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4
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0000701113
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M. F. Pereira, Jr., I. Galbraith, S. W. Koch, and G. Duggan, Phys. Rev. B 42, 7084 (1990).
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Pereira M.F., Jr.1
Galbraith, I.2
Koch, S.W.3
Duggan, G.4
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16
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0026940013
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J. Deppe, M. Balcanski, R. F. Wallis, and K. P. Jain, Solid State Commun. 84, 67 (1992).
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Deppe, J.1
Balcanski, M.2
Wallis, R.F.3
Jain, K.P.4
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17
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-
85037781629
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-
note
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As it immediately follows from the form of the anisotropic exciton Hamiltonian [see Eq. (1)], thraugh a substitution of variables one can make isotropic either the kinetic or the potential energy.
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-
-
-
18
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33749505911
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X. F. He, Phys. Rev. B 42, 11751 (1990); 43, 2063 (1991).
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Phys. Rev. B
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He, X.F.1
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19
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4243610210
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X. F. He, Phys. Rev. B 42, 11751 (1990); 43, 2063 (1991).
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Phys. Rev. B
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20
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0031269431
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Ch. Tanguy, P. Lefebvre, H. Mathieu, and R. J. Elliot, Phys. Status Solidi A 164, 159 (1997).
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Phys. Status Solidi A
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Tanguy, Ch.1
Lefebvre, P.2
Mathieu, H.3
Elliot, R.J.4
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22
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0001572618
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-
For a short description of our method see E. A. Muljarov, A. L. Yablonskii, S. G. Tikhodeev, A. E. Bulatov, and J. L. Birman, Phys. Rev. B 59, 4600 (1999).
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Phys. Rev. B
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Muljarov, E.A.1
Yablonskii, A.L.2
Tikhodeev, S.G.3
Bulatov, A.E.4
Birman, J.L.5
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24
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0003498504
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Academic, New York
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I. S. Gradshtein and I. M. Ryzhik, Tables of Integrals, Series, and Products (Academic, New York, 1980).
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(1980)
Tables of Integrals, Series, and Products
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Gradshtein, I.S.1
Ryzhik, I.M.2
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26
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33744571860
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M. Bander and C. Itzykson, Rev. Mod. Phys. 38, 330 (1966); 38, 346 (1966).
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-
-
27
-
-
85037750596
-
-
note
-
4Ω=0.
-
-
-
-
30
-
-
85037756888
-
-
note
-
n(2r/n), thus forming a complete set for spherically symmetric functions [see also Eq. (29)].
-
-
-
-
31
-
-
85037755707
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-
note
-
It is well known that in exactly 1D case the ground state exciton energy is infinite (logarithmically diverges). See, e.g., in Ref. 27.
-
-
-
-
32
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-
85037758852
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-
note
-
The standard quantum numbers n, l and hydrogenlike notations can be used in the case of the an sotropic exciton only approximately.
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