Physics Of Nuclei And Particles Marmier Sheldon Pdf Download: A Comprehensive Guide to Nuclear and Particle Physics
If you are looking for a book that covers the prevalent descriptive methods used in nuclear and particle physics, with emphasis on the phenomenological and model-based aspects, then you might want to check out Physics of Nuclei and Particles by Pierre
Marmier and Eric Sheldon. This book, published in 1970, is divided into three volumes and explores topics such as nuclear particles and their interactions, nuclear forces and potentials, scattering and reaction models, nuclear models, nuclear matter, and
elementary particles.
In this article, we will focus on the second volume of the book, which deals with the interactions of nuclear particles, nuclear forces and potentials, scattering and reaction models, and nuclear models. We will also provide a link to download the PDF
version of the book for your convenience.
Physics Of Nuclei And Particles Marmier Sheldon Pdf Download
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Chapter 12: Nuclear Particles and Their Interactions
This chapter reviews the characteristics of nucleons and other particles that play a role in nuclear interaction processes, such as pions, kaons, antinucleons, hyperons, and resonances. It also discusses neutron physics, deuteron physics, two-body
nuclear forces, three- and four-nucleon systems, and heavy-ion physics. Some of the topics covered in this chapter are:
The properties of nucleons and their isospin symmetry
The classification of mesons and baryons according to their strangeness and spin
The production and decay modes of various particles
The conservation laws and selection rules for strong interactions
The experimental methods for studying neutron physics
The structure and binding energy of the deuteron
The phase-shift analysis and partial-wave expansion for two-body scattering
The effective range theory and the scattering length
The deuteron stripping reaction and the optical model
The Faddeev equations and the triton binding energy
The alpha particle structure and the cluster model
The Coulomb barrier and the fusion cross section for heavy ions
Chapter 13: Nuclear Forces and Potentials, as Deduced from Nuclear Dynamics (Scattering and Polarization)
This chapter deals with the methods of deducing nuclear forces and potentials from experimental data on nuclear dynamics, such as scattering cross sections, polarization measurements, angular distributions, spin observables, etc. It also introduces some
theoretical models for describing nuclear forces and potentials, such as the Yukawa potential, the hard-core potential, the square-well potential, etc. Some of the topics covered in this chapter are:
The Born approximation and its validity conditions
The optical theorem and its applications
The differential cross section and its relation to the scattering amplitude
The polarization vector and its relation to the spin-flip amplitude
The scattering matrix and its properties
The partial-wave analysis and its convergence criteria
The phase shifts and their physical interpretation
The resonance phenomena and the Breit-Wigner formula
The deuteron breakup reaction and its relation to the D-state probability
The tensor force and its effects on polarization observables
The central force approximation and its limitations
The exchange force and its origin
The spin-orbit force and its origin
The quadrupole force and its origin
The phenomenological potentials and their parameters
The microscopic potentials based on meson exchange theory
Chapter 14: Scattering and Reaction Models in Nuclear Physics
This chapter presents some of the most commonly used models for describing scattering and reaction processes in nuclear physics, such as the optical model, the compound nucleus model, the direct reaction model, etc. It also discusses some of the
experimental techniques for studying these processes, such as elastic scattering, inelastic scattering, transfer reactions, knockout reactions, etc. Some of the topics covered in this chapter are:
The optical model potential and its physical meaning
The Schrödinger equation
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