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by Abdulaziz D. Alhaidari,Eric J. Heller,Hashim A. Yamani,Mohamed S. Abdelmonem,H.A. Yamani,E.J: Heller

  • ISBN: 1402060726
  • Category: Math & Science
  • Author: Abdulaziz D. Alhaidari,Eric J. Heller,Hashim A. Yamani,Mohamed S. Abdelmonem,H.A. Yamani,E.J: Heller
  • Subcategory: Mathematics
  • Other formats: azw lit mobi mbr
  • Language: English
  • Publisher: Springer; 2008 edition (April 2, 2008)
  • Pages: 356 pages
  • FB2 size: 1856 kb
  • EPUB size: 1184 kb
  • Rating: 4.5
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Download The J-Matrix Method: Developments and Applications fb2

The J-matrix method is an algebraic method of quantum scattering with¬†. Hashim A. Yamani Ministry of Commerce & Industry Riyadh 11127 Saudi Arabia [email protected]

The J-matrix method is an algebraic method of quantum scattering with substantial success in atomic and nuclear physics. The accuracy and convergence property of the method compares favourably with other successful scattering calculation methods. New findings are reported in which experimental results are compared to theoretical calculations.

Developments and Applications. J-Matrix Method: Extensions to Arbitrary Angular Momentum and to Coulomb Scattering. Yamani, Hashim A. (et a. The first book dedicated to the J-matrix method.

oceedings{Alhaidari2008TheJM, title {The J-matrix Method : developments and applications}, author {A. D. Alhaidari and Eric J Heller and Hashim Abdulla Yamani and Mohamed Abdelmonem}, year {2008} }. A. Alhaidari, Eric J Heller, +1 author Mohamed Abdelmonem. Foreword 1: Two of the Original Papers. New L2 approach to quantum scattering: Theory . Yamani and L. Fishman. 2: Theoretical and Mathematical Considerations.

Abdulaziz D. Alhaidari, Eric J. Heller, Hashim A. Yamani, Mohamed S. Abdelmonem. Although introduced30 years ago, the J-matrix method has witnessed a resurgence of interest in the last few years. In fact, the interest never ceased, as some authors have found in this method an effective way of handling the continuous spectrum of scattering operators, in addition to other operators. The motivation behind the introduction of the J-matrix method will be presented in brief.

Mohamed S Abdelmonem. 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 View. Development and applications. Foreword by Hashim A. Yamani and Eric J. Heller.

Personal Name: Yamani, Hashim . C) 2017-2018 All rights are reserved by their owners.

Personal Name: Yamani, Hashim A. Personal Name: Heller, Eric J. Personal Name: Abdelmonem, Mohamed . On this site it is impossible to download the book, read the book online or get the contents of a book. The administration of the site is not responsible for the content of the site. The data of catalog based on open source database. All rights are reserved by their owners.

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Although introduced30 years ago, the J-matrix method has witnessed a resurgence of interest in the last few years. In fact, the interest never ceased, as some authors have found in this method an effective way of handling the continuous spectrum of scattering operators, in addition to other operators. The motivation behind the introduction of the J-matrix method will be presented in brief. The introduction of fast computing machines enabled theorists to perform cal- lations, although approximate, in a conveniently short period of time. This made it possible to study varied scenarios and models, and the effects that different possible parameters have on the ?nal results of such calculations. The ?rst area of research that bene?ted from this opportunity was the structural calculation of atomic and nuclear systems. The Hamiltonian element of the system was set up as a matrix in a convenient, ?nite, bound-state-like basis. A matrix of larger size resulted in a better con?guration interaction matrix that was subsequently diagonalized. The discrete energy eigenvalues thus obtained approximated the spectrum of the system, while the eigenfunctions approximated the wave function of the resulting discrete state. Structural theorists were delighted because they were able to obtain very accurate values for the lowest energy states of interest.

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