Nuclear Data : An Independent-Particle Motion View.

Format:

Book

Author/Creator:

Jenkins, David.

Contributor:

Wood, John L.

Series:

IOP Series in Nuclear Spectroscopy and Nuclear Structure Series

Language:

English

Subjects (All):

Nuclear spectroscopy.

Nuclear structure.

Physical Description:

1 online resource (216 pages)

Edition:

1st ed.

Place of Publication:

Bristol : Institute of Physics Publishing, 2024.

Summary:

Nuclear structure has two extreme regimes: one where the nuclear structure is collective and driven by all the protons and neutrons acting coherently, and one where the nuclear structure is dominated by single nucleons. Here, we follow the latter "Independent-Particle Motion View" and see how far nuclear data agree with such a simple model.

Contents:

Intro

Author biographies

David Jenkins

John Wood

Chapter Where are the shell model states found in nuclei?

1.1 Basic features of the model

1.2 What constitutes a shell model state?

1.3 Nuclei in doubly closed shell regions

1.3.1 Odd-mass nuclei

1.3.2 Excitations in 208Pb

1.3.3 Excitations in 208Bi

1.3.4 Global view of nuclei in doubly closed shell regions

1.4 Exercises

1.5 Video-based tutorials

References

Chapter How widely are shell model states seen in nuclei?

2.1 A case study view: the In (Z = 49) isotopes

2.2 A case study view: the Sb (Z = 51) isotopes

2.3 Singly closed shell nuclei (a brief note)

2.4 Exercises

2.4.1 N = 49 isotones

2.4.2 N = 51 isotones

2.4.3 N = 81 isotones

2.4.4 N = 83 isotones

2.4.5 N=125,127 isotones

Chapter Where are Nilsson model states found in nuclei?

3.1 Basic features of the model

3.2 What constitutes a Nilsson state?

3.3 Survey of Nilsson model states in odd-mass nuclei

3.4 Exercises

3.4.1 Rare earth/lanthanide odd-neutron nuclei

3.4.2 Actinide odd-mass nuclei

3.4.3 Z&amp

#62

50, N&lt

82 region odd-mass nuclei

3.4.4 Z&lt

50, N&amp

50 region odd-mass nuclei

3.4.5 Z&amp

28, N&lt

3.4.6 A∼25 region odd-mass nuclei

3.4.7 Odd-mass nuclei in regions of shape coexistence

3.4.8 Nilsson model (parameters) viewed from data

3.5 Video-based tutorial

Chapter How are Nilsson configurations affected by rotations?

4.1 The rotation-particle coupling term

4.2 Bands and rotational effects

4.3 Signature splitting

4.4 Spectroscopic factors

4.5 Exercises

4.5.1 Rotational effects in regions of strong deformation

4.5.2 Rotational effects in regions of decreasing deformation

4.6 Video-based tutorials.

References

Chapter How are Nilsson states manifested in even-mass nuclei?

5.1 Broken-pair states in even-even nuclei

5.2 K isomers

5.3 Backbending

5.4 Weak collectivity in deformed even-even nuclei

5.5 Odd-odd nuclei

5.6 Exercises

5.6.1 Broken-pair states and the role of pairing correlations

5.6.2 Broken-pair states in 168Er: a case study

5.6.3 Broken-pair states in 234U: a case study

5.6.4 K isomers in the lanthanide/rare earth and actinide regions

5.6.5 Backbending

5.6.6 Excited K = 0 bands in the rare earth and actinide regions

5.6.7 Odd-odd deformed nuclei

5.7 Video-based tutorials

Chapter Epilogue

Chapter

A.1 Exercises

C.1 ΔΩ=±1 mixing of Nilsson bands

C.2 K=1/2 bands and ΔΩ=±1 mixing

C.3 Nilsson band ΔΩ=±1 interband mixing

References.

Notes:

Description based on publisher supplied metadata and other sources.

Part of the metadata in this record was created by AI, based on the text of the resource.

ISBN:

9780750356480

0750356480

OCLC:

1492941621