| ISBN |
9781402020476 |
| 기타 표준번호 |
10.1007/978-1-4020-2047-6 |
| 청구기호 |
QA252.3 |
| 형태사항 |
XIV, 446 p. 17 illus. online resource.
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| 언어 |
English |
| 내용 |
1. Elements of General Theory of Groups -- 1 Basic notions -- 2 Topological groups -- 3 Particular Abelian groups -- 2. Lie Groups -- 1 The SO(3) group -- 2 The SU(2) group -- 3 The SU(3) and GL(n, ?) groups -- 4 The Lorentz group -- 3. Symmetry Groups of Differential Equations -- 1 Differential operators -- 2 Invariants and differential equations -- 3 Symmetry groups of certain differential equations -- 4 Methods of study of certain differential equations -- 4. Applications in Mechanics -- 1 Classical models of mechanics -- 2 Symmetry laws and applications -- 3 Space-time symmetries. Conservation laws -- 4 Applications in the theory of vibrations -- 5. Applications in the Theory of Relativity and Theory of Classical Fields -- 1 Theory of Special Relativity -- 2 Theory of electromagnetic field -- 3 Theory of gravitational field -- 6. Applications in Quantum Mechanics and Physics of Elementary Particles -- 1 Non-relativistic quantum mechanics -- 2 Internal symmetries of elementary particles -- 3 Relativistic quantum mechanics -- References.
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| 주제 |
Mathematics.
Topological groups.
Lie groups.
Partial differential equations.
Applied mathematics.
Engineering mathematics.
Physics.
Nuclear physics.
Heavy ions.
Hadrons.
Mathematics.
Topological Groups, Lie Groups.
Partial Differential Equations.
Applications of Mathematics.
Theoretical, Mathematical and Computational Physics.
Nuclear Physics, Heavy Ions, Hadrons.
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| 보유판 및 특별호 저록 |
Springer eBooks
Printed edition: 9789048165810
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| QR CODE |
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