On subdtrectly irreducible lattice-ordered semigroups

Львов, И. В.,О многообразиях ассоциативных колец, 1, Алгебра и логика, 12, 3 (1973), 269–297.Google Scholar

Львов, И. В.,О многообразиях ассоциативных колец, П, Алгебра и логика, 12, 6 (1973), 667–688.Google Scholar

Нейман, Х.,Многообразия групп, М., 1969.Google Scholar

Ольшанский, А. Ю.,Разрешимые почти кроссовы многообразия, групп, Матєм. сб., 85, 1 (1971), 115–131.Google Scholar

Репницкий, В. Б.О кроссовых и почти кроссовых многообразиях коммутативных dld-полугрупп, Алгебраические системы и их многообразия, Свердловск, 1982, 102–116.Google Scholar

Fuchs, L.,Partially Ordered Algebraic Systems, Pergamon Press, New York, N.Y., 1963.Google Scholar

Aizenstat, A.Ya.,On varieties of semigroups having a finite number of subvarieties, Colloquia mathematica societatis Janos Bolyai, 20 (1979), 33–41.MathSciNetGoogle Scholar

Baker, K.,Finite equational bases for finite algebras in congruence distributive equational classes, Advances in Mathematics, 24 (1977), 207–243.MATHMathSciNetGoogle Scholar

Birkhoff, G.,Lattice theory. Amer. Math. Soc., 1967.Google Scholar

Freese, R.,Varieties generated by modular lattices of width four, Bulletin of the Amer. Math. Soc., 78, 3 (1972), 447–450.MATHMathSciNetCrossRefGoogle Scholar

Grätzer, G.,Equational classes of lattices, Duke Math. J., 33 (1966), 613–622.MATHCrossRefMathSciNetGoogle Scholar

Hong, D.,Covering relations among lattice varieties, Pacific J. Math., 40, 3 (1972), 575–603.MATHMathSciNetGoogle Scholar

Jónsson, B.,Algebras whose congruences lattices are distributive, math. Scond., 21 (1967), 110–121.MATHGoogle Scholar

Jónsson, B.,Equational classes of lattices, Math. Scond., 22 (1968), 187–196.MATHGoogle Scholar

Jónsson, B., I. Rival,Lattice varieties covering the smallest non-modular variety, Pacific J. Math., 82, 2 (1979), 463–478.MATHMathSciNetGoogle Scholar

Kruse, R.,Identities satisfied by a finite ring, J. Algebra, 26, 2 (1973), 298–318.MATHCrossRefMathSciNetGoogle Scholar