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01875cam a2200409 4500 |
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PPN015383423 |
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http://www.sudoc.fr/015383423 |
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20230628055300.0 |
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|a 0-12-497460-0
|b rel.
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|a US
|b 7282628 //r86
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|a (OCoLC)467965229
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|a ocm00589081
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|a 19730227h19721972k y0frey0103 ba
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|a eng
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|a US
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|a y za 001yy
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|a r
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1 |
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|a Symmetry groups and their applications
|b Texte imprimé
|f Willard Miller,...
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| 210 |
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|a New York
|c Academic Press
|d cop. 1972
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| 215 |
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|a 1 vol. (X-432 p.)
|d 24 cm
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| 225 |
2 |
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|a Pure and applied mathematics
|v 50
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| 320 |
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|a Bibliogr. p. 415-420. Index
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| 359 |
2 |
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|p P.1
|b Chapter 1, Elementary group theory
|p P.16
|b Chapter 2, The crystallographic groups
|p P.61
|b Chapter 3, Group representation theory
|p P.116
|b Chapter 4, Representations of the symmetric groups
|p P.152
|b Chapter 5, Lie groups and Lie algebras
|p P.206
|b Chapter 6, Compact Lie groups
|p P.222
|b Chapter 7, The rotation group and its representations
|p P.285
|b Chapter 8, The Lorentz group and its representations
|p P.321
|b Chapter 9, Representations of the classical groups
|p P.397
|b Chapter 10, The harmonic oscillator group
|p P.407
|b Appendix, Hilbert space
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| 410 |
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| |
|0 038874148
|t Pure and applied mathematics (New York. 1949)
|x 0079-8169
|v 50
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| 606 |
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|3 PPN031436951
|a Groupes, Théorie des
|x Symétriques
|2 rameau
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| 606 |
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|3 PPN02742474X
|a Groupes de Lie
|2 rameau
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| 606 |
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|3 PPN02724251X
|a Représentations de groupes
|2 rameau
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| 676 |
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|a 510/.8 s
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| 680 |
|
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|a QA3
|b .P8 vol. 50
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| 700 |
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1 |
|3 PPN072233877
|a Miller
|b Willard
|f 1937-....
|4 070
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| 801 |
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|b OCLC
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