Variational Methods in Collision Problems

DOI10.1103/PhysRev.80.475zbMath0039.42502MaRDI QIDQ5799345

Tosio Kato

Publication date: 1950

Published in: Physical Review (Search for Journal in Brave)

zbMATH Keywords

quantum theory

Related Items (17)

Bounding the remainder in variational calculations of potential scattering ⋮ Bounds on Scattering Phase Shifts. II ⋮ Bounds on Scattering Phase Shifts. I ⋮ Upper Bounds on Scattering Lengths for Static Potentials ⋮ Equivalent variational functionals in potential scattering ⋮ Minimum Property in the Hulthén-Type Variational Methods ⋮ Recent developments in some non-self-adjoint problems of mathematical physics ⋮ The Low-Energy Scattering of Electrons and Positrons by Hydrogen Atoms ⋮ Tosio Kato's work on non-relativistic quantum mechanics. I ⋮ A Note on Dirac Central Field Wave Functions ⋮ A Note on Dirac Central Field Wave Functions ⋮ Scattering problems with spin-orbit couplings ⋮ Generalized Variational Equations for the Scattering of Electrons by Hydrogen Atoms ⋮ Generalized Variational Principle for the Scattering Amplitude ⋮ Neutron-Proton Scattering with Spin-Orbit Coupling. II. Variational Formulation and Effective Range Theory ⋮ Tosio Kato’s work on non-relativistic quantum mechanics, Part 2 ⋮ Variational Principle for Scattering with Tensor Forces

Cites Work

• On the Interpretation of Neutron-Proton Scattering Data by the Schwinger Variational Method
• On the Charge Independence of Nuclear Forces
• A Note on the Variational Method for the Scattering Problem
• Variational Methods in Nuclear Collision Problems

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