Information about a product
| Edition: | 1 |
| Place and year of publication: | Warszawa 2017 |
| Publication language: | polski |
| ISBN/ISSN: | 978-83-235-2578-3 |
| EAN: | 9788323525783 |
| Number of page: | 412 |
| Binding: | Miękka |
| Format: | 17x24 cm |
| Weight: | 635 g |
| Publication type: | Praca naukowa |
| DOI: | https://doi.org/10.31338/uw.9788323525868 |
Symmetry in the Physics of Matter
Introduction of the language used by the particle physics and solid state physics researchers into the basic concepts of group theory.
The author discussed the general properties of isometry and isometry matrices in two and three dimensions, and presented the simple examples of their applications to physics problems. He also introduced the concept of matrix group representation into description of the classical mechanics and quantum mechanics issues.
Keywords: elementary geometry, symmetry, isometry, transformation matrices, orthogonality relations.
Introduction of the language used by the particle physics and solid state physics researchers into the basic concepts of group theory.
The author discussed the general properties of isometry and isometry matrices in two and three dimensions, and presented the simple examples of their applications to physics problems. He also introduced the concept of matrix group representation into description of the classical mechanics and quantum mechanics issues.
Keywords: elementary geometry, symmetry, isometry, transformation matrices, orthogonality relations.
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- The book provides a concise and self-contained exposition of introductory topics in the theory of operators on Hilbert spaces. The topics covered include functional calculus and various versions of spectral theorems both for bounded and unbounded operator
