
- THE POINT PROCESSES OF THE GRW THEORY OF WAVE FUNCTION COLLAPSE (Q3629907) (← links)
- Quantum non-equilibrium and relaxation to equilibrium for a class of de Broglie–Bohm-type theories (Q4594499) (← links)
- The Einstein–Infeld–Hoffmann legacy in mathematical relativity II. Quantum laws of motion for singularities of spacetime (Q5216964) (← links)
- Can we make a Bohmian electron reach the speed of light, at least for one instant? (Q5255481) (← links)
- WKB Analysis of Bohmian Dynamics (Q5413959) (← links)
- Asymptotic behaviour of Bohmian trajectories in scattering situations (Q5708893) (← links)
- Towards a mathematical theory of the Madelung equations: Takabayasi’s quantization condition, quantum quasi-irrotationality, weak formulations, and the Wallstrom phenomenon (Q5889871) (← links)
- Can the ontology of Bohmian mechanics consists only in particles? The PBR theorem says no (Q6152095) (← links)
- Bohmian trajectories of the time-oscillating Schrödinger equations (Q6557697) (← links)