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Volumn 251, Issue 2, 1996, Pages 266-318

Continuation of the wave function for higher angular momentum states to D dimensions I. The generalized Schwartz expansion

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EID: 0030295421     PISSN: 00034916     EISSN: None     Source Type: Journal    
DOI: 10.1006/aphy.1996.0114     Document Type: Article
Times cited : (19)

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    • 140. For some states in even dimensions the sum of Eq. (1) will involve a sum over two different irreducible representations since irreducible representations of O(D) with self-associate Young tableaux reduce to two inequivalent representations of SO(D) of the same dimensionality [141].
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    • A simplified, heuristic account of this work for the two electron problem by the present authors may be found in [8, p. 375]
    • 145. A simplified, heuristic account of this work for the two electron problem by the present authors may be found in [8, p. 375].
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    • note
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    • 154. Young diagrams go by a variety of names in the literature. We follow the nomenclature of G. de B. Robinson, "Representation Theory of the Symmetric Group," University of Toronto Press, Toronto, 1961; A. Messiah, "Quantum Mechanics," Vol. II, North Holland, Amsterdam, 1966; and M. Weissbluth, "Atoms and Molecules," Academic Press, New York, 1978. They also go by the name 'pattern' in Ref. [155]; by the names 'graph', 'diagram', and 'Young Pattern' in Ref. [143]; by the name 'shape' in D. E. Rutherford, "Substitutional Analysis," Edinburgh University Press, Edinburgh, 1948 and C. D. H. Chisholm, op. cit., and by 'frame' in Ref. [149]. Reference [142] reserves the name 'diagram' for Young diagrams and one of the standard Young tableaux. In D. B. Lichtenberg, "Unitary Symmetry and Elementary Particles," 1st ed., Academic Press, New York, 1970, Young diagrams are referred to as either 'Young diagrams' or 'Young tableaux'.
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    • 154. Young diagrams go by a variety of names in the literature. We follow the nomenclature of G. de B. Robinson, "Representation Theory of the Symmetric Group," University of Toronto Press, Toronto, 1961; A. Messiah, "Quantum Mechanics," Vol. II, North Holland, Amsterdam, 1966; and M. Weissbluth, "Atoms and Molecules," Academic Press, New York, 1978. They also go by the name 'pattern' in Ref. [155]; by the names 'graph', 'diagram', and 'Young Pattern' in Ref. [143]; by the name 'shape' in D. E. Rutherford, "Substitutional Analysis," Edinburgh University Press, Edinburgh, 1948 and C. D. H. Chisholm, op. cit., and by 'frame' in Ref. [149]. Reference [142] reserves the name 'diagram' for Young diagrams and one of the standard Young tableaux. In D. B. Lichtenberg, "Unitary Symmetry and Elementary Particles," 1st ed., Academic Press, New York, 1970, Young diagrams are referred to as either 'Young diagrams' or 'Young tableaux'.
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    • 154. Young diagrams go by a variety of names in the literature. We follow the nomenclature of G. de B. Robinson, "Representation Theory of the Symmetric Group," University of Toronto Press, Toronto, 1961; A. Messiah, "Quantum Mechanics," Vol. II, North Holland, Amsterdam, 1966; and M. Weissbluth, "Atoms and Molecules," Academic Press, New York, 1978. They also go by the name 'pattern' in Ref. [155]; by the names 'graph', 'diagram', and 'Young Pattern' in Ref. [143]; by the name 'shape' in D. E. Rutherford, "Substitutional Analysis," Edinburgh University Press, Edinburgh, 1948 and C. D. H. Chisholm, op. cit., and by 'frame' in Ref. [149]. Reference [142] reserves the name 'diagram' for Young diagrams and one of the standard Young tableaux. In D. B. Lichtenberg, "Unitary Symmetry and Elementary Particles," 1st ed., Academic Press, New York, 1970, Young diagrams are referred to as either 'Young diagrams' or 'Young tableaux'.
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    • 154. Young diagrams go by a variety of names in the literature. We follow the nomenclature of G. de B. Robinson, "Representation Theory of the Symmetric Group," University of Toronto Press, Toronto, 1961; A. Messiah, "Quantum Mechanics," Vol. II, North Holland, Amsterdam, 1966; and M. Weissbluth, "Atoms and Molecules," Academic Press, New York, 1978. They also go by the name 'pattern' in Ref. [155]; by the names 'graph', 'diagram', and 'Young Pattern' in Ref. [143]; by the name 'shape' in D. E. Rutherford, "Substitutional Analysis," Edinburgh University Press, Edinburgh, 1948 and C. D. H. Chisholm, op. cit., and by 'frame' in Ref. [149]. Reference [142] reserves the name 'diagram' for Young diagrams and one of the standard Young tableaux. In D. B. Lichtenberg, "Unitary Symmetry and Elementary Particles," 1st ed., Academic Press, New York, 1970, Young diagrams are referred to as either 'Young diagrams' or 'Young tableaux'.
