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1. The Historical Researches Of The Early Developments Of Lie Groups
2. The Complexification Of N-Lie Algebras And The Classification Of Real Simple N-Lie Algebras
3. Structures Of Operator Lie Algebras And Uniqueness Of The Decomposition
4. Pointed Lie Theorem And Killing Form Of YD-Lie Algebra
5. The Killing Forms Of Lie Triple Systems
6. The Killing Form And Adjoint Representations Of Hopf Algebras
7. The Structure Of Upper Triangular Matrix Lie Algebra T(n, F)
8. The Killing Model And Ideal Of (p, Q) Form Lorentz Lie Algebra Over Rings
9. A Class Of Lie Superalgebras Of ε-type
10. .1 +2- Dimensional Nonlinear Evolution Equation Of One-dimensional Optimal System And Its Symmetry Reduction
11. Determination And Application Of Symmetric Properties Of Partial Differential Equation Based On Mechanization Method
12. The Accompanying Representation Of The Taft Algebra And Its Killing Type
13. Two-Local Superderivations And Two-Local Automorphisms Of Classical Lie Superalgebras
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