Works matching AU Noriaki Kamiya
Results: 22
A STRUCTURE THEORY OF (-1, -1)-FREUDENTHAL KANTOR TRIPLE SYSTEMS.
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- Bulletin of the Australian Mathematical Society, 2010, v. 81, n. 1, p. 132, doi. 10.1017/S0004972709000732
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A construction of simple Lie subalgebras of certain types from triple systems.
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- Bulletin of the Australian Mathematical Society, 2004, v. 69, n. 1, p. 113, doi. 10.1017/S0004972700034304
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Hermitian (ϵ, δ)-Freudenthal-Kantor Triple Systems and Certain Applications of *-Generalized Jordan Triple Systems to Field Theory.
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- Advances in High Energy Physics, 2014, p. 1, doi. 10.1155/2014/310264
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Left unital Kantor triple systems and structurable algebras.
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- Linear & Multilinear Algebra, 2014, v. 62, n. 10, p. 1293, doi. 10.1080/03081087.2013.825909
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Representations of (α, β, γ) triple system.
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- Linear & Multilinear Algebra, 2010, v. 58, n. 5, p. 617, doi. 10.1080/03081080902823606
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Incidence and Familial Occurrence of the Congenital Anomalies of the Face, Hand and Foot.
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- Congenital Anomalies, 1995, v. 35, n. 4, p. 425, doi. 10.1111/j.1741-4520.1995.tb00309.x
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On constructions of Lie (super) algebras and (𝜀,δ)-Freudenthal–Kantor triple systems defined by bilinear forms.
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- Journal of Algebra & Its Applications, 2020, v. 19, n. 11, p. N.PAG, doi. 10.1142/S0219498820502230
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A Peirce Decomposition for Generalized Jordan Triple Systems of Second Order.
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- Communications in Algebra, 2003, v. 31, n. 12, p. 5875, doi. 10.1081/AGB-120024858
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QUASI-CLASSICAL LIE SUPERALGEBRAS AND LIE SUPERTRIPLE SYSTEMS.
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- Communications in Algebra, 2002, v. 30, n. 8, p. 3825, doi. 10.1081/AGB-120005822
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On the peirce decompositions for freudenthal—kantor triple systems.
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- Communications in Algebra, 1998, v. 25, n. 6, p. 1833, doi. 10.1080/00927879708825956
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Alveolar Ridge Notching as a Predictor for Secondary Bone Grafting in Incomplete Alveolar Clefts.
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- Cleft Palate Craniofacial Journal, 2004, v. 41, n. 1, p. 36, doi. 10.1597/02-071
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EMBEDDING OF LIE ALGEBRAS IN GENERALIZED STRUCTURABLE ALGEBRAS.
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- Algebras, Groups & Geometries, 2023, v. 39, n. 2, p. 263, doi. 10.29083/AGG.39.02.2023/SC263
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A CHARACTERIZATION OF NON TWISTED AFFINE LIE ALGEBRAS FROM GENERALIZED STRUCTURABLE ALGEBRAS.
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- Algebras, Groups & Geometries, 2023, v. 39, n. 1, p. 127, doi. 10.29083/agg.39.01.2023/sc127
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ON CERTAIN ALGEBRAIC STRUCTURES ASSOCIATED WITH SYMMETRIC SPACES.
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- Algebras, Groups & Geometries, 2022, v. 38, n. 2, p. 159, doi. 10.29083/AGG.38.02.2022/SC159
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(ε, δ)-FREUDENTHAL KANTOR TRIPLE SYSTEMS, δ-STRUCTURABLE ALGEBRAS AND LIE SUPERALGEBRAS.
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- Algebras, Groups & Geometries, 2018, v. 35, n. 3, p. 267, doi. 10.29083/AGG.35.03.2018
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A TRIALITY GROUP OF NONASSOCIATIVE ALGEBRAS WITH INVOLUTION.
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- Algebras, Groups & Geometries, 2018, v. 35, n. 2, p. 113, doi. 10.29083/AGG.35.02.2018
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A CHARACTERIZATION OF (−1, −1)-FREUDENTHAL–KANTOR TRIPLE SYSTEMS.
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- Glasgow Mathematical Journal, 2011, v. 53, n. 3, p. 727, doi. 10.1017/S0017089511000371
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Hermitian generalized Jordan triple systems and certain applications to field theory.
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- International Journal of Modern Physics A: Particles & Fields; Gravitation; Cosmology; Nuclear Physics, 2014, v. 29, n. 13, p. -1, doi. 10.1142/S0217751X14500717
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Symmetry of Lie algebras associated with (ε, δ)-Freudenthal-Kantor triple system.
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- Proceedings of the Edinburgh Mathematical Society, 2016, v. 59, n. 1, p. 169, doi. 10.1017/S0013091514000406
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On δ-Lie supertriple systems associated with (ε, δ)-Freudenthal-Kantor supertriple systems.
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- Proceedings of the Edinburgh Mathematical Society, 2000, v. 43, n. 2, p. 243, doi. 10.1017/S0013091500020903
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A class of Hermitian generalized Jordan triple systems and Chern-Simons gauge theory.
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- Modern Physics Letters A, 2014, v. 29, n. 29, p. -1, doi. 10.1142/S0217732314501569
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SIMPLE (−1,−1) BALANCED FREUDENTHAL KANTOR TRIPLE SYSTEMS.
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- Glasgow Mathematical Journal, 2003, v. 45, n. 2, p. 353, doi. 10.1017/s0017089503001290
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