Upper Bounds on Scattering Lengths for Static Potentials
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Publication:3264065
DOI10.1103/PhysRev.116.1034zbMath0089.21304OpenAlexW2028165594MaRDI QIDQ3264065
Larry Spruch, Leonard Rosenberg
Publication date: 1959
Published in: Physical Review (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1103/physrev.116.1034
Related Items (16)
Ground state energy of the low density Hubbard model: An upper bound ⋮ Application of Sturmian functions to the Schrödinger three-body problem: Elastic \(e^ +\)-H scattering ⋮ Derivation of the cubic nonlinear Schrödinger equation from quantum dynamics of many-body systems ⋮ Equivalent variational functionals in potential scattering ⋮ Nonadiabatic Theory of the Scattering of Electrons from Hydrogen ⋮ Bounds on Scattering Phase Shifts: Static Central Potentials ⋮ Bounds on the Elements of the Equivalent Network for Scattering in Waveguides. I. Theory ⋮ Upper Bounds on Electron-Atomic Hydrogen Scattering Lengths ⋮ Upper Bounds on Scattering Lengths When Composite Bound States Exist ⋮ Minimum Principle for Multi-Channel Scattering ⋮ The Low-Energy Scattering of Electrons and Positrons by Hydrogen Atoms ⋮ Role of scaling limits in the rigorous analysis of Bose-Einstein condensation ⋮ Bounds on Elements of the S Matrix for Elastic Scattering: One-Dimensional Scattering ⋮ Static Approximation and Bounds on Single-Channel Phase Shifts ⋮ Variational principles, variational identities, and supervariational principles for wavefunctions ⋮ Variational bounds on the temperature distribution
Cites Work
- Properties of nuclear matter
- Bounds on phase shifts
- Bounds on Scattering Phase Shifts. II
- Bounds on Scattering Phase Shifts. I
- Variational Methods in Collision Problems
- Variational Methods in Nuclear Collision Problems
- On the Scattering of a Particle by a Static Potential
- A Variational Principle for Scattering
- On the Number of Bound States in a Central Field of Force
- Upper and Lower Bounds of Born Approximation, I
- On the Convergence of Born Expansions
- The relation between zero-energy scattering phase-shifts, the Pauli exclusion principle and the number of composite bound states
- Variational Principle for Scattering with Tensor Forces
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