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The J-Matrix Method Developments and Applications /

This volume aims to provide the fundamental knowledge to appreciate the advantages of the J-matrix method and to encourage its use and further development. The J-matrix method is an algebraic method of quantum scattering with substantial success in atomic and nuclear physics. The accuracy and conver...

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Bibliographic Details
Call Number:Libro Electrónico
Corporate Author: SpringerLink (Online service)
Other Authors: Alhaidari, Abdulaziz D. (Editor), Heller, Eric J. (Editor), Yamani, Hashim A. (Editor), Abdelmonem, Mohamed S. (Editor)
Format: Electronic eBook
Language:Inglés
Published: Dordrecht : Springer Netherlands : Imprint: Springer, 2008.
Edition:1st ed. 2008.
Subjects:
Online Access:Texto Completo
Table of Contents:
  • Two of the Original Papers
  • New L2 Approach to Quantum Scattering: Theory
  • J-Matrix Method: Extensions to Arbitrary Angular Momentum and to Coulomb Scattering
  • Theoretical and Mathematical Considerations
  • Oscillator Basis in the J-Matrix Method: Convergence of Expansions, Asymptotics of Expansion Coefficients and Boundary Conditions
  • Scattering Phase Shift for Relativistic Separable Potentials with Laguerre-Type Form Factors
  • Accurate Evaluation of the S-Matrix for Multi-Channel Analytic and Non-Analytic Potentials in Complex L2 Bases
  • J-Matrix and Isolated States
  • On the Regularization in J-Matrix Methods
  • Applications in Atomic Physics
  • The J-Matrix Method: A Universal Approach to Description of Ionization of Atoms
  • J-Matrix Green's Operators and Solving Faddeev Integral Equations for Coulombic Systems
  • The Use of a Complex Scaling Method to Calculate Resonance Partial Widths
  • Applications in Nuclear Physics
  • J-Matrix Approach to Loosely-Bound Three-Body Nuclear Systems
  • Nucleon-Nucleon Interaction in the J-Matrix Inverse Scattering Approach and Few-Nucleon Systems
  • The Modified J-Matrix Approach for Cluster Descriptions of Light Nuclei
  • Other Related Methods: Chemical Physics Application
  • A Generalized Formulation of Density Functional Theory with Auxiliary Basis Sets.