On the Computation of the Codimension of Map Germs Using the Lie Algebra Associated with a Restricted Left–Right Group by Peng Xu, Muhammad Ahsan Binyamin, Adnan Aslam

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ℤ/����ℤ-graded Lie algebras and perverse sheaves, III: Graded double affine Hecke algebra by Lusztig, George, Yun, Zhiwei

“…More precisely, starting with a simple Lie algebra g together with a ℤ/mℤ-grading ⊕i∈ℤ/mℤ gi and a block of DG0 (gi) as introduced in [J. …”
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Factorization and integrable systems : summer school in Faro, Portugal, September 2000 / by Gohberg, I., (Israel), 1928-, Manojlovic, Nenad, 1962-, Santos, Antonio Ferreira dos, 1939-

Subjects: “…Lie algebras…”

Lie groups beyond an introduction / by 228552 Knapp, Anthony W.

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Special Functions of Hypercomplex Variable on the Lattice Based on SU(1,1) by Nelson Faustino

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The Existence of Affine Structures on the Borel Subalgebra of Dimension 6 by Edi Kurniadi, Ema Carnia, Herlina Napitupulu

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Polynomial Tau-Functions of the <i>n</i>-th Sawada–Kotera Hierarchy by Victor Kac, Johan van de Leur

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Teorema de Jurdjevic e Kupka no grupo SL(n;R) by Bernadete Maria Suaki Brandão

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On geometric structures associated with triple systems by Kamiya Noriaki

Subjects: “…lie algebras construction…”
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Star product on the Lie coalgebra and its application for calculation of quantum integrals of motion by Anton Sergeevich Popov, Igor' Victorovich Shirokov

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Isometry groups of six-dimensional filiform nilmanifolds by Agota Figula, Sameer Annon Abbas

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Klasifikasi Aljabar Lie Forbenius-Quasi Dari Aljabar Lie Filiform Berdimensi ≤ 5 by Putri Nisa Pratiwi, Edi Kurniadi, Firdaniza Firdaniza

Subjects: “…filiform lie algebra…”
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Poisson structures and their normal forms / by 287015 Dufour, Jean-Paul, Zung, Nguyen Tien, 1970-

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Representation theory : a first course / by Fulton, William, 1939-, Harris, Joe, 1951-

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Generating nonisospectral integrable hierarchies via a new scheme by Haifeng Wang, Yufeng Zhang

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Elliptic root systems of type $A_1$, a combinatorial study by Zahra Kharaghani

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Reduced Pre-Lie Algebraic Structures, the Weak and Weakly Deformed Balinsky–Novikov Type Symmetry Algebras and Related Hamiltonian Operators by Orest D. Artemovych, Alexander A. Balinsky, Denis Blackmore, Anatolij K. Prykarpatski

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Connecting in the Dirac Equation the Clifford Algebra of Lorentz Invariance with the Lie Algebra of <i>SU</i>(<i>N</i>) Gauge Symmetry by Eckart Marsch, Yasuhito Narita

“…In this paper, we study possible mathematical connections of the Clifford algebra with the <inline-formula><math xmlns="http://www.w3.org/1998/Math/MathML" display="inline"><semantics><mrow><mi>s</mi><mi>u</mi><mo>(</mo><mi>N</mi><mo>)</mo></mrow></semantics></math></inline-formula>-Lie algebra, or in more physical terms the links between space-time symmetry (Lorentz invariance) and internal <inline-formula><math xmlns="http://www.w3.org/1998/Math/MathML" display="inline"><semantics><mrow><mi>S</mi><mi>U</mi><mo>(</mo><mi>N</mi><mo>)</mo></mrow></semantics></math></inline-formula> gauge-symmetry for a massive spin one-half fermion described by the Dirac equation. …”
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Algebraic proofs for shallow water bi–Hamiltonian systems for three cocycle of the semi-direct product of Kac–Moody and Virasoro Lie algebras by Zuevsky A.

Subjects: “…affine kac–moody lie algebras…”
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Description of regular Bihom-Lie algebras by coboundary operators(正规Bihom-Lie 代数的上边缘算子刻画) by XIONGZhen(熊桢)

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