Download e-book for kindle: Atomic Many-Body Theory by Professor Ingvar Lindgren, Dr. John Morrison (auth.)

By Professor Ingvar Lindgren, Dr. John Morrison (auth.)

ISBN-10: 3642966144

ISBN-13: 9783642966149

ISBN-10: 3642966160

ISBN-13: 9783642966163

This publication has built via a chain of lectures on atomic conception given those final 8 years at Chalmers collage of expertise and a number of other oth­ er learn facilities. those classes have been meant to make the elemental components of atomic concept to be had to experimentalists operating with the hyperfine constitution and the optical homes of atoms and to supply a few perception into fresh advancements within the concept. the unique goal of this e-book has progressively prolonged to incorporate quite a lot of issues. we have now attempted to supply a whole description of atomic concept, bridging the space among introductory books on quantum mechanics - reminiscent of the ebook by way of Merzbacher, for example - and current­ day learn within the box. Our presentation is restricted to static atomic prop­ erties, reminiscent of the powerful electron-electron interplay, however the formalism will be prolonged with out significant problems to incorporate dynamic homes, reminiscent of transition percentages and dynamic polarizabilities.

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1 apply: IZ has eigenvalues J(J + 1) and for each eigenvalue J(J + I) there are 2J + 1 eigenfunctions of Jz having eigenvalues M = J, J - 1, ... , - J. We shall denote the eigenfunctions of 12 and I z by IU,iz)JM) . They have the property J2IU,jz)JM) Jz IUd2)JM) = J(J + 1)IUdz)JM) = MIU,iz)JM). 68) are eigenfunctions of Jz = jz(l) + jz(2) corresponding to the eigenvalue M = m, + mz ; however, these functions are not generally eigenstates of the total angular momentum 12. 3 Coupling of Angular-Momentum States 31 since the functions Ulm» j2m2) form an orthonormal set.

74, 75) serve to define the state I(jl j2)JJ), apart from an overall constant factor. This factor can be where ml evaluated by applying the normalization condition and the phase convention discussed previously. 74) with L = j-(l) + j_(2). (J - M)! (j2 + m 2)! (j2 J - m l - r)! " (276) This formula was first derived by Wigner [1931] using group-theoretical methods. A purely algebraic derivation was first given by Racah [1942]. As the reader might judge by the complexity of the final result, the derivation of this formula is quite tedious whatever technique is used.

90, 91) are often referred to as the orthogonality relations of the 3-j symbols. In Sect. 'm(w). 92) The states ,yjm) form the basis of an irreducible representation of the rotation group. 69) these product functions can be combined to form eigenfunctions of a single angular momentum in the combined space, 'YlYzUdz)JM) = 1: 'Yljlml ), yzizmz ) (jlmhjzmz' JM) . 93) mlml By definition, these functions transform under rotation according to the rotation matrix J)I. In the language of group theory this is expressed by saying that the direct-product representation can be "reduced" to a sum of irreducible representations formed by the coupled angular-momentum eigenfunctions.

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Atomic Many-Body Theory by Professor Ingvar Lindgren, Dr. John Morrison (auth.)


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