Rešenie sistemy funkcional'nyh uravnenij $\bigwedge X_{1} \bigl[ X_{2}(a_{1}^{n}), a_{n+1}^{2n+d-1} \bigr] = X_{2j-1} \bigl[ a_{1}^{j-1}, X_{2j}(a_{j}^{j+n-1}), a_{j+n}^{2n+d-1} \bigr], j \in \{2, \dots, n+d\}$, na algebre kvazigrupp
Matematički vesnik, Tome 27 (1975) no. 1, p. 135
Voir la notice de l'article provenant de la source eLibrary of Mathematical Institute of the Serbian Academy of Sciences and Arts
Classification :
20N05
V. Dionin. Rešenie sistemy funkcional'nyh uravnenij $\bigwedge X_{1} \bigl[ X_{2}(a_{1}^{n}), a_{n+1}^{2n+d-1} \bigr] = X_{2j-1} \bigl[ a_{1}^{j-1}, X_{2j}(a_{j}^{j+n-1}), a_{j+n}^{2n+d-1} \bigr], j \in \{2, \dots, n+d\}$, na algebre kvazigrupp. Matematički vesnik, Tome 27 (1975) no. 1, p. 135 . http://geodesic.mathdoc.fr/item/MV_1975_27_1_a14/
@article{MV_1975_27_1_a14,
author = {V. Dionin},
title = {Re\v{s}enie sistemy funkcional'nyh uravnenij $\bigwedge X_{1} \bigl[ X_{2}(a_{1}^{n}), a_{n+1}^{2n+d-1} \bigr] = X_{2j-1} \bigl[ a_{1}^{j-1}, X_{2j}(a_{j}^{j+n-1}), a_{j+n}^{2n+d-1} \bigr], j \in \{2, \dots, n+d\}$, na algebre kvazigrupp},
journal = {Matemati\v{c}ki vesnik},
pages = {135 },
year = {1975},
volume = {27},
number = {1},
url = {http://geodesic.mathdoc.fr/item/MV_1975_27_1_a14/}
}
TY - JOUR
AU - V. Dionin
TI - Rešenie sistemy funkcional'nyh uravnenij $\bigwedge X_{1} \bigl[ X_{2}(a_{1}^{n}), a_{n+1}^{2n+d-1} \bigr] = X_{2j-1} \bigl[ a_{1}^{j-1}, X_{2j}(a_{j}^{j+n-1}), a_{j+n}^{2n+d-1} \bigr], j \in \{2, \dots, n+d\}$, na algebre kvazigrupp
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