All Stories

  1. A microscopic derivation of nuclear collective rotation–vibration model, axially symmetric case
  2. A microscopic derivation of nuclear collective rotation-vibration model
  3. A 2-D algebraic model for first 0+ excited states in light nuclei
  4. model of first excited monopole states in light nuclei: 2D case
  5. Derivation of microscopic unified Bohr–Mottelson rotational model
  6. Derivation of microscopic uni-axial unified adiabatic Bohr–Mottelson rotational model
  7. Microscopic Uni-axial Bohr-Mottelson Rotational Model
  8. Microscopic, quantum derivation of cranking model for nuclear collective rotation: harmonic oscillator case
  9. A Semi-Classical, Microscopic Model for Nuclear Collective Rotation Plus RPA
  10. A Microscopic Quantal Model for Nuclear Collective Rotation
  11. A semiclassical, microscopic model for nuclear collective rotation
  12. Modeling Single-Phase Counter-Current Natural Convection Heat Removal in Horizontal Heated Channel Connected to Vertical Piping
  13. Stability of natural-circulation flow in a candu-type fuel channel
  14. Geometry of collective motions
  15. On the collective spuriosity of deformation energy curves
  16. Lie algebra projectors and the kinematics of collective motions
  17. The cranked oscillator coherent states
  18. Heisenberg-symplectic angular momentum coherent states in two dimensions
  19. Generalized Schwinger boson realizations and the oscillator-like coherent states of the rotation groups and the asymmetric top
  20. Oscillator-like coherent states of an asymmetric top
  21. A current operator for the rotational model
  22. Exact canonically conjugate momentum to the quadrupole tensor and a microscopic derivation of the nuclear collective hamiltonian
  23. Quantum mechanics in rotating frames. II. The lattice structure of current circulations for a rotating single-particle fluid
  24. Quantum mechanics in rotating frames. I. The impossibility of rigid flow
  25. CANONICAL TRANSFORMATIONS AND SPECTRUM GENERATING ALGEBRAS IN THE THEORY OF NUCLEAR COLLECTIVE MOTION
  26. Collective motions in nuclei and the spectrum generating algebras T5 × SO(3), GL(3,R), and CM(3)