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A B C D E F G H I J K L M N O P Q R S T U V W X Y Z А Б В Д З И К М Н О П Р С Х Ч
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A B C D E F G H I J K L M N O P Q R S T U V W X Y Z А Б Д З К Л М П С Т У Ф Х Ч Ш
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№ Автор asc desc 2й автор asc desc 3й автор asc desc Название asc desc Год asc desc Доп.
9960.F. T. HioeC. DombGroup theory, Markov chains, and excluded volume effect in polymers1974••
9959.Manssur L.R.U.Portugal R.Group-theoretic Approach for Symbolic Tensor Manipulation: II. Dummy Indices2001••
9958.Miller G.A.Groups Containing a Relatively Small Number of Sylow Subgroups1926••
9957.Miller G.A.Groups generated by two given groups1930••
9956.Miller G.A.Groups Generated by Two Operators of Order 3 Whose Commutator Is of Order 21932••
9955.Miller G.A.Groups Generated by Two Operators of Order Three Whose Product Is of Order Six1927••
9954.Miller G.A.Groups Generated by Two Operators of Order Three, the Cube of Whose Product is Invariant1927••
9953.Garett P.Groups I2005••
9952.Miller G.A.Groups Involving a Cyclic, a Dicyclic, or a Dihedral Group as an Invariant Subgroup of Prime Index1928••
9951.Miller G.A.Groups Involving a Small Number of Conjugates1931••
9950.Miller A.G.Groups Involving Only Two Operators Which are Squares1919••
9949.Knebelman M.S.Groups of Collineations in a Space of Paths1927••
9948.Miller G.A.Groups of Order 2m in Which the Number of the Sub-Groups of at Least One Order Is of the Form 1 + 4k1923••
9947.Miller G.A.Groups Possessing at Least One Set of Independent Generators Composed of as Many Operators as There are Prime Factors in the Order of the Group1915••
9946.Miller G.A.Groups Which Admit Five-Eighths Automorphisms1930••
9945.Miller G.A.Groups Which Admit Five-Eighths Automorphisms1929••
9944.Miller G.A.Groups which admit three-fourths automorphisms1929••
9943.Miller G.A.Groups which are decomposable into two non-invariant cyclic subgroups1930••
9942.Miller G.A.Groups Whose Operators Are of the Form sptq1927••
9941.Groups, graphs, and basesn/a••
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