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Quantum Theory of Angular Momentum
V. K. Khersonskii
€ 56.98
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Description for Quantum Theory of Angular Momentum
Paperback. Num Pages: 528 pages. BIC Classification: PHQ. Category: (P) Professional & Vocational; (UP) Postgraduate, Research & Scholarly. Dimension: 269 x 211 x 26. Weight in Grams: 1216.
This is the most complete handbook on the quantum theory of angular momentum. Containing basic definitions and theorems as well as relations, tables of formula and numerical tables which are essential for applications to many physical problems, the book is useful for specialists in nuclear and particle physics, atomic and molecular spectroscopy, plasma physics, collision and reaction theory, quantum chemistry, etc. The authors take pains to write many formulae in different coordinate systems thus providing users with added ease in consulting this book. Each chapter opens with a comprehensive list of its contents to ease the search for any information ... Read more
This is the most complete handbook on the quantum theory of angular momentum. Containing basic definitions and theorems as well as relations, tables of formula and numerical tables which are essential for applications to many physical problems, the book is useful for specialists in nuclear and particle physics, atomic and molecular spectroscopy, plasma physics, collision and reaction theory, quantum chemistry, etc. The authors take pains to write many formulae in different coordinate systems thus providing users with added ease in consulting this book. Each chapter opens with a comprehensive list of its contents to ease the search for any information ... Read more
Product Details
Publisher
World Scientific Pub Co Inc
Format
Paperback
Publication date
1988
Condition
New
Weight
1215g
Number of Pages
528
Place of Publication
Singapore, Singapore
ISBN
9789971509965
SKU
V9789971509965
Shipping Time
Usually ships in 4 to 8 working days
Ref
99-3
Reviews for Quantum Theory of Angular Momentum
... a number of good textbooks on the theory of angular momentum are already in existence. However, none of these seems to be as comprehensive as the book under review. M A Rashid Mathematical Reviews (USA)