000			02080 a2200385 4500
999			_c53329 _d53329
008			200929b ||||| |||| 00| 0 eng d
020			_a9781108454278
082			_a512.2 _bRAM
100			_aRamadevi, Pichai
245			_aGroup theory for physicists: with application
260			_bCambridge University Press, _c2019. _aCambridge:
300			_axiv, 159 p.; _bpb; _c24 cm.
365			_aINR _b495.00
504			_aIncludes bibliographical references and index.
520			_aGroup theory helps readers in understanding the energy spectrum and the degeneracy of systems possessing discrete symmetry and continuous symmetry. The fundamental concepts of group theory and its applications are presented with the help of solved problems and exercises. The text covers two essential aspects of group theory, namely discrete groups and Lie groups. Important concepts including permutation groups, point groups and irreducible representation related to discrete groups are discussed with the aid of solved problems. Topics such as the matrix exponential, the circle group, tensor products, angular momentum algebra and the Lorentz group are explained to help readers in understanding the quark model and theory composites. Real-life applications including molecular vibration, level splitting perturbation, crystal field splitting and the orthogonal group are also covered. Application-oriented solved problems and exercises are interspersed throughout the text to reinforce understanding of the key concepts.
650			_aMathematics
650			_aAlgebra
650			_aSubgroups
650			_aConjugacy Classes
650			_aSymmetric Group
650			_aHomomorphism
650			_aMolecular Symmetry
650			_aVector Spaces
650			_aElementary Applications
650			_aLie Groups
650			_aLie Algebras
650			_aTensor Product
650			_aContinuous Symmetry
650			_aParticle Physics
650			_aPoincare Group
650			_aLorentz group
650			_aHydrogen Atom
700			_aDubey, Varun
942			_2ddc _cTD