Free pro-p groups with operators.
Free quotients of congruence subgroups of Bianchi groups.
Free Quotients of Congruence Subgroups of SL2 Over a Coordinate Ring.
Free quotients of finitely presented groups.
Free semigroups and unitary group representations
Free Subgroups and Folners Conditions.
Free subgroups in the endomorphism ring of an Abelian free group
Free topological inverse semigroups.
F-regular and F-orthodox semigroups.
Frobenius groups generated by two elements of order 3.
Frobenius n-group algebras
Frobenius algebras play an important role in the representation theory of finite groups. In the present work, we investigate the (quasi) Frobenius property of n-group algebras. Using the (quasi-) Frobenius property of ring, we can obtain some information about constructions of module category over this ring ([2], p. 66-67).
Frobenius Subgroups of Free Products of Prosolvable Groups.
Frobenius symbols for partitions and degrees of spin characters.
From a single chain to a large family of submodules.
From double Hecke algebra to analysis.
Fuchsian groups and uniformization of Hurwitz spaces.
Fuchssche Gruppen, die freies Produkt zweier zyklischer Gruppen sind, und die Gleichung x2 + y2 + z2 = xyz.
Full groups, flip conjugacy, and orbit equivalence of Cantor minimal systems
We consider the full group [φ] and topological full group [[φ]] of a Cantor minimal system (X,φ). We prove that the commutator subgroups D([φ]) and D([[φ]]) are simple and show that the groups D([φ]) and D([[φ]]) completely determine the class of orbit equivalence and flip conjugacy of φ, respectively. These results improve the classification found in [GPS]. As a corollary of the technique used, we establish the fact that φ can be written as a product of three involutions from [φ].
Fully commutative Kazhdan-Lusztig cells
We investigate the compatibility of the set of fully commutative elements of a Coxeter group with the various types of Kazhdan-Lusztig cells using a canonical basis for a generalized version of the Temperley-Lieb algebra.
Fully fuzzy prime semigroups.