Conjugate homeomorphisms of the Rational World.
Conjugate -normally embedded fitting functors
Conjugately dense subgroups in generalized FC-groups.
Conjugately dense subgroups of locally finite Chevalley groups of Lie rank 1.
Conjugation in semigroups and finite dimensional algebras
Conjugations of Arithmetic Automorphic Function Fields.
Connected algebraic monoids.
Connected CM-homomorphisms into
Connected CM-homomorphisms into semigroups of closed binary relations on hereditarily locally connected cont inua.
Connected transversals -- the Zassenhaus case
In this short note, it is shown that if are -connected transversals for a finite subgroup of an infinite group such that the index of in is at least 3 and whenever and then is a normal abelian subgroup of .
Connected transversals to subnormal subgroups
Subnormal subgroups possessing connected transversals are briefly discussed.
Connections between left adequate semigroups and ...-semigroups.
Conservation Rules of Direct Sum Decomposition of Groups
In this article, conservation rules of the direct sum decomposition of groups are mainly discussed. In the first section, we prepare miscellaneous definitions and theorems for further formalization in Mizar [5]. In the next three sections, we formalized the fact that the property of direct sum decomposition is preserved against the substitutions of the subscript set, flattening of direct sum, and layering of direct sum, respectively. We referred to [14], [13] [6] and [11] in the formalization.
Conservative polynomials and yet another action of on plane trees
In this paper we study an action of the absolute Galois group on bicolored plane trees. In distinction with the similar action provided by the Grothendieck theory of “Dessins d’enfants” the action is induced by the action of on equivalence classes of conservative polynomials which are the simplest examples of postcritically finite rational functions. We establish some basic properties of the action and compare it with the Grothendieck action.
Constant mean curvature surfaces and loop groups.
Constant term identities, orthogonal polynomials and affine Hecke algebras.
Constituents of the product of characters in odd order groups.
Constructable Solvable Groups.
Constructing a maximal cofinitary group.
Constructing finitely presented monoids which have no finite complete presentation.