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    • and by 'frame' in Ref. [149]
    • 154. Young diagrams go by a variety of names in the literature. We follow the nomenclature of G. de B. Robinson, "Representation Theory of the Symmetric Group," University of Toronto Press, Toronto, 1961; A. Messiah, "Quantum Mechanics," Vol. II, North Holland, Amsterdam, 1966; and M. Weissbluth, "Atoms and Molecules," Academic Press, New York, 1978. They also go by the name 'pattern' in Ref. [155]; by the names 'graph', 'diagram', and 'Young Pattern' in Ref. [143]; by the name 'shape' in D. E. Rutherford, "Substitutional Analysis," Edinburgh University Press, Edinburgh, 1948 and C. D. H. Chisholm, op. cit., and by 'frame' in Ref. [149]. Reference [142] reserves the name 'diagram' for Young diagrams and one of the standard Young tableaux. In D. B. Lichtenberg, "Unitary Symmetry and Elementary Particles," 1st ed., Academic Press, New York, 1970, Young diagrams are referred to as either 'Young diagrams' or 'Young tableaux'.
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    • 154. Young diagrams go by a variety of names in the literature. We follow the nomenclature of G. de B. Robinson, "Representation Theory of the Symmetric Group," University of Toronto Press, Toronto, 1961; A. Messiah, "Quantum Mechanics," Vol. II, North Holland, Amsterdam, 1966; and M. Weissbluth, "Atoms and Molecules," Academic Press, New York, 1978. They also go by the name 'pattern' in Ref. [155]; by the names 'graph', 'diagram', and 'Young Pattern' in Ref. [143]; by the name 'shape' in D. E. Rutherford, "Substitutional Analysis," Edinburgh University Press, Edinburgh, 1948 and C. D. H. Chisholm, op. cit., and by 'frame' in Ref. [149]. Reference [142] reserves the name 'diagram' for Young diagrams and one of the standard Young tableaux. In D. B. Lichtenberg, "Unitary Symmetry and Elementary Particles," 1st ed., Academic Press, New York, 1970, Young diagrams are referred to as either 'Young diagrams' or 'Young tableaux'.
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    • 156. Reference [143, p. 200] or [149, p. 104].
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    • 157. See, for example, [143, p. 200] or [149, p. 111].
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    • We follow the definition in [143, p. 244; 142, p. 120; 155, p. 359]
    • 158. We follow the definition in [143, p. 244; 142, p. 120; 155, p. 359]; M. Weissbluth, op. cit., p. 148; and [150, p. 80]. The definition script capital Y sign = ℘ script capital Q sign is also widely used in the literature (see for example [149] , D. E. Rutherford, op. cit.).
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    • 158. We follow the definition in [143, p. 244; 142, p. 120; 155, p. 359]; M. Weissbluth, op. cit., p. 148; and [150, p. 80]. The definition script capital Y sign = ℘ script capital Q sign is also widely used in the literature (see for example [149] , D. E. Rutherford, op. cit.).
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    • [150, p. 80]. The definition script capital Y sign = ℘ script capital Q sign is also widely used in the literature (see for example [149] , D. E. Rutherford, op. cit.)
    • 158. We follow the definition in [143, p. 244; 142, p. 120; 155, p. 359]; M. Weissbluth, op. cit., p. 148; and [150, p. 80]. The definition script capital Y sign = ℘ script capital Q sign is also widely used in the literature (see for example [149] , D. E. Rutherford, op. cit.).
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    • See for example [142, p. 11]
    • 159. See for example [142, p. 11].
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    • For a definition of covariant and contravariant tensors see, for example, [142, p. 10; 155, Section 1.3; 160, Section 30]
    • 161. For a definition of covariant and contravariant tensors see, for example, [142, p. 10; 155, Section 1.3; 160, Section 30].
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    • 162. See for example [160, p. 25].
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    • note
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    • References [142, Chap. IV; 149, Chap. V; 143, Chap. 10; 150, Chap. 8]
    • 166. References [142, Chap. IV; 149, Chap. V; 143, Chap. 10; 150, Chap. 8].
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    • note
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    • Reference [142, Chap. V, Sect. 7]
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    • note
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    • note
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    • See, for example, [150, Sects. 6.2 and 6.3]
    • 177. See, for example, [150, Sects. 6.2 and 6.3].
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    • note
    • 178. A more direct approach for using the primitive invariant tensors to reduce tensor spaces, along with a useful graphical calculus to assist in this endeavor, has been sponsored by Cvitanović and others [152] and has the advantage of decomposing tensor spaces into orthogonal irreducible sub-spaces. This approach, though, is not as well suited to deriving general results for tensors of arbitrary rank as the approach outlined in Section II.
