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We review and further develop the theory of $E$-orbit functions.
Humphreys J.E., Introduction to Lie algebras and representation theory, Springer, New York, 1972
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Mckay W.G., Patera J., Sannikoff D., The computation of branching rules for representations of semisimple Lie algebras, in Computers in Nonassociative Rings and Algebras, Editors R.E. Beck and B. Kolman, New York, Academic Press, 1977, 235–278
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Moody R.V., Patera J., Elements of finite order in Lie groups and their applications, in Proceedings of XIII Int. Colloq. on Group Theoretical Methods in Physics, Editor W. Zachary, World Scientific Publishers, Singapore, 1984, 308–318
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McKay W.G., Moody R.V., Patera J., Decomposition of tensor products of
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Macdonald I.G., Symmetric functions and hall polynomials, 2nd ed., Oxford Univ. Press, Oxford, 1995
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Patera J., Orbit functions of compact semisimple Lie groups as special functions, in Proceedings of Fifth International Conference “Symmetry in Nonlinear Mathematical Physics” (June 23–29, 2003, Kyiv), Editors A.G. Nikitin, V.M. Boyko, R.O. Popovych and I.A. Yehorchenko,
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Atoyan A., Patera J., Properties of continuous Fourier extension of the discrete cosine transform and its multidimensional generalization,
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Patera J., Zaratsyan A., Discrete and continuous sine transforms generalized to compact semisimple Lie groups of rank two,
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Klimyk A.U., Patera J., Orbit functions,
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Klimyk A.U., Patera J., Antisymmetric orbit functions,
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Vilenkin N.Ja., Klimyk A.U., Representations of Lie groups and special functions: recent advances, Kluwer, Dordrecht, 1995
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Kane R., Reflection groups and invariants, Springer, New York, 2002
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Patera J., Compact simple Lie groups and their
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Patera J., Zaratsyan A., Discrete and continuous cosine transform generalized to Lie groups
Cited in the paper.
Patera J., Zaratsyan A., Discrete and continuous cosine transform generalized to Lie groups
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Kashuba I., Patera J., Discrete and continuous exponential transforms of simple Lie groups of rank two,
2007
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