http://orcid.org/0000-0002-5137-8113
References
- Thompson JG . A conjugacy theorem for E8 . J Algebra. 1976;38(2):525–530.
- Kostrikin AI , Kostrikin IA , Ufnarovskii VA . Orthogonal decompositions of simple Lie algebras (type A n). Trudy Mat Inst Steklov. 1981;158:105–120. Russian.
- Kostrikin AI , Kostrikin IA , Ufnarovskii VA . On the uniqueness of orthogonal decompositions of Lie algebras of type A n and C n . Mat Issled. 1983;74:80–105. Russian.
- Kostrikin AI , Tiep PH . Orthogonal decompositions and integral lattices. Berlin: Walter de Gruyter; 1994.
- Durt T , Englert BG , Bengtsson I , et al . On mutually unbiased bases. Int J Quantum Inform. 2010;8:535–640.
- Ruskai MB . Some connections between frames, mutually unbiased bases, and POVM’s in quantum information theory. Acta Appl Math. 2009;108(3):709–719.
- Boykin PO , Sitharam M , Tiep PH , et al . Mutually unbiased bases and orthogonal decompositions of Lie algebras. Quantum Inf Comput. 2007;7:371–382.
- Bondal A , Zhdanovskiy I . Orthogonal pairs and mutually unbiased bases. J Math Sci NY. 2016;216(1):23–40.
- Seligman GB . Modular Lie algebras. In: Ergebnisse der mathematik und ihrer grenzgebiete. Vol. 40. New York (NY): Springer-Verlag; 1967.
- Wan Z . Geometry of classical groups over finite fields. 2nd ed. Beijing: Science Press; 2002.
- Hungerford TW . Algebra. In: Graduate texts in mathematics. Vol. 73. New York (NY): Springer; 1974.
- McDonald BR . Finite rings with identity. New York (NY): Marcel Dekker; 1974.
- Humphreys JE . Introduction to Lie algebras and representation theory. In: Graduate texts in mathematics. Vol. 9. New York (NY): Springer-Verlag; 1972.
- Ivanov DN . Homogeneous commutative orthogonal decompositions of semisimple algebras. Uspekhi Mat Nauk. 2007;62(6):173–174. Russian.