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    • note
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    • 182. See Reference [142, p. 150, 152, and 158]; M. Dunn and D. K. Watson, unpublished.
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    • unpublished
    • 182. See Reference [142, p. 150, 152, and 158]; M. Dunn and D. K. Watson, unpublished.
    • Dunn, M.1    Watson, D.K.2
  • 374
    • 85029972514 scopus 로고    scopus 로고
    • note
    • D-1) [186].
  • 378
  • 379
    • 33646261320 scopus 로고
    • 188. Z. Y. Wen and J. Avery, J. Math. Phys. 26 (1985), 396. There are more general formulas for the number of independent components of an irreducible tensor of O(D), however, they are not needed to achieve this identification. See D. E. Littlewood, "The Theory of Group Characters," Eq. (11.8; 6), p. 236, Oxford University Press, Oxford, 1950; R. C. King, Can. J. Math. 33 (1972), 176; G. Murtaza and M. A. Rashid, J. Math. Phys. 14 (1973), 1196.
    • (1985) J. Math. Phys. , vol.26 , pp. 396
    • Wen, Z.Y.1    Avery, J.2
  • 380
    • 0003797829 scopus 로고
    • Eq. (11.8; 6), Oxford University Press, Oxford
    • 188. Z. Y. Wen and J. Avery, J. Math. Phys. 26 (1985), 396. There are more general formulas for the number of independent components of an irreducible tensor of O(D), however, they are not needed to achieve this identification. See D. E. Littlewood, "The Theory of Group Characters," Eq. (11.8; 6), p. 236, Oxford University Press, Oxford, 1950; R. C. King, Can. J. Math. 33 (1972), 176; G. Murtaza and M. A. Rashid, J. Math. Phys. 14 (1973), 1196.
    • (1950) The Theory of Group Characters , pp. 236
    • Littlewood, D.E.1
  • 381
    • 0010120395 scopus 로고
    • 188. Z. Y. Wen and J. Avery, J. Math. Phys. 26 (1985), 396. There are more general formulas for the number of independent components of an irreducible tensor of O(D), however, they are not needed to achieve this identification. See D. E. Littlewood, "The Theory of Group Characters," Eq. (11.8; 6), p. 236, Oxford University Press, Oxford, 1950; R. C. King, Can. J. Math. 33 (1972), 176; G. Murtaza and M. A. Rashid, J. Math. Phys. 14 (1973), 1196.
    • (1972) Can. J. Math. , vol.33 , pp. 176
    • King, R.C.1
  • 382
    • 0011497071 scopus 로고
    • 188. Z. Y. Wen and J. Avery, J. Math. Phys. 26 (1985), 396. There are more general formulas for the number of independent components of an irreducible tensor of O(D), however, they are not needed to achieve this identification. See D. E. Littlewood, "The Theory of Group Characters," Eq. (11.8; 6), p. 236, Oxford University Press, Oxford, 1950; R. C. King, Can. J. Math. 33 (1972), 176; G. Murtaza and M. A. Rashid, J. Math. Phys. 14 (1973), 1196.
    • (1973) J. Math. Phys. , vol.14 , pp. 1196
    • Murtaza, G.1    Rashid, M.A.2
  • 383
    • 85029964347 scopus 로고    scopus 로고
    • note
    • 189. This has important consequences for the MO description of doubly excited states of two electron atoms [84, 85] and the Born-Oppenheimer description of molecules in D dimensions, Λ-doubling (l-doubling) is broken when D ≠ 3, even in these approximations, although the magnitude of the splitting is small when D is small [85].
  • 384
    • 85029971813 scopus 로고    scopus 로고
    • note
    • tn, which may or may not be complete and would not lead to the expansion that we wish to achieve. (equation presented)
  • 388
    • 85029964933 scopus 로고    scopus 로고
    • See for example [143, p. 100] or [149, p. 22]
    • 194. See for example [143, p. 100] or [149, p. 22].
  • 389
    • 85029970779 scopus 로고    scopus 로고
    • op. cit., 2.1
    • 195. This last point is a consequence of Sylvesters Law; see P. Roman, op. cit., Theorem 2.1(1), p. 35; Theorem 4.3b(2), p. 139; and Theorem 4.3b(3), p. 140.
    • Theorem , Issue.1 , pp. 35
    • Roman, P.1
  • 390
    • 85029968300 scopus 로고    scopus 로고
    • 4.3b
    • 195. This last point is a consequence of Sylvesters Law; see P. Roman, op. cit., Theorem 2.1(1), p. 35; Theorem 4.3b(2), p. 139; and Theorem 4.3b(3), p. 140.
