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Литература
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C. Procesi, G. Schwarz, “Inequalities defining orbit spaces”, Invent. Math., 81 (1985), 539–554  |
| 3. |
V. Gerdt, A. Khvedelidze, Yu. Palii, “Describing the orbit space of the global unitary actions for mixed qudit states”, J. Math. Sci., 200:6 (2014), 682–689  ; arXiv: 1311.4649[quant-ph] |
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E. Vinberg, V. Popov, “Theory of invariants”, Itogi Nauki i Techniki, Ser. Sovremennie problemi matematiki. Fundam. napravl., 55, 1989, 137–309 (in Rissian) |
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M. Forger, “Invariant polynomials and Molien functions”, J. Math. Phys., 39:2 (1998), 1107–1141 |
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C. Procesi, An approach to Lie Theory through Invariants and Representations, Springer, 2007 |
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D. Cox, J. Little, D. O'Shea, Ideals, Varieties, and Algorithms, Third Ed., Springer, 2007 |
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L. Michel, L. A. Radicati, “The geometry of the octet”, Ann. Inst. Henri Poincare Section A, 18 (1973), 185–214 |
| 9. |
V. Gerdt, A. Khvedelidze, Yu. Palii, “On the ring of local polynomial invariants for a pair of entangled qubits”, J. Math. Sci., 168:3 (2010), 368–378  ; arXiv: 1007.0968[quant-ph] |
