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Part 1: Lie Algebras, Superalgebras and Groups
1.Local derivations of classical simple Lie algebras (S. Ayupov, K. Kudaybergenov)
2. Examples and patterns on quadratic Lie algebras (P. Benito and J. Roldn-Lpez)
3. Reductive homogeneous spaces of the compact Lie group G2 (C. Draper and F. J. Palomo)
4. On certain algebraic structures associated with Lie (super)algebras(N. Kamiya)
5. Schreiers type formulae and two scales for growth of Lie algebras and groups (V. Petrogradsky)
Part 2: Leibniz Algebras
6. Universal central extensions of compatible Leibniz algebras (J.M.C Mirs, M. Ladra)
7. On some properties of generalized Lie-derivations of Leibniz algebras (J.M.C Mirs, N.P. Rego)
8. Biderivations of low-dimensional Leibniz algebras (M. Mancini)
9. Poisson structure on the invariants of pairs of matrices (R. Turdibaev)
Part 3. Associative and Jordan Algebras and Related Structures
10. Automorphisms, derivations and gradings of the split quartic Cayley algebra (V. Blasco and A. Daza-Garca)
11. On a Theorem of Brauer-Cartan-Hua type in superalgebras (J. Laliena)
12. Growth functions of Jordan algebras (C. Martnez and E. Zelmanov)
13. The image of polynomials in one variable on the algebra of 3 3 upper triangular matrices (T.C. de Mello and D.Rodrigues)
Part 4: Other Nonassociative Structures
14. Simultaneous orthogonalization of inner products over arbitrary elds (Y. Cabrera, C. Gil, D. Martn and C. Martn)
15. Invariant theory of free bicommutative algebras (V. Drensky)
16. An approach to the classication of nite semields by quantum computing (J.M.H. Cceres, I.F. Ra)
17.On ideals and derived and central descending series of n-ary Hom-algebras (A. Kitouni, S. Mboya, E. Ongonga, S. Silvestrov)
18. Okubo algebras with isotropic norm (A. Elduque).

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