    • Theorem , Issue.2 , pp. 139
  • 391
    • 85029971302 scopus 로고    scopus 로고
    • 4.3b
    • 195. This last point is a consequence of Sylvesters Law; see P. Roman, op. cit., Theorem 2.1(1), p. 35; Theorem 4.3b(2), p. 139; and Theorem 4.3b(3), p. 140.
    • Theorem , Issue.3 , pp. 140
  • 392
    • 85029963112 scopus 로고    scopus 로고
    • Reference [149, p. 7]
    • 196. Reference [149, p. 7].
  • 393
    • 85029970006 scopus 로고    scopus 로고
    • See, for example, [142, p. 102]
    • 197. See, for example, [142, p. 102].
  • 394
    • 85029964648 scopus 로고    scopus 로고
    • See, for example, [149, p. 53]
    • 198. See, for example, [149, p. 53].
  • 395
    • 85029968458 scopus 로고    scopus 로고
    • See, for example, [149, p. 55]
    • 199. See, for example, [149, p. 55].
  • 396
    • 85029966944 scopus 로고    scopus 로고
    • See, for example, [143, p. 107] or [199]
    • 200. See, for example, [143, p. 107] or [199].
  • 397
    • 85029963620 scopus 로고    scopus 로고
    • See, for example, [143, p. 107] or [149, p. 70]
    • 201. See, for example, [143, p. 107] or [149, p. 70].
  • 398
    • 85029969750 scopus 로고    scopus 로고
    • See, for example, [143, p. 243] or [149, p. 59]
    • 202. See, for example, [143, p. 243] or [149, p. 59].
  • 399
    • 85029965285 scopus 로고    scopus 로고
    • Reference [142, p. 104]
    • 203. Reference [142, p. 104].
  • 400
    • 85029965270 scopus 로고    scopus 로고
    • See, for example, [149, p. 61]
    • 204. See, for example, [149, p. 61].
  • 401
    • 85029972359 scopus 로고    scopus 로고
    • See, for example, [149, p. 62]
    • 205. See, for example, [149, p. 62].
  • 402
    • 85029970693 scopus 로고    scopus 로고
    • See, for example, [149, p. 63]
    • 206. See, for example, [149, p. 63].
  • 403
    • 85029968188 scopus 로고    scopus 로고
    • See, for example, [142, p. 103]
    • 207. See, for example, [142, p. 103].
  • 404
    • 85029968004 scopus 로고    scopus 로고
    • See, for example, [149, p. 66]
    • 208. See, for example, [149, p. 66].
  • 405
    • 85029966936 scopus 로고    scopus 로고
    • See, for example, [149, p. 64]
    • 209. See, for example, [149, p. 64].
  • 406
    • 85029961786 scopus 로고    scopus 로고
    • This relationship is formalized by Wedderburn's theorem [142, p. 90; 149, p. 67] and [142, Theorem (3.5), p. 93] or [149, Theorem 8.2, p. 23]
    • 210. This relationship is formalized by Wedderburn's theorem [142, p. 90; 149, p. 67] and [142, Theorem (3.5), p. 93] or [149, Theorem 8.2, p. 23].
  • 407
    • 85029966927 scopus 로고    scopus 로고
    • Reference [149, p. 114]
    • 211. Reference [149, p. 114].
  • 408
    • 85029972478 scopus 로고    scopus 로고
    • See, for example, [149, p. 105]
    • 212. See, for example, [149, p. 105].
  • 409
    • 85029972808 scopus 로고    scopus 로고
    • D. E. Rutherford, op. cit., p. 21
    • 213. D. E. Rutherford, op. cit., p. 21.
  • 410
    • 85029961441 scopus 로고    scopus 로고
    • Although [149, p. 113] considers Young operators of the form script capital Y sign = ℘ script capital Q sign, only minor modifications of this argument are required to prove the result quoted in this paper
    • 214. Although [149, p. 113] considers Young operators of the form script capital Y sign = ℘ script capital Q sign, only minor modifications of this argument are required to prove the result quoted in this paper.
  • 411
    • 85029968905 scopus 로고    scopus 로고
    • See, for example, [149, p. 113]
    • 215. See, for example, [149, p. 113].
  • 412
    • 85029972292 scopus 로고    scopus 로고
    • See, for example, [142, p. 124]
    • 216. See, for example, [142, p. 124].
  • 413
    • 85029965065 scopus 로고    scopus 로고
    • See, for example, [142, p. 125]
    • 217. See, for example, [142, p. 125].
  • 414
    • 85029968326 scopus 로고    scopus 로고
    • See, for example, [142, p. 121]
    • 218. See, for example, [142, p. 121].
  • 415
    • 85029961985 scopus 로고    scopus 로고
    • See, for example, [143, p. 110]
    • 219. See, for example, [143, p. 110].


* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.