Minimal abelian automorphism groups of finite groups
Minimal formations of universal algebras
A class ℱ of universal algebras is called a formation if the following conditions are satisfied: 1) Any homomorphic image of A ∈ ℱ is in ℱ; 2) If α₁, α₂ are congruences on A and , i = 1,2, then A/(α₁∩α₂) ∈ ℱ. We prove that any formation generated by a simple algebra with permutable congruences is minimal, and hence any formation containing a simple algebra, with permutable congruences, contains a minimum subformation. This result gives a partial answer to an open problem of Shemetkov and Skiba...
Minimal non-group-like twisted subsets with involutions.
Minimality of an active fragment of the character table of a finite group.
Modular Frobenius Groups.
Modular representations and almost free actions.
Modules over Group Algebras and Their Application in the Study of Semi -Simplicity.
Moduln und verschränkte Homomorphismen endlicher Gruppen.
Monstrous moonshine and monstrous Lie superalgebras.
More metanilpotent Fitting classes with bounded chief factor ranks
More Normal Fitting Classes of Finite Solvable Groups.
Multiplicative Dedekind -function and representations of finite groups
In this article we study the problem of finding such finite groups that the modular forms associated with all elements of these groups by means of a certain faithful representation belong to a special class of modular forms (so-called multiplicative products). This problem is open.We find metacyclic groups with such property and describe the Sylow -subgroups, for such groups. We also give a review of the results about the connection between multiplicative -products and elements of finite orders...
Multiplicity-Free Permuation Representations of Finite Linear Groups.
Mutations in finite groups.
Mutually permutable products of two nilpotent groups
Mycielski-Sierpiński conjecture and Korec-Znám result
-complementary generations of the Harada-Norton group
Nearly normal projectivities
Nested symmetric representation of elements of the Suzuki chain groups.
Neuer Beweis eines Fundamentaltheorems aus der Theorie der Substitutionslehre