Nuclear resonance photon scattering and the uncertainty principle

Ralf Röhlsberger, Jörg Evers

Scott Lawrence, Yukari Yamauchi

We present a method of studying few-body nuclear scattering by means of neural quantum states, without requiring time-evolution. A recently developed family of stable minimum principles for Schrodinger's equation provides conservative uncertainties on cross sections and partial wave amplitudes computed in this way. We use this method to study both elastic and inelastic neutron-deuteron scattering with realistic nuclear two-body forces.

Hans Martens, Willem M. de Muynck

Sow‐Hsin Chen, Michael Kotlarchyk

An overview of classical mechanics the transition to quantum mechanics classical treatment of electromagnetic fields and radiation quantum properties of the field time-dependent perturbation theory, transition probabilities and scattering the density operator and its role in quantum statistics first-order radiation processes second-order processes and the scattering of photons principles of nuclear magnetic resonance. (Part Contents).

William V. Meyer, Anthony E. Smart

Stephen E. Schwartz

The uncertainty-principle implications of the recent study of Williams, Rousseau, and Dworetsky are considered. The incompatible requirements of excitation pulse duration and bandwidth rule out a test of their proposed relation between excitation frequency and scattering time in the transition from resonance fluorescence to Raman scattering.