Ternary γ-homomorphisms and ternary γ-derivations on ternary semigroups

Author:

Dehghanian Mehdi,Modarres Mohammad Sadegh

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Discrete Mathematics and Combinatorics,Analysis

Reference22 articles.

1. Cayley A: On the 34 concomitants of the ternary cubic. Am J Math 1881, 4: 1–15. 10.2307/2369145

2. Kapranov M, Gelfand IM, Zelevinskii A: Discriminants, Resultants and Multidimensional Determinants. Birkhäuser, Berlin; 1994.

3. Kerner R: Ternary algebraic structures and their applications in physics. Pierre et Marie Curie University, Paris; 2000. http://arxiv.org/list/math-ph/0011 Ternary algebraic structures and their applications in physics, Proc. BTLP, 23rd International Conference on Group Theoretical Methods in Physics, Dubna, Russia (2000);

4. Kerner R: The cubic chessboard: geometry and physics. Class Quantum Gravity 1997, 14: A203-A225. 10.1088/0264-9381/14/1A/017

5. Ulam SM: A Collection of the Mathematical Problems. Interscience, New York; 1960.

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