Class 2 Galois representations of Kummer type.
Classes de semigroups immersibles dans des groupes.
Classes de Stiefel-Whitney de Formes quadratiques et de représentations galoisiennes réelles.
...-classes in ....-unipotent Semigroups.
Classes of Regularity in Semigroups
Classi coniugate in
Classi di gruppi abeliani chiuse rispetto alle immagini omomorfe ed ai limiti proiettivi
Classical and quantum dilogarithmic invariants of flat -bundles over 3-manifolds.
Classical projective geometry and arithmetic groups.
Classification des espaces homogènes sphériques
Classification of Bol loops of order 18
Classification of fibred group extensions and H...
Classification of finite groups satisfying a minimal condition.
Classification of finite groups with many minimal subgroups and with the number of conjugacy classes of G/S(G) equal to 8.
In this paper we classify all the finite groups satisfying r(G/S(G))=8 and ß(G)=r(G) - a(G) - 1, where r(G) is the number of conjugacy classes of G, ß(G) is the number of minimal normal subgroups of G, S(G) the socle of G and a(G) the number of conjugacy classes of G out of S(G). These results are a contribution to the general problem of the classification of the finite groups according to the number of conjugacy classes.
Classification of group subschemes in , that contain a split maximal torus.
Classification of hermitian forms and semisimple gorups over fields of virtual cohomological dimension one.
Classification of ideals of -dimensional Radford Hopf algebra
Let be the -dimensional Radford Hopf algebra over an algebraically closed field of characteristic zero. We give the classification of all ideals of -dimensional Radford Hopf algebra by generators.
Classification of pro- subgroups of over a -adic ring, where is an odd prime
Classification of quasigroups according to directions of translations I
It is proved that every translation in a quasigroup has two independent parameters. One of them is a bijection of the carrier set. The second parameter is called a direction here. Properties of directions in a quasigroup are considered in the first part of the work. In particular, totally symmetric, semisymmetric, commutative, left and right symmetric and also asymmetric quasigroups are characterized within these concepts. The sets of translations of the same direction are under consideration in...
Classification of quasigroups according to directions of translations II
In each quasigroup there are defined six types of translations: the left, right and middle translations and their inverses. Two translations may coincide as permutations of , and yet be different when considered upon the web of the quasigroup. We shall call each of the translation types a direction and will associate it with one of the elements and , i.e., the elements of a symmetric group . Properties of the directions are considered in part 1 of “Classification of quasigroups according...