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GRMS or Graphical Representation of Model Spaces - GRMS or Graphical Representation of Model Spaces

BuchKartoniert, Paperback
189 Seiten
Englisch
Springererschienen am01.11.1986
The purpose of these notes is to give some simple tools and pictures to physicists and ' chemists working on the many-body problem. Abstract thinking and seeing have much in common - we say "I see" meaning "I understand" , for example. But how to visualize the space of all many-particle states ?mehr
Verfügbare Formate
BuchKartoniert, Paperback
EUR106,99
E-BookPDF1 - PDF WatermarkE-Book
EUR96,29

Produkt

KlappentextThe purpose of these notes is to give some simple tools and pictures to physicists and ' chemists working on the many-body problem. Abstract thinking and seeing have much in common - we say "I see" meaning "I understand" , for example. But how to visualize the space of all many-particle states ?
Details
ISBN/GTIN978-3-540-17169-0
ProduktartBuch
EinbandartKartoniert, Paperback
Verlag
Erscheinungsjahr1986
Erscheinungsdatum01.11.1986
ReiheLecture Notes in Chemistry
Seiten189 Seiten
SpracheEnglisch
Gewicht330 g
IllustrationenV, 189 p.
Artikel-Nr.18223552

Inhalt/Kritik

Inhaltsverzeichnis
1. Preface.- 2. Introduction.- I: Architecture of Model Spaces.- 1.1 Introducing graphical representation.- 1.2 Labeling and ordering the paths.- 1.3 ?z-adapted graphs in different forms.- 1.4 $${\hat{L}}$$z-adapted graphs.- 1.5 ($${\hat{L}}$$z,?z)-adapted graphs.- 1.6 ?2 -adapted graphs.- 1.7 ($${\hat{L}}$$z,?2)-adapted graphs.- 1.8 ($${\hat{L}}$$2,?2)-adapted graphs.- 1.9 (?2,$${\hat{T}}$$2)-adapted graphs.- 1.10 Spatial symmetry in the graph.- 1.11 Visualization of restricted model spaces.- 1.12 Physical intuitions and graphs.- 1.13 Mathematical remarks.- 1.14 Graphs and computers.- 1.15 Summary and open problems.- II: Quantum Mechanics in Finite Dimensional Spaces.- 2 Matrix elements in model spaces.- 2.1 The shift operators.- 2.2 General formulas for matrix elements.- 2.3 Matrix elements in the ?z and $${\hat{L}}$$z- adapted spaces.- 2.4 Reduction from ?z to ?2 eigenspace.- 2.5 Matrix elements in the ?2-adapted space.- 2.6 Non-fagot graphs and the ?2-adapted space.- References.mehr