Tableaux and insertion schemes for spinor representations of the orthogonal Lie algebraso(2r + 1, C)
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[1] H. Weyl,et al. Spinors in n Dimensions , 1935 .
[2] Robert A. Proctor,et al. Equivalence of the combinatorial and the classical definitions of schur functions , 1989, J. Comb. Theory, Ser. A.
[3] R. King,et al. Reduced determinantal forms for characters of the classical Lie groups , 1979 .
[4] Allan Berele,et al. A schensted-type correspondence for the symplectic group , 1986, J. Comb. Theory, Ser. A.
[5] Glânffrwd P Thomas. On Schensted's construction and the multiplication of schur functions , 1978 .
[6] C. Schensted. Longest Increasing and Decreasing Subsequences , 1961, Canadian Journal of Mathematics.
[7] John R. Stembridge,et al. Rational tableaux and the tensor algebra of gln , 1987, J. Comb. Theory, Ser. A.
[8] B. G. Wybourne,et al. Kronecker products for compact semisimple Lie groups , 1983 .
[9] Ronald C. King,et al. Standard Young tableaux and weight multiplicities of the classical Lie groups , 1983 .
[10] Sheila Sundaram,et al. Orthogonal tableaux and an insertion algorithm for SO(2n + 1) , 1990, J. Comb. Theory, Ser. A.
[11] Sheila Sundaram,et al. The Cauchy identity for Sp(2n) , 1990, J. Comb. Theory, Ser. A.
[12] Explicit decompositions of some tensor products of modules for simple complex lie algbras , 1987 .
[13] A Schensted Algorithm Which Models Tensor Representations of the Orthogonal Group , 1990, Canadian Journal of Mathematics.
[14] R. King. Weight multiplicities for the classical groups , 1976 .
[15] J. Humphreys. Introduction to Lie Algebras and Representation Theory , 1973 .